Maths-
General
Easy
Question
If
,
,
and
, then
equals
- 8
- 6
- 10
- 12
The correct answer is: 10
Equation of the curve is ![fraction numerator x to the power of 2 end exponent over denominator 5 to the power of 2 end exponent end fraction plus fraction numerator y to the power of 2 end exponent over denominator 4 to the power of 2 end exponent end fraction equals 1](data:image/png;base64,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)
Þ![negative 5 less or equal than x less or equal than 5 comma negative 4 less or equal than y less or equal than 4](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJ8AAAAPCAYAAAD6fR2jAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAkVJREFUeNrtmEFHRFEUx58xkrTLmEWLSIsWSSRJizbJSMaIpEWSti0y+7RIpMWs2rSYRZIhaZHMZmQkSSRJkugrtGiRMWI6l/N4xpv37j333Df3jQ4/3rw35pz/OefdOfc6Dt0aAcTVbNO0EPN8GtPSKUmxVVMv8NYheWbXwpmUKaAaUSKCfNlU6CNgQyOmKHIq60NXi5FCucFf43UrE4Hv+9zfxWdcvmxpvmmMkxKTjM4isOxzfwvYY6ybrhYjzacSvGtPQNrzeR04ZPZlQ/N1AS/AgGJMKjrXgIOmez3AB9DHWDeqFqnmqwPfQBnI43+7TIKqCk3nWgYo4PWs523i9EXRxG1ihd9UeCEoOueBs6Z7O8A2c92ktTQk8LMkMI6BvwPDIcXNaxSmAswAzyFvqK4vFU2cuRwF7hRXY4pOkbtXz+cU8Al0M/qgaNGyOeDG0MrnziR1FOYYWBEomjjtARhSLBhV54/nuoC55fRB0aJtNUONIQbXc0zUCmG+1GnCWkTNR1ktqTpvgUFErHoJ5lzqaCHZCAqhbDwmA74nEnSJQ7GYwR4l/napvnQ1mWhIEzqPgSxwCqxGlEu2prvAIBJIBou0SNz9Vlo8S+Hw7202cVp+orHTrmhqKmEicxY2n4xOd4Qp4m7UMeTDWPMt4db8F/jC3dOEgWMH0RD9Ps9K2BycJqspDs0XZjn87azFqzj7PBhEnHyV8Mii3UbVKZru3sK6/VuIjeFRRTLGGsqapwD/1iYTY0A6xvGLTdRVu4P4Az4G/sBt47gBAAAA3XRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4tPC9tbz48bW4+NTwvbW4+PG1vPiYjeDIyNjQ7PC9tbz48bWk+eDwvbWk+PG1vPiYjeDIyNjQ7PC9tbz48bW4+NTwvbW4+PG1vPiw8L21vPjxtbz4tPC9tbz48bW4+NDwvbW4+PG1vPiYjeDIyNjQ7PC9tbz48bWk+eTwvbWk+PG1vPiYjeDIyNjQ7PC9tbz48bW4+NDwvbW4+PC9tYXRoPide+rMAAAAASUVORK5CYII=)
![P F subscript 1 end subscript plus P F subscript 2 end subscript equals square root of left square bracket left parenthesis x minus 3 right parenthesis to the power of 2 end exponent plus y to the power of 2 end exponent right square bracket end root plus square root of left square bracket left parenthesis x plus 3 right parenthesis to the power of 2 end exponent plus y to the power of 2 end exponent right square bracket end root](data:image/png;base64,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)
![equals square root of left parenthesis x minus 3 right parenthesis to the power of 2 end exponent plus fraction numerator 400 minus 16 x to the power of 2 end exponent over denominator 25 end fraction end root plus square root of left parenthesis x plus 3 right parenthesis to the power of 2 end exponent plus fraction numerator 400 minus 16 x to the power of 2 end exponent over denominator 25 end fraction end root](data:image/png;base64,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)
![equals fraction numerator 1 over denominator 5 end fraction open curly brackets square root of left parenthesis 9 x to the power of 2 end exponent plus 625 minus 150 x right parenthesis end root plus square root of left parenthesis 9 x to the power of 2 end exponent plus 625 plus 150 x right parenthesis end root close curly brackets](data:image/png;base64,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)
![equals fraction numerator 1 over denominator 5 end fraction open curly brackets square root of left parenthesis 3 x minus 25 right parenthesis to the power of 2 end exponent end root plus square root of left parenthesis 3 x plus 25 right parenthesis to the power of 2 end exponent end root close curly brackets equals fraction numerator 1 over denominator 5 end fraction open curly brackets 25 minus 3 x plus 3 x plus 25 close curly brackets](data:image/png;base64,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)
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Related Questions to study
chemistry-
Arrange the following in decreasing order of their solubility in water
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WrF125coXXZ9++fdw5Pkb6KioquJ/v3btHurq65OXlRRkZGXT37l0aOXIkzZkzp1mvcfr0aerSpQsdO3aMsrKyKCQkhPr160cbN27k+rw6isg03a1bt2jp0qXcck1NDU2fPp2GDRtG3t7etHHjRurSpQudPHnyrV+jsLCQhg4dSlOmTKHffvuNVq9eTXp6etzIXGZmpuB/+V3S4sn6bd2/f5+++OILwfnwsLAwsrW1JW1tberVqxetX7++2XvZEomE/Pz8aMiQIaShoUEDBgygo0eP8vpcvnyZ9u/f3+CRFyNdeXl5pK2tTb6+vtyRz61bt0hDQ6NZ554SExNJQ0ODLly4wLWdPXuW1NXV5WYo9n03bdo0wUS1vLw8GjFiBBUWFvLay8vLKTQ0VPB4dYIjEdGAAQPo2LFjvLaoqCj64osv2GiZFBw4cICGDBnCO8i5fv06de/e/a0PfFavXk1z587lte3du5dGjRrVrFjbCrlJ1i9UVVVxPwcGBlKXLl0oICCAKioqSCwW04gRI8jZ2blZr+Hh4UFmZmYUFRVFVVVVFBoaSj169KD9+/c3N3ymBezevZusrKwE7ceOHWtwqHz37t303Xff8R7/+c9/BP1WrVpFTk5OgvZ9+/bxZr0zsqOurt7kSXxisZiGDBkieLy4kuKFx48fk4KCAhUXF0sjZKYBkyZNor179/LaJBJJg6ez1q9fT4qKirzH4MGDBf369OlD165d47XV1ta+NyMigtrgsvZyKcuNGzdiy5YtmDx5MgDA2NgYPj4+cHd3R21tLXfjAeB5kYrIyEjB9oYOHcor2FJWVoaffvoJd+7c4a5/HDZsGH7//XdBmT5GNm7fvo0RI0YI2ufMmdNgf1VVVUFxChUVlQa329DNClqzJCTTuPLycl61xMYYGxs36dr98vJyqKiooGPHjs0Nj2mi/Px8QRliBQWFBu+ZsG7dOqxbt+6tttm+vdylMKmR23daVlaG27dvw8bGhtduYGCAEydOCPpnZWXhyJEjgnYDAwNeso6MjETnzp0FhQomTpyIiRMntlD0THNIJBLBHcsa4+TkJKi81lCda4lEApFI1Oz4GOnR09NDVlYWunfvzmuPjIyEqakplJWVubaUlBR88803gm24ubnB2tqaW9bV1UVlZSWKiop4hYsAIDQ0FBYWFu/Vl35r6NixI/Lz8wXtjx49Eny258+fF9ytrFu3bli9enWD23y5nCoRITs7G926dWvB6OWT3P6Fvih72tQbApibmwsq9zSksrLyvbjJQFvWt2/fBu/oFBAQAJFIJNiBMzc3R0xMDK/N0tIS169f57X169evwe36+vrC0NBQcAtTpvVNmjQJp06dwpAhQ7i2R48eYcyYMYiLi4OBgQHXrqury90U52UDBgzgLWtpaWHYsGE4deoUnJ2dufawsDBMnjwZWVlZLFm3sPHjx+PChQu8W+tmZmbio48+QkZGBm+nqXPnzoLPrFOnTq/d5st3Krxx4wacnJyQmpratqqRvQ1Zj8O/Tk1NDSkrKzd4LjEwMJA3g5To+eQFMzMzwePV62Pv3LlDnTp1EkwqKS0tpfPnz7PJJnIgMTGRtLS0KD4+nmt7+vQp9e7du1mzSUNCQqhbt2706NEjri0jI4O0tbXZJVoydPXqVe7SzdTUVNLX1ydnZ2cKDAyk/fv304cffkhr1qxp1muEhoaSlpYWubu707lz52jnzp2ko6NDPj4+XJ+DBw/KzdUobZFEIuEm/5aUlJCRkREtWrSIrl27Rv/973+pf//+tHXr1rfefnJyMnXp0oXWrl1LISEhdODAAerWrRudOHGCiJ7PFk9PT2+R9yKP5DZZEz0vb7l+/XpeW0REBGloaAgq7BQVFVF0dLTg8erF+vX19dSzZ0/ejGAiIi8vLxoyZIh03gjzRiEhIfSvf/2LW/b29iZlZWWaPXs2zZ8/nzp37kzLli1r9s7U2rVrSV1dnRwdHcnBwYG0tbXp3//+N6/PnDlz6IcffpDb6kzvihs3btCoUaNIQ0ODNyksPT2dvvvuO7K1taW5c+fSyZMnW2Qn+t69e7Rs2TKysbEhZ2dn3rW4tbW1NGXKFFJRUSE3Nzd68uRJs1/vfXLq1CkaOHAg/f7771zbkydP6Pvvv6cJEybQ7NmzW6ROhVgspmXLlpGVlRU5OTnR9evXeTGoqqqSi4sLPX78uFmvI4/kKlnX1tbSoUOHqKysjIiIHj58SPr6+uTg4EA+Pj60fv160tbW5u0Nv43AwEDS1NSkVatW0dGjR8nFxYW0tLTo9u3bXJ+dO3fStGnTKC4urlmvxTQuLCyMxowZQxoaGuTp6cmbLZqUlEQ+Pj506NChBmeBv624uDg6ePAg+fj4NFioISQkhEaOHEmampq0YcMGuanO9K4IDw/nynmuWbNGcEmWLEVHR5OtrS2pqqrS6tWr21yp0dZ29uxZ+vTTT6l379506NAhmV/qmpKSQnPnziU1NTVyc3OjvLw8mcbTkuQiWdfX15Ovry9XhOTlsoUZGRn0448/koODA61YsaLFajNHR0fT2rVrae7cueTp6cnduOSFrKwsWrx4MYlEIpozZw6JxeIWeV3mucjISBo/fjxXf1kebwxw5coVGjZsGGlra9OWLVu4nUjm7URFRZG1tTWXCOW5Ulh4eDiNGzeO1NXV5W6HQh5cunSJLCwsqHv37rR3794WqTDXkuLj42nGjBnc5/cujJLJNFlLJBL63//+RyYmJtSzZ0+5LEKSmppK8+bN4+4YlJaWJuuQ2rQ7d+7QxIkTSUVFhVatWiXXX9gvBAUF0eeff046Ojq0bds2wXyJ90V8fHyDZRyPHz/e6DXM9+7doy+++KJNDjHfvHmTRo8ezY38vCvXapeVlQk+h5qamjeWfQ4ODqYRI0ZQly5dyMvLq8H7RMiTF8W2NDU1aePGja+9QUlbILNk7e/vT6amptS1a1f65ZdfWrz2c0tLTEykOXPmkEgkosWLFwtuIdeQkpISwT+3RCKh7OzsNl2+dOnSpbxJWkTP97RfLYLwsvv379PkyZNJWVmZli1b1mCVKXl39uxZGjRoEOnp6dGOHTuosrJS1iG1ql27dpG9vb2gXV1dvcHTCbGxsWRnZ0fKysq0dOnSNj156/r16zRixIh34kufiOjw4cM0bdo0XltycjLp6ek12P/WrVs0duxY0tHRoZ9++qnN/e1HRkbSuHHjSEdHh7Zv397m4idqRrJ+8OAB3b17l9dWW1tLJ06caHRI5Pz58zR48GDS1dWlHTt28CqWtQVxcXE0bdo0UlJSeuMXkLu7O69eLtHzOsgA2vQeupaWluBc/s6dOxv8Io+Li6Pp06dztd/fhYkfAQEBZGZmRvr6+rRnzx65P7poKU1N1vHx8WRvb09KSkrk4uIi2LFryy5fvkxDhgyhTp060datW6m8vJz3vI+PD+3atYt27dpFu3fvpqCgIEEfedDUZB0dHU02NjakpaX1TpwKCgkJ4UYG9uzZ89qDxKKiIkpKSnptLsvJyaG4uLjX5q/6+npKTEyklJQUwYFZQ1XX6urq3ngq4a0vTPPz8xMUIampqYG9vT0qKysF/a9evYphw4bBwcEB06ZNQ1paGtzc3P5R8Qt5MGDAAJw8eRLh4eFITU2FoaEhVq1ahadPn8o6NLmSmJiI2bNnY9CgQejUqRPEYjG8vb3RtWtXWYfWbJMnT8bdu3fh7e2Nffv2wcjICL///jtqamp4/aKjozF9+nT06tULpqam8Pb2hkQiAQDcu3evwYpsS5YswdWrV1vlfUjDsmXL8Omnn0JTUxOJiYn49ddf36mCFVZWVrh16xaOHj0Kf39/GBgY4O+//+ae37ZtG4KDg5GSkoLY2Fi4ubk1WDVP3hUVFWHKlCmwsrKCubk50tLSsGbNGqipqck6tGaxtLTEjRs3cOTIERw9ehTGxsYoLS3lnk9PT8ekSZPw2WefYcaMGTAyMkJQUBD3fEFBAaZOnYqPPvoI8+bNQ/fu3bF69WoUFhZyfcLDwzFw4EBYW1vDzs4OvXv3xtGjR1FfXw8AcHFxgZeXFy8uPz8/2NvbNxq71CsBhIaGwsPDA/fu3cPy5ctx4cIFaGhoSPtlpc7MzAxnzpxBZGQkPD09YWBgAFdXV6xcuRKampqyDk/qkpKSeFXDcnJyuJ/v378PCwsLfPXVV3j48CF69+4tixClSkFBAdOmTYOdnR1OnDiBDRs2QCQSYcGCBQCAwMBALF68GF5eXvj999+RkZGBRYsW4dGjR9i2bRtKSkpw584dwXZjYmIaLLUqL/z9/QUFK8rKyrifbWxs4Orqyite8i6ysbGBjY0NgoKC0LdvX95zS5YsgZWVFQCgoqICmpqaSEtLg76+Pp48eQIiQk1NDfr06SOL0DmXL1+Gqakpt1xdXc393LFjRwwfPhyHDh2Ctra2LMKTqgkTJmDChAmIiIjg8lFtbS3Gjx8PV1dXnDlzBgoKCoiIiIC1tTXu3r0LAwMDODs7o1+/fjh58iTatWvHJe9NmzZh165dePr0Kezt7XH48GHub+BFJc6uXbti7Nixbx2zVJP15MmTce3aNfzf//0fTp06JSj19y74/PPPcfHiRdy8eRM//PADSktLsWfPHu758+fPIzc3l1uuq6uTRZgtbsWKFbxRkYKCAowcORLA8x2ZxMRE9OrVS1bhtRoFBQXMnDkTM2bM4O28eHh4YPv27dzesq6uLnx9feHh4cEdXbdFtra2OHjwIK/t5c95woQJrR2STL1c1rQhycnJUFVV5RL2lClTUFdXhx49euD69esNlsVtLRYWFvjll1+45czMTG4U4IMPPsDKlStlFVqrsbCw4H6+fv062rVrBxcXF+5zsbCwwJEjRyASiSAWixEZGYm//voL7dq1A/C80pqfnx8MDQ2xdu1aHDlyBOPHj+cSNQAMHjwYmzdvxsaNG2WXrA8cOICTJ09yy69+Cc2fPx8HDhx4L8p7jhgxAiEhIYKhUCMjI9jZ2XHL1dXVOHXqVGuH1+ICAwN5JQJ37dqFiIgIbvl9SNQve7nUYX5+PmJiYgS15gcOHMgriVtWVoa//vqL16ehesryRCQSCY6s3/kyj//Q9OnT0aFDB1RWVqKiogJ79uyBlpYWcnNzkZ6ejpycHLk4WlVXV4exsTG3/L5/jnFxcbCwsBDsQE2ZMgXA87LEgwcP5hL1C927d0efPn2QkJCAyMhIjBs3TrDtCRMmwN3dnVv+z3/+g0uXLnHLjx8/hpGRUaPxNStZz5o1Cxs3buSWq6qqeB/+izf5Pnn1rjJ9+vTBzJkzueXKyko4OTk14xUqkR4dC4nJ5/iwbZ8+emdVVFRAUVHxjV/IpaWl8PPz47W9dbKuTEd0rAQmn38I9mchW/v374elpSVqa2sRFRWFhQsXYtCgQdDS0oK+vv5r/y4q06MRKzHB5+wfWyY++OADwQ2BXtbYcy/uZfG6Pi+ef8HKyop3jvrixYtISEhoNL5mJWs1NTXe5JGGJpYxLawiCJ5TnXF/1mnE/Gwp62iYBujq6kIikSA3NxddunThPXft2jUMHz4cwPM7C716ZG1p+XafaUWQJ6Y638es07fxs6XwNoRM69HS0oKenh6A50ddAQEBuHLlCmbMmNHIXd8qEOQ5Fc73Z6Eo5mepx9ihQweoqqry2j744IP3+jain3zySYN3bly3bh0sLCwwZMgQrFu3DhKJhDcKkZmZiczMTJiYmGDIkCG4f/++YBvBwcG8+QGGhobcacMX23hTsn6/xz3aIlU7+Cb4wbGX7GbRm5ub825VCABdu3aV+YQZeaGqqooxY8YIbuUaHh6O6dOno7a29o3bICIEBQXx5js0+pp2vkjwc4Q0/yyWLl2K48ePC9qLiorYZ/+SsrIyFBUVoaioCFFRUbhy5Qo+++yzN6ylCjvfBPg5ts7pozlz5sDHx4fXZmBggMTExFZ5fXk0fPhw1NbW4qeffkJdXR2ICFeuXMGvvxRQgogAAAlVSURBVP6K/v37o0+fPjAzM4OLiwuKi4sBAGlpaXBwcICbmxt0dHQwb948nD59GkePHuVtY+PGjbxR6LfB7gsnRQsWLOCm678gEokQFBQEFRWVt9toTTpCg4DxjuYtEOHbeflShhdmzpzJG+5/3/3444+YMGECkpOTMXr0aCQlJWH79u3YvXu34IimIefOnUNdXR28vb2xZcuWN/avSQ9FEMbD0Vx6R9WvO6f56jm895m6ujrmz58P4Pnvq1u3bvj6669hbW0NsVgMdXX116xZg/Tn/9itFyzD065dO5w7dw4zZszAjh070KFDB7Rr1w5//vknNwfHx8cHCxcuRI8ePaChoYHq6mosWbIEnp6eAJ5PODt79iwWLFiAJUuWQFFREbq6ujh48CBGjRrVrPgUqLGB+EbU1NSAiHjDOkSEyspKqKioyHSWI8PIg4SEBPj6+uLhw4fQ19eHg4MDhg4dCgB4+PAhfH19sXXrVt4627Ztw+jRo2Fubo6bN2/i/Pnz+PHHH2URPsO8t4qLi1FbWwsdHZ0Gc1lFRQUKCwvRrVu31+7EFhQUoL6+Hp07d+a119TUQEFBAYqKilxbXV0d6uvrGzlN0oxkzTCyUllZiYKCAhQWFnLX+Orr60MkEiE9PR0AoKKigoEDByI9PR2GhoZtbqZrRkYGunfvjp07d8LJyUnwD88wbVFpaSkqKirw6NEjFBYWon379vjoo4+QkZGBoqIiAMCgQYOgo6MD4PnlVDU1NTA2NkaHDh2gra399qOSbVzb+gZ7jRMnTiA2NhYhISGYOXMm1q1bh6ysLJSXl+Pnn6U/WYNpXStXrkRWVhZMTEywatUq7N27F4aGhujWrRuCg4MxZcoUmJiYQFFRESEhIfj1119lHfI/lpWVBVdXVxQXFwsulXrffPvtt/j7779x/vx56OrqYuXKlcjJyUFMTAyGDh2K4cOH4+HDh8jNzcXSpUuhra2N4OBgPHv2DL/99hvvcjlGtpYsWYKKigp8/PHHcHV1xf3796Gnp4eBAwdixYoV8PPz4xI1AGhoaGDr1q3o1q0bnj59+l5c+/06bT5Z5+Xl4dChQxgwYABGjhyJtLQ0aGtro0ePHlBTU4NYLEZwcLCsw2RaSFxcHMrKyjB06FB06NABPXv25CqkKSgowNDQEHp6etwEOCcnJxw8eBAlJSWyDPsfGz58OH755Rds2bLlvT4nHB4eDuB5mV9bW1soKyvD0tIS+vr6MDU1hZmZGQYMGIB+/fqhS5cusLW1RYcOHTBq1CgoKSnB0dERW7duxbNnz2T8TpiIiAh06tQJRkZG6NChA3R0dLhZ88rKynB3d0dQUBBvAmZ8fDw8PT0hEolgZmaGx48fIz4+XlZvQabafLLevn07lixZwg1ztm/fnldZy9XVtdmz8Bj5sWPHDsyePbvJ/RUVFTFq1CjBJVJM27B582a4uLjw2l49pdHYspqaGszNzeHv7y+9IJkm2blzJ2bNmvXa5+3t7aGgoMAbCblx4wZGjx7NLU+ZMgW+vr5SjVNetelkXVNTgz/++KPBijEv9O/fH+np6UhNTW3FyBhpqK+vR0BAAIYNG/aP1hs5cqSgRCYj//Ly8vDgwQNepby3MW7cOPb5y1h9fT0uX76MTz755LV9RCIRXFxcuBKomZmZgglcI0aMYMm6Lbp//z43seh1FBQUMGTIEJw9e7YVI2OkITs7GyKR6B8Xbhg+fDhiY2OlFBUjLVFRUTAxMWn2doYPH46wsDDBZZRM63ny5Ak0NTUFFR5ftXjxYkRERCAmJgZHjx7F3Llzec8bGRmhsrLyvSzA1aavs378+DG6d+/+xn4mJibIyspqhYgYaaqvrxcUY2kKFRWVd+YGKu+TkpKSFplc16lTJ0gkElRVVbX5Wzy2VSKRqElXZOjp6WHOnDnw9vZGfX09DA0NBX0UFRV5lz29L9r0kbW6unqT9pbr6+vf6zJ674ouXbqguLj4H9+16unTp+jZs6eUomKkpXPnzigvL2/2dmpqaqCkpNSkYjSMdGhra+PZs2e823DW19c3+P3t6uqKQ4cONXir2OLiYmhoaLBk3db0798fDx8+5LXV1dUJ7nyVlJTUIsNpjGwpKSnBxMSEq6ErkUiQnZ3Nu5d2dnY28vLyeF8CkZGRcn2PaKZhZmZmiImJ4d0coaqqChUVFbzllxP6q88DQGxsLExNTVmhJhlSUFDA6NGjER0dDQCIjo5GbW0t4uLieP+/wPPP3draGtOnTxdsJzQ0FDY2Nq0Ss7xp08m6a9eu0NLSQlZWFiQSCSIiItC+fXskJycjIyMDALj2xiahMW2Hg4MDN7M3NjYWHh4emDlzJhITE/H48WOYmpri2LFjiIqK4i4B8ff3b3QWKiOfdHV10bdvXyQkJKC6uhrBwcGYPXs2ioqKkJOTg/j4eHTr1g2GhoaIi4tDbm4ucnNz4eTkxF1nDTy/o9GMGTNk/G4YZ2dnbqLfZ599htu3b+Onn36Cvr6+oG9gYGCDpVkPHz6MhQsXSj1WuURt3K+//kqenp6vff78+fM0b968VoyIkaaSkhL6+OOPqbi4uEn9ExISyNramiQSiZQjY6Th5MmTtHDhwrdev6qqigYNGkSFhYUtGBXzNiQSCdnZ2dGDBw/eav2bN2/St99+28JRtR1tvtxodXU1Ro8ejT///JN3u07g+ZD4uHHjcPz4ccGtCpm2KygoCDU1Nfjyyy/f2Pe3336DjY0NDAwMWiEypqUREaZNm4YtW7a81amsHTt2oHv37uwmM3KitLQUNTU1vCplTZWXl4eOHTs2evXPu6zNJ2vgeWnGDh06cNVwXqisrEROTk6DMwoZhmEYpq14J5I1wzAMw7zL2vQEM4ZhGIZ5H7BkzTAMwzByjiVrhmEYhpFzLFkzDMMwjJxjyZphGIZh5BxL1gzDMAwj51iyZhiGYRg5x5I1wzAMw8g5lqwZhmEYRs6xZM0wDMMwco4la4ZhGIaRcyxZMwzDMIycY8maYRiGYeQcS9YMwzAMI+dYsmYYhmEYOceSNcMwDMPIOZasGYZhGEbOsWTNMAzDMHKOJWuGYRiGkXMsWTMMwzCMnGPJmmEYhmHkHEvWDMMwDCPnWLJmGIZhGDnHkjXDMAzDyDmWrBmGYRhGzrFkzTAMwzByjiVrhmEYhpFzLFkzDMMwjJz7f9lw7Q37YPiPAAAAAElFTkSuQmCC)
Arrange the following in decreasing order of their solubility in water
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAesAAABYCAYAAADV2t/OAAAgAElEQVR4nO3dd1QU5/oH8C9RXLqAIGIngIpGQqIh2LChApqoqFiCoKLxhvgTxUKiAbu5mliQFK8djHivMYLYsIOCNCsQkKWDAoL0Jm2f3x8e5zgOIhGWXfT9nLPnMO++M/ssC/vMvPPOMwpERGAYhmEYRm59IOsAGIZhGIZpHEvWDMMwDCPnWLJmGIZhGDnHkjXDMAzDyDmWrBmGYRhGzrFkzTAMwzByjiVrhmEYhpFzLFkzDMMwjJxjyZphGIZh5BxL1lJWWlqKmJgYlJSU8Npra2tRW1vLayMiVFVVgRWVYxiGYV7GkrWU5Ofn46uvvoKJiQkWLFiAXr16Yc2aNZBIJAAAd3d3rFmzhrdOSUkJVFRU8OzZM1mEzLSQR48eobq6mtdWVlaGvLw8GUXUNGlpafjrr79w/fp11NXVce3FxcWIi4sT9I+Li0NRUVFrhii3CgsLYWtrK2j38vKCn5+fDCJi3jUsWUsBEWHy5MnQ1dVFWloabt++jcTERJw+fRp79uyRdXiNunr1Kr799lvMmjULXl5evB0Hb29vxMfH8/rHx8fL/XtqbRYWFnjw4AGv7fjx43B2dpZRRI0rLS3FrFmzMG7cOPj7+2PNmjX4+OOPkZqaCgAICwvD3LlzBes5OTkhLCystcOVS9XV1bhw4YKgPS4uDsnJyTKIiGmq3NxcZGZm8trKy8sF33Wy1mCyrqurw9mzZ7F161YcPnwYZWVl3HOpqakICQkRrBMYGIjCwkLpRdqG3L17F/Hx8fj3v/+NDh06AAD09PSwb98+9O3bV8bRNYyI4OzsjJUrV8Lc3BzTp0/HpUuXMGrUKC5h+/r6Cr54UlJS4OvrK4uQmRbi5uYGiUSChIQE/PHHH7h16xa+/PJLfPXVV7IOjXkLlZWV2L9/P/71r3/Bw8MDWVlZ3HNXrlzBjRs3eP3FYjGOHTvW2mHKDR8fH2zbto3XFhMTg1mzZskoooa1f7VBLBZj6tSpMDQ0xODBg3HhwgV4enri8uXL6NevH65fv46TJ09i5MiRvPW++eYbnD59Gtra2q0WvLy6c+cOPvvsMygpKfHahw0bxlu+ePEi71z2q0Onrenq1au4cOECxGIx1NTUAABTp07F559/Dn9/f8yePVtmsTHSU1VVhePHjyMqKgqKiooAAAUFBbi7u8PKyorNn/iHLl68yFvOyspCjx49Wu3109PTMX78eEyYMAFjxozBw4cPMXjwYJw/fx6DBg1CUFAQ1NTUYGlpya2TkJCAQ4cOsZ0zOSdI1vPnz8ecOXOwdu1ars3DwwOLFi3CzZs3WzW4toqIuCPqxujp6WHQoEHccmVlpcyOUgMCAjB16lQuUQNAu3btEBkZiXbt2nFthYWFyMnJ4S0zQqtWrYKWlha3nJ6e3qpf2k2VmZkJiUSC/v3789o1NTUxduxYblksFmPo0KG8Pg8fPmyVGNuSHTt28Jb//vtvwe9Nmjw8PGBvb4/NmzdzbR07dsTu3btx9OjRVouDaXm8ZJ2ZmYmIiAjBuZfVq1fDxcWlVQNry/r164ft27cL2mNjY3HlyhUsX74cAGBmZobFixdzzxcXF8PNza3V4nxZfn4+LCwsBO0vJ2oAWL58OW/E4NmzZzA0NJR6fG3NxIkTYWxszC1funQJjx49kmFEDWvXrh2ICEQEBQWF1/br2rUrfv75Z17b/PnzG+ybn58PXV3dFo1THiUmJgpOa126dIm3vGjRolaLh4hw5swZhIeH89qXLl3K+2yfPHmC2NhYbjk9Pb3VYpRXR44cQUBAALdcXV2Nrl27yjAiId456/T0dPTs2RMaGhq8Turq6tDX1+eWr127Bn19fd7j5aOt992wYcNQX1/POw9UW1uLH374QTCR4XXCw8Oxdu1aPHnyRFph8mhoaODp06eC9tLSUm4GO/D8/E5OTg73eN1IwJ07d96LkZjs7Gy4ubkJfnejRo3C1KlTuccnn3wiowgb17t3bygrK0MsFvPay8vLMWnSJJSXlwMA1NTUMHToUN7j5VGYFwoKCmBgYAAHBwfBNt8VwcHBGDVqFIYNG8abzyNrRISSkhL07NmT1/7qTtjp06exYMEC7uHt7d3g9goLC5Gbmyu1eGXpyZMnvO+uWbNmITY2lnv88ccfMoyuYbxkraSkhKqqqjeuNHToUNy9e5f36Ny5s6AfESE6OrrlopVTBQUFcHd3R3BwMACgffv28PPzw9KlS2FlZYWvv/4aAwYMQHl5OTZt2tSkbebk5GDdunWtNnQ1duxYBAcHC85RfvPNN7whtcZUVVWhsrISRITY2FhMnDgRY8eORWhoqDRClqmcnBy4urrCyMgIKSkpqKiokHVIb6V9+/aYP38+li9fzs2fqKurw+rVq1FTU9NgQn5VeHg4Vq5ciYsXL6JTp06IjY2FSCSCqakpHB0dkZSUJO230Spu3LiB0aNHY/LkyRg5ciSSk5Ohrq4u67A4CgoK0NLSEuzgV1dXIzExkVv++uuvER0dzT1eHbp/4cKFCzA2NsaKFSvk/rLDpnr69ClWrVoFIyMjXLp0iTsQUVJSgra2Nvd49YBVHvCS9cCBA1FWViY4+hOLxfj000+5ay+VlJQER9avDpcCzycujBkzBjY2Nrhz544U34ZslJSUwNPTEwYGBrh79y7vHOXQoUMhFouxdOlSmJub48CBA7h8+TL35Td37lzBhA4VFRX897//haKiIuzs7ODl5dVqQzF2dnYoKirCggULIBaLkZGRgQ0bNuDatWtYuHDhG9evrKzEkiVLsH79emRnZ2PevHlIT0+HhYUFbG1tMW7cONy6dasV3ol05ebmYvny5TA0NERaWhpCQ0Nx+vRp9OrVS9ahvbVNmzZBWVkZvXr1gqWlJXr06IHY2Ngm7yiKRCKsX7+eu1zNwMAABw8eRHx8PNq3b4+BAwfCycmpzV7CdPPmTYwZMwaTJk3C8OHDkZ6ejg0bNkBTU5Pro6SkhBkzZgjWHTx4sGA+gLQoKCjAxsaGN5wLACdPnoSjo2OTtiEWi7lL9r766itERkYiKysLhoaGcHd3R0FBQYvH3RoKCwuxZs0afPjhh0hLS0NERAT++OMPfPBBG7p6mV7h6upKlpaWlJGRQUREWVlZNGLECFq+fDkRER04cICsra1fXY26du1K0dHR5O/vTytWrCB/f38iIsrLyyM3NzdSVlamyZMnU0xMjGDdtqasrIw2b95MWlpaNGLECAoODm7x1wgMDCQiolWrVrX4tl8nLy+PHB0d6cMPP6RevXqRnZ0dJSUlcc9Pnz6drl69ylvn2rVrNG3aNJJIJFRQUEDu7u6Um5vL6/P06VP6/vvvSU1NjcaNG0e3bt1qlffTknJzc2n58uWkrKxMEydOpOjo6Nf2DQsLo5KSEl7b48eP6cGDB9IOs1lycnIoODiYkpKSSCKRcO2lpaWUkpIi6J+SkkKlpaVERBQUFEQeHh4Nbjc5OZmcnJxIJBLRvHnzKDk5WTpvoIWFhobS2LFjSV1dndauXUsFBQWyDumNEhISSF9fn9zc3CggIIA2btxIOjo6FBYWRkREK1asoHXr1vHWCQgIoDFjxlBJSQlt2rSJNmzYQFlZWbw+MTExZGdnR+rq6vT999+3id8FEVFxcTF5enpSx44d6csvv6R79+4J+uzdu5c8PT15bXfu3CFbW9vWCrNJBMm6urqaFi9eTB07diR9fX1SUVEhV1dXqqmpIaI3J+u0tDRKTU2l3bt3855//Pgxubi4kJKSEs2cOZMSEhKk9Jakp7Kykn7++WfS1dUlc3NzunjxotRe68yZM/Tdd981+Mclr6qqqujmzZt0+PDhBp/Pz88nd3d3UlVVpQkTJlB4eHgrR/jPPXnyhFasWEEqKipka2tLUVFRsg5J7hw8eJAKCwu5HfrXSUpKIkdHRxKJRDR//vwGdwDkQVhYGFlZWZGamhp9//339PTpU1mH9I8kJyeTh4cH2dvb08qVK3nftadOnaJz587x+j948IC8vLyIiCg7O5vs7e25nbBX3bt3j7788kvq2LEjeXh4UFFRkfTeSDOUlpbSpk2bSEtLi2xsbBrduW4rBMn6hdraWsrOzqa6ujpB+7NnzwT9Kysrqb6+noiIoqKiyN3dvcHtpqenk7OzM4lEInJ0dJTbf9iXVVdXk7e3N+nr69PHH39Mp0+flnVIcqe8vJwcHR1pz549gi+DV+Xn59Pq1atJVVWVrK2tKTIyspWibLq8vDxauXIlqaiokLW1NUVERMg6JLmVnZ1NmzdvbvKomVgsprlz55KSkhItWLCAUlNTpRxh09y6dYvGjRtHqqqq5O7uTvn5+bIOqVWVl5dTSkoKpaam0r59+xrte/v2bZo4cSJpamrS+vXrBSNJslJRUUHbtm2jTp06kZWVVZscxXud1ybrt7Vz50568OABubq6NtovKSmJHBwcSCQS0aJFiygzM7OlQ2m22tpa2rdvH/Xs2ZNMTEzoxIkTvOFBhq+goOAfffG+nBBtbGzo/v37gj75+fmUkJBA1dXVLRkqZWdnk1gsptraWsFznp6epKqqSuPHj28TR/9tVWJiIjk4OJCxsTHv/yolJYW+/vpr6tevH5mamtKWLVu4kb3muH37Ns2aNYuMjIzI3NycDh48yL1ubW0t9e3bl1avXv3eJekXqquradWqVeTp6UnZ2dlNWicyMpKsra1JW1ubNm/ezPt/kkgkdOPGDVq3bh1t2rSJHj582OwY6+vr6cyZM7R27Vravn07L87Lly+Tnp4eWVpaUkhISLNfS960eLIuKSkhHx8fysnJaVL/v//+m2bMmEFKSkq0ZMmSJq8nbefOnSNDQ0MyNDQkX19fbtSAaXm5ubnk5ubGG7GIiYkhS0tL6t27N/Xv35/09PTozz//bPZrhYaG0qeffkrGxsbUt29f6tWrF125coXXZ9++fdw5Pkb6KioquJ/v3btHurq65OXlRRkZGXT37l0aOXIkzZkzp1mvcfr0aerSpQsdO3aMsrKyKCQkhPr160cbN27k+rw6isg03a1bt2jp0qXcck1NDU2fPp2GDRtG3t7etHHjRurSpQudPHnyrV+jsLCQhg4dSlOmTKHffvuNVq9eTXp6etzIXGZmpuB/+V3S4sn6bd2/f5+++OILwfnwsLAwsrW1JW1tberVqxetX7++2XvZEomE/Pz8aMiQIaShoUEDBgygo0eP8vpcvnyZ9u/f3+CRFyNdeXl5pK2tTb6+vtyRz61bt0hDQ6NZ554SExNJQ0ODLly4wLWdPXuW1NXV5WYo9n03bdo0wUS1vLw8GjFiBBUWFvLay8vLKTQ0VPB4dYIjEdGAAQPo2LFjvLaoqCj64osv2GiZFBw4cICGDBnCO8i5fv06de/e/a0PfFavXk1z587lte3du5dGjRrVrFjbCrlJ1i9UVVVxPwcGBlKXLl0oICCAKioqSCwW04gRI8jZ2blZr+Hh4UFmZmYUFRVFVVVVFBoaSj169KD9+/c3N3ymBezevZusrKwE7ceOHWtwqHz37t303Xff8R7/+c9/BP1WrVpFTk5OgvZ9+/bxZr0zsqOurt7kSXxisZiGDBkieLy4kuKFx48fk4KCAhUXF0sjZKYBkyZNor179/LaJBJJg6ez1q9fT4qKirzH4MGDBf369OlD165d47XV1ta+NyMigtrgsvZyKcuNGzdiy5YtmDx5MgDA2NgYPj4+cHd3R21tLXfjAeB5kYrIyEjB9oYOHcor2FJWVoaffvoJd+7c4a5/HDZsGH7//XdBmT5GNm7fvo0RI0YI2ufMmdNgf1VVVUFxChUVlQa329DNClqzJCTTuPLycl61xMYYGxs36dr98vJyqKiooGPHjs0Nj2mi/Px8QRliBQWFBu+ZsG7dOqxbt+6tttm+vdylMKmR23daVlaG27dvw8bGhtduYGCAEydOCPpnZWXhyJEjgnYDAwNeso6MjETnzp0FhQomTpyIiRMntlD0THNIJBLBHcsa4+TkJKi81lCda4lEApFI1Oz4GOnR09NDVlYWunfvzmuPjIyEqakplJWVubaUlBR88803gm24ubnB2tqaW9bV1UVlZSWKiop4hYsAIDQ0FBYWFu/Vl35r6NixI/Lz8wXtjx49Eny258+fF9ytrFu3bli9enWD23y5nCoRITs7G926dWvB6OWT3P6Fvih72tQbApibmwsq9zSksrLyvbjJQFvWt2/fBu/oFBAQAJFIJNiBMzc3R0xMDK/N0tIS169f57X169evwe36+vrC0NBQcAtTpvVNmjQJp06dwpAhQ7i2R48eYcyYMYiLi4OBgQHXrqury90U52UDBgzgLWtpaWHYsGE4deoUnJ2dufawsDBMnjwZWVlZLFm3sPHjx+PChQu8W+tmZmbio48+QkZGBm+nqXPnzoLPrFOnTq/d5st3Krxx4wacnJyQmpratqqRvQ1Zj8O/Tk1NDSkrKzd4LjEwMJA3g5To+eQFMzMzwePV62Pv3LlDnTp1EkwqKS0tpfPnz7PJJnIgMTGRtLS0KD4+nmt7+vQp9e7du1mzSUNCQqhbt2706NEjri0jI4O0tbXZJVoydPXqVe7SzdTUVNLX1ydnZ2cKDAyk/fv304cffkhr1qxp1muEhoaSlpYWubu707lz52jnzp2ko6NDPj4+XJ+DBw/KzdUobZFEIuEm/5aUlJCRkREtWrSIrl27Rv/973+pf//+tHXr1rfefnJyMnXp0oXWrl1LISEhdODAAerWrRudOHGCiJ7PFk9PT2+R9yKP5DZZEz0vb7l+/XpeW0REBGloaAgq7BQVFVF0dLTg8erF+vX19dSzZ0/ejGAiIi8vLxoyZIh03gjzRiEhIfSvf/2LW/b29iZlZWWaPXs2zZ8/nzp37kzLli1r9s7U2rVrSV1dnRwdHcnBwYG0tbXp3//+N6/PnDlz6IcffpDb6kzvihs3btCoUaNIQ0ODNyksPT2dvvvuO7K1taW5c+fSyZMnW2Qn+t69e7Rs2TKysbEhZ2dn3rW4tbW1NGXKFFJRUSE3Nzd68uRJs1/vfXLq1CkaOHAg/f7771zbkydP6Pvvv6cJEybQ7NmzW6ROhVgspmXLlpGVlRU5OTnR9evXeTGoqqqSi4sLPX78uFmvI4/kKlnX1tbSoUOHqKysjIiIHj58SPr6+uTg4EA+Pj60fv160tbW5u0Nv43AwEDS1NSkVatW0dGjR8nFxYW0tLTo9u3bXJ+dO3fStGnTKC4urlmvxTQuLCyMxowZQxoaGuTp6cmbLZqUlEQ+Pj506NChBmeBv624uDg6ePAg+fj4NFioISQkhEaOHEmampq0YcMGuanO9K4IDw/nynmuWbNGcEmWLEVHR5OtrS2pqqrS6tWr21yp0dZ29uxZ+vTTT6l379506NAhmV/qmpKSQnPnziU1NTVyc3OjvLw8mcbTkuQiWdfX15Ovry9XhOTlsoUZGRn0448/koODA61YsaLFajNHR0fT2rVrae7cueTp6cnduOSFrKwsWrx4MYlEIpozZw6JxeIWeV3mucjISBo/fjxXf1kebwxw5coVGjZsGGlra9OWLVu4nUjm7URFRZG1tTWXCOW5Ulh4eDiNGzeO1NXV5W6HQh5cunSJLCwsqHv37rR3794WqTDXkuLj42nGjBnc5/cujJLJNFlLJBL63//+RyYmJtSzZ0+5LEKSmppK8+bN4+4YlJaWJuuQ2rQ7d+7QxIkTSUVFhVatWiXXX9gvBAUF0eeff046Ojq0bds2wXyJ90V8fHyDZRyPHz/e6DXM9+7doy+++KJNDjHfvHmTRo8ezY38vCvXapeVlQk+h5qamjeWfQ4ODqYRI0ZQly5dyMvLq8H7RMiTF8W2NDU1aePGja+9QUlbILNk7e/vT6amptS1a1f65ZdfWrz2c0tLTEykOXPmkEgkosWLFwtuIdeQkpISwT+3RCKh7OzsNl2+dOnSpbxJWkTP97RfLYLwsvv379PkyZNJWVmZli1b1mCVKXl39uxZGjRoEOnp6dGOHTuosrJS1iG1ql27dpG9vb2gXV1dvcHTCbGxsWRnZ0fKysq0dOnSNj156/r16zRixIh34kufiOjw4cM0bdo0XltycjLp6ek12P/WrVs0duxY0tHRoZ9++qnN/e1HRkbSuHHjSEdHh7Zv397m4idqRrJ+8OAB3b17l9dWW1tLJ06caHRI5Pz58zR48GDS1dWlHTt28CqWtQVxcXE0bdo0UlJSeuMXkLu7O69eLtHzOsgA2vQeupaWluBc/s6dOxv8Io+Li6Pp06dztd/fhYkfAQEBZGZmRvr6+rRnzx65P7poKU1N1vHx8WRvb09KSkrk4uIi2LFryy5fvkxDhgyhTp060datW6m8vJz3vI+PD+3atYt27dpFu3fvpqCgIEEfedDUZB0dHU02NjakpaX1TpwKCgkJ4UYG9uzZ89qDxKKiIkpKSnptLsvJyaG4uLjX5q/6+npKTEyklJQUwYFZQ1XX6urq3ngq4a0vTPPz8xMUIampqYG9vT0qKysF/a9evYphw4bBwcEB06ZNQ1paGtzc3P5R8Qt5MGDAAJw8eRLh4eFITU2FoaEhVq1ahadPn8o6NLmSmJiI2bNnY9CgQejUqRPEYjG8vb3RtWtXWYfWbJMnT8bdu3fh7e2Nffv2wcjICL///jtqamp4/aKjozF9+nT06tULpqam8Pb2hkQiAQDcu3evwYpsS5YswdWrV1vlfUjDsmXL8Omnn0JTUxOJiYn49ddf36mCFVZWVrh16xaOHj0Kf39/GBgY4O+//+ae37ZtG4KDg5GSkoLY2Fi4ubk1WDVP3hUVFWHKlCmwsrKCubk50tLSsGbNGqipqck6tGaxtLTEjRs3cOTIERw9ehTGxsYoLS3lnk9PT8ekSZPw2WefYcaMGTAyMkJQUBD3fEFBAaZOnYqPPvoI8+bNQ/fu3bF69WoUFhZyfcLDwzFw4EBYW1vDzs4OvXv3xtGjR1FfXw8AcHFxgZeXFy8uPz8/2NvbNxq71CsBhIaGwsPDA/fu3cPy5ctx4cIFaGhoSPtlpc7MzAxnzpxBZGQkPD09YWBgAFdXV6xcuRKampqyDk/qkpKSeFXDcnJyuJ/v378PCwsLfPXVV3j48CF69+4tixClSkFBAdOmTYOdnR1OnDiBDRs2QCQSYcGCBQCAwMBALF68GF5eXvj999+RkZGBRYsW4dGjR9i2bRtKSkpw584dwXZjYmIaLLUqL/z9/QUFK8rKyrifbWxs4Orqyite8i6ysbGBjY0NgoKC0LdvX95zS5YsgZWVFQCgoqICmpqaSEtLg76+Pp48eQIiQk1NDfr06SOL0DmXL1+Gqakpt1xdXc393LFjRwwfPhyHDh2Ctra2LMKTqgkTJmDChAmIiIjg8lFtbS3Gjx8PV1dXnDlzBgoKCoiIiIC1tTXu3r0LAwMDODs7o1+/fjh58iTatWvHJe9NmzZh165dePr0Kezt7XH48GHub+BFJc6uXbti7Nixbx2zVJP15MmTce3aNfzf//0fTp06JSj19y74/PPPcfHiRdy8eRM//PADSktLsWfPHu758+fPIzc3l1uuq6uTRZgtbsWKFbxRkYKCAowcORLA8x2ZxMRE9OrVS1bhtRoFBQXMnDkTM2bM4O28eHh4YPv27dzesq6uLnx9feHh4cEdXbdFtra2OHjwIK/t5c95woQJrR2STL1c1rQhycnJUFVV5RL2lClTUFdXhx49euD69esNlsVtLRYWFvjll1+45czMTG4U4IMPPsDKlStlFVqrsbCw4H6+fv062rVrBxcXF+5zsbCwwJEjRyASiSAWixEZGYm//voL7dq1A/C80pqfnx8MDQ2xdu1aHDlyBOPHj+cSNQAMHjwYmzdvxsaNG2WXrA8cOICTJ09yy69+Cc2fPx8HDhx4L8p7jhgxAiEhIYKhUCMjI9jZ2XHL1dXVOHXqVGuH1+ICAwN5JQJ37dqFiIgIbvl9SNQve7nUYX5+PmJiYgS15gcOHMgriVtWVoa//vqL16ehesryRCQSCY6s3/kyj//Q9OnT0aFDB1RWVqKiogJ79uyBlpYWcnNzkZ6ejpycHLk4WlVXV4exsTG3/L5/jnFxcbCwsBDsQE2ZMgXA87LEgwcP5hL1C927d0efPn2QkJCAyMhIjBs3TrDtCRMmwN3dnVv+z3/+g0uXLnHLjx8/hpGRUaPxNStZz5o1Cxs3buSWq6qqeB/+izf5Pnn1rjJ9+vTBzJkzueXKyko4OTk14xUqkR4dC4nJ5/iwbZ8+emdVVFRAUVHxjV/IpaWl8PPz47W9dbKuTEd0rAQmn38I9mchW/v374elpSVqa2sRFRWFhQsXYtCgQdDS0oK+vv5r/y4q06MRKzHB5+wfWyY++OADwQ2BXtbYcy/uZfG6Pi+ef8HKyop3jvrixYtISEhoNL5mJWs1NTXe5JGGJpYxLawiCJ5TnXF/1mnE/Gwp62iYBujq6kIikSA3NxddunThPXft2jUMHz4cwPM7C716ZG1p+XafaUWQJ6Y638es07fxs6XwNoRM69HS0oKenh6A50ddAQEBuHLlCmbMmNHIXd8qEOQ5Fc73Z6Eo5mepx9ihQweoqqry2j744IP3+jain3zySYN3bly3bh0sLCwwZMgQrFu3DhKJhDcKkZmZiczMTJiYmGDIkCG4f/++YBvBwcG8+QGGhobcacMX23hTsn6/xz3aIlU7+Cb4wbGX7GbRm5ub825VCABdu3aV+YQZeaGqqooxY8YIbuUaHh6O6dOno7a29o3bICIEBQXx5js0+pp2vkjwc4Q0/yyWLl2K48ePC9qLiorYZ/+SsrIyFBUVoaioCFFRUbhy5Qo+++yzN6ylCjvfBPg5ts7pozlz5sDHx4fXZmBggMTExFZ5fXk0fPhw1NbW4qeffkJdXR2ICFeuXMGvvxRQgogAAAlVSURBVP6K/v37o0+fPjAzM4OLiwuKi4sBAGlpaXBwcICbmxt0dHQwb948nD59GkePHuVtY+PGjbxR6LfB7gsnRQsWLOCm678gEokQFBQEFRWVt9toTTpCg4DxjuYtEOHbeflShhdmzpzJG+5/3/3444+YMGECkpOTMXr0aCQlJWH79u3YvXu34IimIefOnUNdXR28vb2xZcuWN/avSQ9FEMbD0Vx6R9WvO6f56jm895m6ujrmz58P4Pnvq1u3bvj6669hbW0NsVgMdXX116xZg/Tn/9itFyzD065dO5w7dw4zZszAjh070KFDB7Rr1w5//vknNwfHx8cHCxcuRI8ePaChoYHq6mosWbIEnp6eAJ5PODt79iwWLFiAJUuWQFFREbq6ujh48CBGjRrVrPgUqLGB+EbU1NSAiHjDOkSEyspKqKioyHSWI8PIg4SEBPj6+uLhw4fQ19eHg4MDhg4dCgB4+PAhfH19sXXrVt4627Ztw+jRo2Fubo6bN2/i/Pnz+PHHH2URPsO8t4qLi1FbWwsdHZ0Gc1lFRQUKCwvRrVu31+7EFhQUoL6+Hp07d+a119TUQEFBAYqKilxbXV0d6uvrGzlN0oxkzTCyUllZiYKCAhQWFnLX+Orr60MkEiE9PR0AoKKigoEDByI9PR2GhoZtbqZrRkYGunfvjp07d8LJyUnwD88wbVFpaSkqKirw6NEjFBYWon379vjoo4+QkZGBoqIiAMCgQYOgo6MD4PnlVDU1NTA2NkaHDh2gra399qOSbVzb+gZ7jRMnTiA2NhYhISGYOXMm1q1bh6ysLJSXl+Pnn6U/WYNpXStXrkRWVhZMTEywatUq7N27F4aGhujWrRuCg4MxZcoUmJiYQFFRESEhIfj1119lHfI/lpWVBVdXVxQXFwsulXrffPvtt/j7779x/vx56OrqYuXKlcjJyUFMTAyGDh2K4cOH4+HDh8jNzcXSpUuhra2N4OBgPHv2DL/99hvvcjlGtpYsWYKKigp8/PHHcHV1xf3796Gnp4eBAwdixYoV8PPz4xI1AGhoaGDr1q3o1q0bnj59+l5c+/06bT5Z5+Xl4dChQxgwYABGjhyJtLQ0aGtro0ePHlBTU4NYLEZwcLCsw2RaSFxcHMrKyjB06FB06NABPXv25CqkKSgowNDQEHp6etwEOCcnJxw8eBAlJSWyDPsfGz58OH755Rds2bLlvT4nHB4eDuB5mV9bW1soKyvD0tIS+vr6MDU1hZmZGQYMGIB+/fqhS5cusLW1RYcOHTBq1CgoKSnB0dERW7duxbNnz2T8TpiIiAh06tQJRkZG6NChA3R0dLhZ88rKynB3d0dQUBBvAmZ8fDw8PT0hEolgZmaGx48fIz4+XlZvQabafLLevn07lixZwg1ztm/fnldZy9XVtdmz8Bj5sWPHDsyePbvJ/RUVFTFq1CjBJVJM27B582a4uLjw2l49pdHYspqaGszNzeHv7y+9IJkm2blzJ2bNmvXa5+3t7aGgoMAbCblx4wZGjx7NLU+ZMgW+vr5SjVNetelkXVNTgz/++KPBijEv9O/fH+np6UhNTW3FyBhpqK+vR0BAAIYNG/aP1hs5cqSgRCYj//Ly8vDgwQNepby3MW7cOPb5y1h9fT0uX76MTz755LV9RCIRXFxcuBKomZmZgglcI0aMYMm6Lbp//z43seh1FBQUMGTIEJw9e7YVI2OkITs7GyKR6B8Xbhg+fDhiY2OlFBUjLVFRUTAxMWn2doYPH46wsDDBZZRM63ny5Ak0NTUFFR5ftXjxYkRERCAmJgZHjx7F3Llzec8bGRmhsrLyvSzA1aavs378+DG6d+/+xn4mJibIyspqhYgYaaqvrxcUY2kKFRWVd+YGKu+TkpKSFplc16lTJ0gkElRVVbX5Wzy2VSKRqElXZOjp6WHOnDnw9vZGfX09DA0NBX0UFRV5lz29L9r0kbW6unqT9pbr6+vf6zJ674ouXbqguLj4H9+16unTp+jZs6eUomKkpXPnzigvL2/2dmpqaqCkpNSkYjSMdGhra+PZs2e823DW19c3+P3t6uqKQ4cONXir2OLiYmhoaLBk3db0798fDx8+5LXV1dUJ7nyVlJTUIsNpjGwpKSnBxMSEq6ErkUiQnZ3Nu5d2dnY28vLyeF8CkZGRcn2PaKZhZmZmiImJ4d0coaqqChUVFbzllxP6q88DQGxsLExNTVmhJhlSUFDA6NGjER0dDQCIjo5GbW0t4uLieP+/wPPP3draGtOnTxdsJzQ0FDY2Nq0Ss7xp08m6a9eu0NLSQlZWFiQSCSIiItC+fXskJycjIyMDALj2xiahMW2Hg4MDN7M3NjYWHh4emDlzJhITE/H48WOYmpri2LFjiIqK4i4B8ff3b3QWKiOfdHV10bdvXyQkJKC6uhrBwcGYPXs2ioqKkJOTg/j4eHTr1g2GhoaIi4tDbm4ucnNz4eTkxF1nDTy/o9GMGTNk/G4YZ2dnbqLfZ599htu3b+Onn36Cvr6+oG9gYGCDpVkPHz6MhQsXSj1WuURt3K+//kqenp6vff78+fM0b968VoyIkaaSkhL6+OOPqbi4uEn9ExISyNramiQSiZQjY6Th5MmTtHDhwrdev6qqigYNGkSFhYUtGBXzNiQSCdnZ2dGDBw/eav2bN2/St99+28JRtR1tvtxodXU1Ro8ejT///JN3u07g+ZD4uHHjcPz4ccGtCpm2KygoCDU1Nfjyyy/f2Pe3336DjY0NDAwMWiEypqUREaZNm4YtW7a81amsHTt2oHv37uwmM3KitLQUNTU1vCplTZWXl4eOHTs2evXPu6zNJ2vgeWnGDh06cNVwXqisrEROTk6DMwoZhmEYpq14J5I1wzAMw7zL2vQEM4ZhGIZ5H7BkzTAMwzByjiVrhmEYhpFzLFkzDMMwjJxjyZphGIZh5BxL1gzDMAwj51iyZhiGYRg5x5I1wzAMw8g5lqwZhmEYRs6xZM0wDMMwco4la4ZhGIaRcyxZMwzDMIycY8maYRiGYeQcS9YMwzAMI+dYsmYYhmEYOceSNcMwDMPIOZasGYZhGEbOsWTNMAzDMHKOJWuGYRiGkXMsWTMMwzCMnGPJmmEYhmHkHEvWDMMwDCPnWLJmGIZhGDnHkjXDMAzDyDmWrBmGYRhGzrFkzTAMwzByjiVrhmEYhpFzLFkzDMMwjJz7f9lw7Q37YPiPAAAAAElFTkSuQmCC)
chemistry-General
chemistry-
Which have maximum solubility in water, for nearly same molecular weight compounds
Which have maximum solubility in water, for nearly same molecular weight compounds
chemistry-General
chemistry-
The correct order of solubility in water is :
a) CH3OH
b) CH3CH2OH
c) ![](data:image/png;base64,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)
d) ![](data:image/png;base64,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)
The correct order of solubility in water is :
a) CH3OH
b) CH3CH2OH
c) ![](data:image/png;base64,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)
d) ![](data:image/png;base64,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)
chemistry-General
chemistry-
Decreasing order of melting point of compound I - IV follows :
![](data:image/png;base64,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)
Decreasing order of melting point of compound I - IV follows :
![](data:image/png;base64,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)
chemistry-General
chemistry-
Decreasing order of melting point of compound I to IV follows
![](data:image/png;base64,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)
Decreasing order of melting point of compound I to IV follows
![](data:image/png;base64,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)
chemistry-General
chemistry-
Which order is correct regarding melting point ?
![](data:image/png;base64,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)
Which order is correct regarding melting point ?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYUAAABeCAYAAADMrQgQAAAaA0lEQVR4nO3dd3gUVdvA4d9uyiYEkJ5QE5Qqor5+ahBQEaRKiQKvoLyiooJSFJAiKGKlCggq0nuXGggdNSAiEFpCD5DeK9nsZrPZme+PyJAlhBRCEvS5rysXzMyZOWdnZ84zZ2b2HJ2qqipCCCEEoC/tAgghhCg7JCgIIYTQSFAQQgihkaAghBBCI0FBCCGERoKCEEIIjQQFIYQoAVlZWRzy92eH7zYO7N+HoigAmM0m/jh40C5tWGgoly5eKI1iSlAQQoh7TVEUhrw/kJXLl5KYmMgfB/0Z9M7bZGZmkhAfzydjPrZLv3fPbtavXVMqZXUslVyL0ZXgYHbv8uPi+fN4P9OSV/u+hoODA1eCgzl5IoBe/31VS/vbrwdwdXXFu8UzpVhiIcS/zYplS6hbty7jJ0zU5o0bM4oD+/fRrFmzUixZbvd1S+HM6VP0frkHrq6udOvhw8kTAQz9YBCqqhIaGsIO32126Q//cYgTAcdLqbRCiH+rxQsX8FK37nbzvp0yjU6duwBgSk9n547t2t/5c2dLo5jAfd5SmDB+HPMXL+HJp54GoF37Dnw4+H2SkhJLuWRCCHGToihUqlQ5z+Xp6SZ8t23Vpq9dvUKr1s+WRNFyuW+DQkpyMmeDAnni/57U5ul0Omb/9LM2fe3aVWbPnKFNBxw7xosdOpRoOYUQoly5ckSEh+NVv7427/Chg+j0eurUqUP1GtX5ad4CbdmiBfOJjoosjaLev7ePzp8/Rw13d/T6vD+CzWYjIyND+7PZbCVYQiGEyNa+Yyc2/rJemzaZ0pkxfRoWi+WO61ksFub+OIcD+/fd6yJq7tug8EjzRzGmpXH58iW7+evWrOLM6VMANGjQkNGfjNP+nm7RojSKKoT4lxv64XCqVatG3949GTjgLZ58rDl169Xj+TYv3HG9zMxMOnbqwsUL58nKyiqRst63t48qVKhAtx4+rF21ks8mfglAaEgIc2bNYt2mzSQkJOS5bnh4GGtXreT5F9rytLcECiHEvWUwGBg/YSJxsbFkZGRgMBhw9/AAwKNmLdZs2GiXvverfbBlZVGhQgWMaWkkJiRgTEujUuW8n0sUl/u2pQDw6YSJKIpCn16v4NO1C107teezL76kdu06d1zP0cGR19/oz+lTp0qopEIIATXc3ann6akFBAAnJ6dcdVbFihWpXKUKiYkJHPnzMNWqV6ekhr7R/RMG2UlLS0Ox2XA2OOPqWg4Aq9WKxWKhfPnyWjqz2YROp8fFxYUzp0+xZdNGJnzxVWkVWwjxL+RV24OQyJgCp09NSUGn11OxYsV7WKqb7tvbRzlVqFABsN/ZTk5OODk52aW7ETAO7N+HLcuG1Wot2YIKIUQhPVCpUonm949oKdxQmAicmpJCOTe3XIFDCCHupcK2FEraP6KlUBQlHX2FEOJ+cF8/aBZCCFG8JCgIIYTQSFAQQgihkaAghBBCI0FBCCGERoKCEEIIjQQFcV+IiorEd+sWYmNuvt9ttVqJjIywS3f9+nWSk5KKJU+bzYbfdl9OnzqpjacLEBsTQ4bZrE0rikJ4WGix5AlwNjCQ3Tv9SEtL0+YZjUYSEuLt0sXHx5Oenl7kfCwWC0f/OsK1q1ft5qckJ+fqUuF28/4JzGYTcbGxJZrn1fAoIiLCi63X5tiYmGLtLC+PoKCi5Pj+s2zZJ4Ryh4NCURTmz/3Jbl54eBi+W7fcNn1SUiLbtmxmzaqV7N+7x+6kK6zIyEi2bNrIpKnT2bN7l3bwhoaEsHPHdru0wcGXCQoMLFI+iqLwx8GDrFm1knVrVpOYeLPTvW1bNueqoOb99GOxnEipqanavjr61xG7ZQvm/Wx3cCmKwvYcg3WUJdrxo9gwZt3YL/bH2q2sVivDhw3hrf/1w3frFt5/bwAL5mWPmRETE02fXq/Ypd+4YR1zvp9512XdtdOP1i2eYuMv65k+ZTKv9/kvqSkpAHw0bAgnT57Q0prNZjq3b3fXeSYkxOPTtQufTxjPxl820OOlThz0/x2AfXt2882XX9il//zTcfj/9muR8jqwby9tn23F4oULmPjZeCaMH6cdRy2efIKMDLNd+icfb15ivXQWSo7zS7HZMP1djdyprgI4eSKAPr1eoZdPD/r0foV+fV/l6JHsc2v6lEm5xkfu1rmj3QVJUWSYzXz+6Xi6de7IO2++wQvPtmTv7t1F2paqqqxeuYJHH25M71d60LFtG2bPnKHVN2M+HsGvB/bbrTN40HscO/pXvtvOHRQy01h6Np4Ai0JcQgIT/QNp5B9PMmC6nsyci6nE3GZ/q6rK5G+/tpsXei2E1atW5kobFxdH986dOBEQgIuLC78e2M/Hwz/Mt7C3ExMTwxuvvcrZoEAMBgO//3qAMR+PQFVVrgRfZv26tXbpL5w7V+QhOb/8fAJfTvwMg8GAJSOD3i/30A6U1StXEBZqf7U46Zu771fpwP59tGn1DMeOHcXBwYEVy5YyYfw47cufOumbXEFhzerc+7x0ZXE0OIoViVZiIkJosf4YFdcE0PZMGkYULodH83N0Jre7LJg39ydSUlLY7Lud+YuX8ssWX3b4biPg+L0bVjU8LJSxo0aydMUqFi1dwYo163jq6aeL5fu8k1HDP6JL125s2LSV+YuWsGT5KgYPfBez2VSs+YSFhvLD7Fls3u7HzwsWsWzVGtw93Jk9a0b+K5chKfFxzLiSDqqFvYFX6Lr9BJXXnmFEhBXjHeqqzMxMBg98j/5vvc2O3Xs54P8Hzz3fhi8+/xSAtDSjXUsQIDEh4a4uXAGWL11CaMg1NvvuYNe+X/ll8zY+/3RcrovJgtiyaSMbN6znl81b8T/8Fzv27OOvv/7kl/XrgOwLyVvHakhJScaamZnvtu1/0axaWPlnGEFNmvKmQSHW6khKopGoCjUAKP9AZdqHXeDNc05sb1auyD+HnjrpG7r7vMyosZ+g0+l4uWcvRo34iMjIiHx7OL3V8KGDeaVXbwYPzQ4qPq/0ZNjg9zkbFFTE0t1ewPHjHPL/nbUbN1GtWnUAqru7s3vXTt54861izesGkymdCePHsX7zFho2bARkd6k74M03OLBvL+3a3w+jyKmEXbnKmGQPdj6osP/aAyx9qQrr/rjAl0HR7Hq4Eb3qVGLLgWBmuTRlRGWd3dq+WzczdvxnlCvnBoBer2ftho0YXFyIiAjHarUSHHxZS58Qb3+LpSj27tnDMy1b0bhJU23eB0OG4eh484iPiozU8jWb7r7SjouL48SJABYvX4lOl70PPL28OBJwUuuzKy3tut1nNea4vVQYM7+bRqcuXalRo4Y27533BuHg4KBNR0RE4OLiok2XtVtHijGeQQEmhrSvgZJpxrPBg/g1qcqgrRfYE2dhap2866rjf18td+rykjbvjf5v8kLbtve0zBvWr+OHuT/j7OwMZPeYumz1GqpUqVLobW36ZQNTvptBgwYNAXBxcWH6jO/p5dOd7j4v31U57ep1S1w0X8camNZaDzo97m4G3J1znqQ6GtR0I+bXSLY2bEhPZ/uNKYrC0sULtekrwcG5MlRVlX179+Drt0s7+AGmzZhVpA9w5M/DzJ1/M0+9Xs8Pc+cBcCA2hojwcJYvWawtDww8Q/NHHyt0Pvv37qF9x05aQADonOOgAtjl58fFC+cLve28XLt6jfLl3bSAANlDjrZ+9jl+/+03LSisXL4Mx79PaJtSxkaXs6Ux68x1vJ5sgItez0sPuQAqPu4GJpudqaUD9C60q2LFJzCJt5+rSs4OSKxWK/Xqedpt0sXVVft/fFwcg94ZoE2nJCfd9Ulhzcykbr169nnmqCABZkybimu57MpaKYZ9fvHCeXQ6nd05AWjBEODI4cN2nzU6KpK+r/crdF6m9HTqedrvU4PBYDf9Vr/X0elvlqVsjVqocPh8BAfLe7LUAfQOrjQC0hKMnOcBhjRww/EOdZUxPZ0mDz9st69dXF1p2KixNv3t118x47tp2nRKcvJdlTg5OZmw0JBc+z3nuV0YF86fo0L5CnbzataqhclkIi3tOgAjhg1hbI7vNe36dQYPGZbvtnMEBZVzUamEulSmru4OK5R3xt0Sx844hZ51ct99Cr5880omKioq1/LoqChM6em4e9TMt3AFVfGBB/JcZjSmcSFHRR0VFVnooGCz2bh8+RLtXmx/x3SRkeHYbMV33/XqlWAa5ThQb2jQsCG/5hie7+KF89pV3t02cYtbVkoK+41O9HDLcVCpmRxJVOjcvCbeDgA6PN2cSApO4bCtKl1uXrDi6OhEyt/38m8IDr6Mg94BRydHatWuzb7f/LVlSxYtIDwsLM/yeNX2uO38nB2UOTo5kZJsn2dWVhYH/X+nzQvZV5PTZ33PMy1bAZCeno73E3c+pvLLt1GjxphNJjIyMuwCUMDx49R/MHtc3/YdOzFz9g/asg8Gvlvkz5eaYl/JxcbEEBsbw6OPPQ7A3t9+11ooAA08C9eCv6cUM7ujLVSva7hZgVlN+F5L5YrpOp8HJODTpjoeedRVOnRYLBm5NhsfH0/16tkXfcNHfkyf117XlnVo1+aORcpvv1v+HlgnISGBunVvXnCkpqTg4upqF5QL8h2iy11JX79+neTkJG2I4q8nTbGrs94bULA7GnZBIcacheqgxyXv9OCgx0XNItascOsjCb1ez9eTpmjTh/z9+fGH2XZpKlWuRP36DxIWFqo1fQD8f/8NJycn7USDgu0cNzc3wsPC8PTy0uZt3bKZxo2bANCk6cN8O+VmxN++bStJt7ydkl8+Dg4O/OeJ/+PypYt2y81mEwvnzWPIhx8BMODdgXblX7l82W23W9DP9vh//sP3fz88ynlVc/7sWR5/4glt+qtvJ2tN0qysLPr365tnviXNZraSiB5XraJXiY+Iwq+iFwseMnBjtquDHsWSSawNyBEUvFu0wG/7Nv7vySez11ZVZkybyovtO/CUt3ee+aqqit92Xx5q0JAmTW/eBipI75RPe3vz05zZWCwW7WQ9dNCfn3/8gRfa3vmBclDgGU6fOkXX7j14IMfFSn75unt48OBDD/Hrgf1aC9RsNjHyo6EsXbE63zIXNB8Ab+8W7PD15dW+Nyu91atWkGnJ1IJCXg75+5OamkKXrt1ytWpKjJpJjAVcHPRoJXAqx2tPNaWhQyDPhRi5pFTHI4+6qknTJhw/dgyj0aiNt2IypdOxbRsOHjkKgKurq12nmQ56By1dZGRkriv8/Pa7R82atGzVGj9fXwZ+MFibP2P6NOp5ejLg3fcKvC2AJk2acvzYUV7q1l2b57fdl1bPPkuVKlUBKOfmZvcZHJ0KdsPfLlUVZwd0ikrOUQbUW/7FppKJA9WcC/42q81m094C6tq9B12792Dxgvl8M3kqOp0Os9nEzOlTGTV2nN16Bdk5HTp1ZsP6tXw8eiyQ/QbH9CmTWL1uQ4HLV5B8uvv40Ld3TwYNHqpdTWxYt45Lly7me3L8efgPLl+6RIeOnfCoWbPAedapWw+DwcDGDevp2fu/6HQ6EhLiWbVyOT/NW5jv+mWBzuBIRVQsfzdgbMYERl9QeLGhwu+XI0itVIt3auixKCo6R0cqOdivP3LUGEYO/5DPxn9ClSpV2LdnN/U8vejWw4eYmOg8801MTKBW7dps991Kw0aN7O6X56f5o48x5MMPebt/P5597nlOnThBUGAgi5Ytz3fd6KhoWrZqzbo1q3lv0PsFzhNg5uwf+WzcWM4GBWI2mdjl50e//v3xql+fUznedrpbffv9j3PnzjL0g0E8+tjjHD/6F6dOnWT7rr35rpuUlIgKnDt7lmaPPFJsZSocR6o4gVVRUIHUuBhmJLvxYaMKNKnsSu3U8jTWA9bb11V163ky6IPB9O3dk5GjxxAZEcHqlSsYNHgIbm5ut83xhn179uBsMHDu7Fl6FPI25cjRYxj4ztuUc3Ojbr167N29ixMBxxkxanQhPz+MGfcpQz8YSOCZM7Ro2ZKgwEC2bt7EvIWL8185HzmCgp5HPCpQI8RKjArNsRGWmMopk4rNamRfShV6VnJCNVtJcCzPK9ULfpWQlZVF80cfY9PGDWRkZDDwg8GMHjmc//V9FY+aNTl14gSv9O5Ny1atC/0BJn71DV9NnED/1/tSrXp1/jh0kNf7vUHdep5cvnSp0NvLS506dflk/Gf0f70PTR9uRnJyMkmJiSxZfuc3fVRVxWKx8Nzzbdi9y4/+bw24Y/qcdDod8xcv4dOxY5j7wxy8HnyQkwEBDBs+nEeaN7/bj1QinCtVpKVrAjFmFSqamH7oGstjbSyLigOHSvzcU0d2K9WKa/UqeN9yrVGpcmUWLlnGkT8Pk2404u3dgmdatUan01GtWjUmT/3OLn27FztgNpuoVq06UZGRREVGYrFk2N2bL4i3BrxL23btuXzpIg0aNOTbqdO0K7CPR4/VbulA9v34OX8/x2rfsSPzf55Lx06dC72vmjRtyoo16zh86CCKovByz97a9+zd4hka3HJ1OuiDwXgU4Task5MTk6d9x5nTp4iLjeWhhx5i5pwftH300/wFODnZPzCct3AxDg4OtGnbjs8/Hcd//vPE7TZdMhzK8Xx1J9aZrdhQMV5PZe5foSwJrsgjri58+1Q13HWQdYe6avjIUTzTshW/HTgAwNCPhtOpcxcAWj/7HFWqVrVL369/f9zKl6e7z8vMnjmDejnuTBRUw0aN2bJ9J8sWLyIyIgJ3dw/W/rLZrkVZUI80b87WHbtYt2Y1Rw4fpmatmmzd4ad9hx07daZ+/fp263Tr7kOtgrzIo+ZkS1en7wpSJyYq6u0pavSlC6r30RQ17dYliqKGhoTYzTOZ0tWY6GhVVVU1Pj5OnfjZeDU6KkpbHhMdrYaGhKixMTF55FdwkRERamhIiJqQEG+Xf2xsrF06o9GopqamFjkfo9GohoaEqKEhIWpmZqY2PyY6WjWbTHZpQ0NCVEVRVIvFoi6cP09NS7t1rxVcVGSkGhoSoqanG2+bxw2KohTL/iw+ihoUFKS2OWlUrXkmsagLD5xRR0RnFVuuV4KD1SN/HlanTZmkJiUmFtt28/PjnO/VRQvm2x3n/yRLFy9UT54IULdu3lSq5bAmRartdoapp22qqqqKet1oUs9dz1QztBR511V3w//339SsrCz16y8+L8atli25Rl6zGZOYclWlT7OqPHhLi9tmTmXWBQsdmtegeSHeR42LjWXf3j1ER0fxat/XqFOnbsFXvs8pisK7b7/Jc88/T8vWzxb5bYP7mmJhS1A8av1avFzh1tuOKjHR0cw1PsCYhm6Uu+0GiubM6VO43vJWyb2kKAqHDx0CwNPLk7q3vDVVGGV1dK6w0FCuX0+l2SPNS++ZAgAqoWGRrFSrMd4z91PQotZV+Tl/7hyhoSF4edW3e1ZVWDeeKZbF7/j2w3HarCTaHKnqbP+lGzOs6F2cinTiXrp4gXJubv+qgAA3ukDIfhumUuXKRWoq/jMoJGUoVHG59Qy1EZ8B1V0Kfs//36CsBoWyJtNixdmQe0jdu6mrSsL9FxSEEKVKgsI/W1kOCtIhnhBCCI0EBSGEEBoJCkIIITQSFIQQQmgkKAghhNBIUBBCCKGRoCCEEEIjv1MQogxRVZUTx49zNigQZ4OBzi911X7wePHCecLDwnixQ0ct/U6/HTRs1Miux2FRdimKwoXz54mPj0On0/G0dwutq/QTAQE83KyZNp2ens7VK8FFGv/lbkhLQYgywmw28cZrffjxh9m4uLpiNBrp1rkDB/Zl91567uxZ/G4Zc3zbls3F2vGjuHdUVWXkR8MYPXI4Z4MC2b93L718umtjvQ99fyBJiYla+tCQEMaOGlni5SzGXkGEEHdj0YIFODk7s2jpcq1foae9ven/+mscPx1YyqUTd2v7tq1cCQ5m1boNWutv+pRJ7Nyxg35v9C/l0t0kQUGIMmLfnt2MHf+pXUdzzR99DEcnR63/rHNng5iZY5jIyxcv5tqOKJv8dmznf/3ftOv/7OMxn9ilOfrXEapWqwZktxRKgwQFIcoIk8lEuXL2XbjpdDrKly+vDbOq0+m0UcD+nlGSRRRFlJGRwZXgy7zz3qA7plu9coX2TMFoTCuJouUiQUGIMsLLy4sjhw/bDYlps9kwGo08UCn76rLpw80YNnyEtvz8+XMlXk5ReHq9noebPcLhQwe1oWUhe8z648eO0q2HDwCz5vxIrdq1gexnSKNGfFjyZS3xHIUQtzVy9BiWLVnMpYsXgOzxgKdPmcwLbV+katVqpVw6cTecnZ3p7vMyW7dsxmq9OeDx6lUrOH3qZL7r/3HwIOvXriErK+teFhOQloIQZUbjJk35af4Chg1+H7PZTEpKCj179WbytOkAODg44OxsP0ymwWAo1PjTovS0bfcioSHX6N+vL02aNCU8LAyj0ciCJcvuuF5mZiYGFwNJSYkkxMdr47zfK/I7BSHKGFVVCQsNxd3DQ7u/LP454mJjiY+PR6fT0bhJEy2oX750EU+v+lrgzzCbiYyM5KEGDTAajUyfMpk33x6A1y1jLxc3CQpCCFGGZWZmsn3bVgwGAwaDwe7Hi/eCBAUhhCjjEhLiMaYZ73krASQoCCGEyEHePhJCCKGRoCCEEEIjQUEIIYRGgoIQQgiNBAUhhBAaCQpCCCE0EhSEEEJoJCgIIYTQSFAQQgihkaAghBBCI0FBCCGERoKCEEIIjQQFIYQQGgkKQgghNBIUhBBCaCQoCCGE0EhQEEIIoZGgIIQQQiNBQQghhEaCghBCCI0EBSGEEBoJCkIIITQSFIQQQmgkKAghhNBIUBBCCKGRoCCEEEIjQUEIIYRGgoIQQgiNBAUhhBAaCQpCCCE0EhSEEEJoJCgIIYTQSFAQQgihkaAghBBCI0FBCCGE5v8B0sWgLADnv2sAAAAASUVORK5CYII=)
chemistry-General
chemistry-
Decreasing order of boiling point of I to IV follow
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)
Decreasing order of boiling point of I to IV follow
![](data:image/png;base64,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)
chemistry-General
chemistry-
The correct boiling point order is :
![](data:image/png;base64,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)
The correct boiling point order is :
![](data:image/png;base64,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)
chemistry-General
chemistry-
Arrange the following in decreasing order of their boiling points
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Zrwk6fOsmEQiHX0Sqs3o72zFBXh/11/hzXUSTCrHVLZqirw+7fu8d1lEpLKBSyy5cCma2VJTPU1WH19eowl7mzWUJ8vEz2/zQigjkPHST6HDsPHcSeRkTIZN9VWXZ2FtvktpE1MarPDHV1WJsWpszf9yArKCiQ6n6FQiH769xZZmXenhnq6jAjfV22bMlilpKSLNX9iqvMgskYY4WFhezo4QDRF0+j+vps3epVLD09XVb5vlt2dhbb7O7Gmho3YIa6OqyVqQk74OPN8vPzuY5W4VHBJGXJz89nB3y8WStTE2aoq8OaGjdg7hs3sIyMDKnsL/r9OzZr+lRRobSz7sQuB12iA14Zi/v4kc2dNUP0PnTtYs2uXrkslX09uH+PDejTS7Sv8WNGsqjISKns60d9tWB+UVYRkvbRxvcoKiqqdMW9oqGCSb4lPT2drVu9ijWqr88MdXVY6+bNmM++PUwgEIiWiX7/jt28cZ2lpaaWug2BQMBu3rjOIiNflZiXEB/Pli5eyIwN9ERnNr4H9leo75qq6El4OBvl7CQqZiOchrBnT58WWyYnJ5t5uLmyAH+/UreRl5fHPNxc2cULfxWbHh39nk2bMkm07X69HNmN0BCpvZbyEKtgfvHfy5y2Vpbs8qVAzo/6boSGlLh8HB39ntNMlREVTCKu2JgYNn/OLFZfrw4z1NVhlh3MRGcDG9evFZ0hlPbdkJycxAx1ddj8ObNE09JSU9n6NatZYyNDZqirw0wbG7MtmzexrKwsmb0m8m0P7t9jY0Y4iy7Pz5/z/8vzn1JSRN/BN66Hllg3IyODGerqsDkzpzPGGEtLS2NrV60UHXz179OThQRf47yefM13PVairaMDV3cPXLh0BZ2srPH6dRTGjR6J4U6fm/rKWlRUJMaP+X9T47btzHDq7Hls2eEFfX0DmechpKrQ1dODq/sm/H35Krp2747CwgLU09cvtkxQYCAC/P2+ua34uDhYmbfHzu1bAcYwacpUXA+7i+kzZ6FaNWrQU5G0btMWPr7+OH3uL3SxtcPRw4fQ2dIc5/48U2y5xQvmIy8vr8zt3Lkdhi6W5ti1cztatPwFfgFHceL0WVhZd+auQY8Y+D+ykkmzZvANOIJrV69gzcoVuHn9Onp0t8PgoU6Y57IQOnXqSDpnMZ8+pWCTuxv8Dx6AUCiEgaEhFi35HQ49elboPzYhP5vGTZpir89BpH76BCUlpWLzTJs3x8o/lqGjuQWMjI3L3EadunXRqnUb6BsYYMasOVL//iDl16p1G/gc9EP440fYtXMH2rRtJ5pXW1sb796+xbYtmzHPZWGp6zczbQ6LTp0wzHkELK2sKs339g93XMDj8WBja4eLQVewZr0ratashWNHDsPasiM2rl+LjIwMSeYE8LnvwK2em2HVsT189/tATV0dS/9YgUtXQ7htakxIFaeppVVi2vJVa1BDowZmTZ+KgoKCr67v4+uPNetdqVhWMi1/aYXtXruhq6cnmmbduQvsHRzhtX0bIl+9LHU9NTU1bPfajU7W1pXqe7vcPf3w+XwMHzkK127cwtTpMwAA27dugbVFB+zbs1si/RMWFhbikJ8vOluaw911PQQCAcZNmIiQG2GY8OukEke2hBDuaWhoYJPnVoQ/fgTPTe5fXZY6Hfh58Hg8rFq3AarVqmHh/HkQCoVcR5IYiXWNp66ujvkLFyPkRhicnIcjPS0Nq5Yvg511J5w+eeKH/mjsnxEIutt2xuIF80V9B14NvYFlK1bJpO9AQsiPs+hkhYmTp2D7Fk/cvXOb6zhERrS1tbF85Wrcv3dXrPvYlYXE+5LVqVMH6ze6I/BqMLrbOyAm5gNmTZ+KXg7dvmvonbt3bmNg316YPGEc3rx+DSvrzjh38RI8t+2AvoGhpGMTQqRknstCNDUxwezp05CZmcl1HCIj/QcOgo1dV6xfswqJCQlcx5EIqXW+3qhRY+z23o/jp/9Em3bt8OzpU4xydsJwp8GIeBJe5nqRr15iwthRGNy/Lx7cvw/T5i3gF3AUvgFH0LxFC2nFJYRIiZKSEjy37UBSUiL+WLqY6zhERng8HtaudwVjDCv++J3rOBIh9dFK2pm1x4nTZ7Hbez+MjRviRmgoejl0x4zfJiP6/XvRcnEfP8Jl7hx0t+2CoMBA1NM3gOf2nTh74W90sraWdkzyLwX/9CNc2WVX8OGpqpLGTZpi0dLfcfL4MZz/80+u4xAZqauri9+Xr8D5s3/iyuUgruOU2w89VvK9eDweuts7wNauK44fPQIPN1f8eeY0/jp/Dn37DwCfz8fpkycgEAigqamFGbNnY/jI0VBUVJRFPPKP11GRAIAZU6dAUUkJ9g6OlaoF2xcfY2Phun4tsrOzuY5C/mX02PG4EhSENatWcB2FyNAQJ2ecPXMGK5dV/rNMmY6Hyefz4eQ8HME3bmH+wkVQVlbGiWNHcSTgEAQCAabNnIWQW7cxdvxEKpYcOHryDLrY2AIAJk8Yh6ED+yP88SOOU4kvKysLbhvWwcbKAqdPnvinIdoiupRfQfB4PLht8qTRRaoYHo+H9W7uyM3N4TpKuXEygLSKiiqmTp+JkFu30adff9H0eS4Loa6uzkUkgs8Pmu/3OwTfgCNo0rQp7twOQ58eDpg1fSo+xsZyHa9MXx476mLZEdu2eAI8HqbPmo2w+48wdfpMOviSsdra2mhqYgJFxZKPe33uLWwTmpqYoE7duhykI1yoV08fi5Yu4zpGufEY43Z0ZaFQCCN9XQDAu9h4LqOQfykqKsLxo4fhtmE9kpKSoKSkhImTp2Dyb9OgpqbGdTyR4GtXsWblCrx6+QIAMHDwEMxzWYi6urocJyOkamGMQZCXBzl5edFBan29zx1RvIuNL3V+ZcN5wQSK/1FJxZKdnQ2vHduw22snBHl5qFWrFua6LMQQp2GcPmz+6uULrFm5AsHXrgIAOppbYOkfy9G8RUvOMhFCivvZvtupYBKxxH38CDfX9Thx7CgAoEnTpliybDmsO3eRaY6kpCR4bNyAw4f8wRhDAyMjLF76B7p2714pGyhVBfT5rrp+tveek3uYpPKpq6sL981bcO5iIDqaW+DlixcY5eyEMSOcRZdDpSkvNxfbt3qis0UHBPj7oYaGBlasXoPAK8HoZm9PxZIQInV0hkm+G2MMQYGBWLt6Bd6+eQMej4chTsMwZ56LxDvPzs/Px5GAQ9jquQmJCQlQUFDAmPETMG3GLNSoUUOi+yLSQZ/vqutne++pYJIfVlBQAH/fA/D08EBq6icoKStjwsRfMem3aahevXq5tl1UVIRTJ45js4c7Yj5EAwB69ekLl4WLYWBIXSNWJvT5rrp+tveeCiYpt8zMTOzasQ17du+CIC8PGpqamDl7zg91PiEUCnHxr/Pw2OiKqH86UrDr1h1z5y9AM1NTacQnUkaf76rrZ3vvqWASiYmPi8Mm9404ejgAjDHoGxhg/oJF6NWnL+Tkvn67nDGGq1cuw911PZ5GRAAAzC07Yf6CRWjTtq0s4hMpoc931fWzvfdUMInERb56iQ3r1iAoMBDA5wFlDx46jOzsbKSmfsKLZ8/w5s0btDNrjxYtW0JBQQECgQDWFh2QEB+PVq3bYP6CRbC0suL4lRBJoM931fWzvfcy6UuWVC2NGjfBXp+DuHM7DGtXrUQHc3MkxMfDafAAvH3zptiyKiqq6Nm7NzZ6bMbylauhoKAAu270iAghpOKhgkmkpn2Hjjh19jw+fPiAIQP7ITkpCQf8A1C/fgMAQHp6GnZs3YLjR4/ApJkpxk/8lePEhBBSNiqYRKoYYxg3agSSk5Lgd/goWrcpfj/Sa683vPfuwco/fke1atXg5Dyco6SEEPJ11HEBkaoH9+8hKvIVJk6aUqJYfjF67Djo1KmDrZs3yTgdIYSIjwomkarzZz8PFjxwyJAyl5GXl4eNrR1iY2OQmJgoq2iEEPJdqGASqfrwIRo8Hg/6+gZfXU5FRQUAkJ8vkEUsQgj5bhWiYL6Ljf9pmh2TkhhjSE9L4zoGIUTKYmNj4L5xA+7dvVPq/Pi4OLhv3IDbYbdknEwyOG/0E/74EXwP7EfMhw+oWasWOnQ0R0dzczRs1LjEowVfhnLq3MWm1G19iH6PiCdP0NasPbS1taWenXybHO/zMVl4+GNYWXcWe3lCSOUT/zEOWzdvgrqaOtqZtS8xPyEhHls3b4KysjI6dDTnIGH5cFYwv/QVumTRAvDAg5Ly59HZL/19EQKBAI0aN4H/kWPFCt+KZUshFApx7XrpRyfXQ0OxyGUevA/6wdauq0xeB/m63n37IfDvi7h86VKZBbOgoAAPHzxA23ZmNPAzIT+Rn+3KIWeH87u9dmDe7JlwGjYcDyOe4vHTF3j89AXuhz/FjNlz8PbNa0waPwb5+flcRSQS0LN3H5g2b45DfgcR9/FjifmMMbiuW4NHDx/AZdFi6rCAEFJhcVIwP8bGYpPbRpg0a4blq1ZDRUVVNE9NTQ1z5rlg685dePjgATa5beQiIpEQOTk5uLpvhoKCAvr2csSfp08hMzMTQqEQz589w5SJ47FnlxfGTZhYKS/RkG+jNgrkZ8HJJdmAQ37Iz8/Hb9NmlHlGYe/giDp16yLgkB/muiwAn8/57Vbyg0ybN0fg1WAsdpmPGVOngMfjQU1NDZmZmdDSqoltO3ehZ+8+XMckEpaWmood27fiTlgYioqKAADKysqYt2BhiYOjSePHgq+ggO1eu0vd1vmzf+LsmdPw2ust9dyk/EJDgpGbm1tienx8HAdpJIeTKnQnLAyKioro1t2+zGXk5ORg1r4Dzp45jdzcXKirqwMAsrOyRM/2/Vf440dSyUvKT0+vHvb7HUJQYCCSk5NE07s7OKBmzVocJiPSkJaaiuFOg/E0IgIDBw9B48ZNAABv377B8KGDsXrdhmK9Or148RyKikplbi8lORkvX76Qem4iGW/fvEFeXl6J6dnZWRykkRxOCqZQKISyigqU/3n2riylDQmVnJyMpYsWlrp8aW8QqTh4PB662Zd9kER+DowxLJw/FwJBPg4fP4mO5hbF5nfuYoMpv06AhqYmHBx7cJSSSNOoMWPx65TfSkx//Ogh+vZ05CCRZHB2nTMjPR2ZmZmiM0dxGdavX2Yr2QB/PyxymSeJeISQH3Tm9ClcvPAXdu7eW6JYAoBjz14wt7BEaPA12Ds4UkMvUmlwUjDV/imST8Ifw8KyU9kLMgY+nw8Fun9JSKWxfs0qqKqqwsbWrsxlAo6dkGEiQiSDk0q0aMlSXA8JxumTJ8ssmA/u30fQpUA4OQ//5qVbUjFdu3oFm93dcOTEKSgplX1/6oukpCQsWTAfO/fsg7y8vAwSEmnIyc6GafMW3/25jX7/Dn16OJQ6LzkpSfSsNiFc4eSxksZNmmLY8JE4fvQwIp48KTH//t27GDlsCOT5fMyYNYeDhKS8GGNw27Ae3eztxSqWAFC7dm2oV6+Ovbu8pJyOSFtp7Q++pbCwEJ8+fSr1JzsnWwopCfk+nF3rnDp9Bm6EhqB/7x4YM34CbGztUKOGBsJu3YS763rweDx4bN4CbR0driKScrgSdAlPI57A+6Dfd63nPHwknAYPQDd7BxgZG0spHZG2wsLC717HyLghLl0NLnXeQR9v+HjvLW8sQsqFs4KpU6cOzgcG4UiAPy6cP4/9+/aioKAAAGDduQvWbXSDnl69Yuu0at0GjLGyt6mjA3MLS2hqako1O/m2/d774NCjJ7S1tcEYQ2JCAgCgZq1axZ6pTf30Cfn5+dDW0QGPx0Obdu3QsFEj7Pfeh5Vr1nIVn5SDafMWuH/vLrKysqCmplbqMrNnTIOqqipWr9tAjX5+Iq3btsXLN+/LvKXSouUvX51f4bEKIjc3l7169ZJFRUYyoVDIdRxSDu/fvWOGujrsRmiIaNqyJYuZoa4O27Fti2ja40cPWaP6+mzpogXF1j/gvY81b9KQ5ebkyCwzkZywWzeZoa4OW7tqZanz09PTmbGBHkUhZXAAAAxvSURBVLOz7iSaZm3RgXXtYl3mNg9472NdOpmLfi8oKGCPHz1kaWlpkgtOyDdUmKEhlJWV0ahRYxg3bEhHnJXctSuXoaamhvb/6s1l0dLf0czUFJ4eHoiNjUFSUhJ+HT8W+voGWPz7smLrd+1uj8zMTNy/d0/W0YkEdOhojsFDnbDba0eJTkZiYj5g3KgRKCwshHmnr7SQ/4qCggL07emIfbt3YcHc2bh184YkYhPyTfS8BpG427fD0M6sfbFLr8rKyti2czd62neD69o1MDE1RXJSEvaeO1CsL2EA0NXTg2H9+rh16wYsraxkHZ9IwIrVa/DxYyymTv4VZ/88g3r16uHlixe4cT0UQqEQ9g6OWLps+Q9vf/zEXzFg0GDEx8Vh1vSpMLewlGB6QkpXYc4wyc/j8cOHqFmrZHd3RsbGWLvBFWdOn8ImdzfMdVmA5i1alrqNWrVq48njx9KOSqREVbUafA8dgddebxQVFuL169fgKyigu70DfHz94bXXu1jraXMLS3To2LHM7enVqyfqBEFBQQEDBg3Gyj9+x5iRzhg1ZqzUXw/5tqWLFsDf96BYyxYVFWHq5F9x8cJfUk4lWTzGvtKKhpDvJBAI0MTIEAMHD4H75i0l5jPG4NDVBi9fvMDmrdvRb8DAUrczsG9vJCYmIPRW6SO3E5KYkICIiCfYtWM7jpw4xXWcKu3a1StYtmQRLgZdgapqNbHWCbt1E7OmT0XQtdAyG4dVNJydYQqFQgx3Gowzp3/sPzpjDJMnjkd8XOXu/f5no6SkBH0DgzLnHz0cgPfv3qNN27ZYtnQxEuLLHvbJ2LihNCKSSi4vLw/rVq9CbW1tNG/R8oee+SSSk5eXh+W/L4H75i1iF0sA6GhuAQfHnvD0cJNiOsni7B7mhfPnEBUZCXv70nv2+BYej4du3e2xcP5c+Pj6U0OhCqTlL61KHdon8tVLLFu6GEuWLoOFlRV62nfDQpd58D7gW+L9y8vLhblFyX5ICVFQUEBCQjw2uW+EAl8Bo8eN5zpSlbZrx3YYGTeEWfsOoml7d+9CURnP4vYfOEj0fP3M2XPQqaMZBg0ZiiZNTWSSt1y4aJpbUFDA+vZ0ZC+ePyvXdnJzc5lpY2N27MhhCSUjkuDp4c5MGjZgmZmZomm5OTmsm01n5jR4ICsqKmKMMebve5AZ6uqwIwGHiq0fFRnJDHV12Nkzp2Wam1QuAoGAFRQUcB2jSktLTWWN6uuzUydPFJvev09P1tO+W7GfVqYmzFBXhz0JDy+27IQxo9j4MSNlGfuHcXIt4+B+HxjWry86ooiPi0NKSnKxZTIzMxH38SMEAoFoGmMMcR8/4tOnFACfW14OHeYMrx3bv9qhAZGtRk2aICcnB+fPnhFNW7l8GWI+RGOjxybRJbRhw0fAwbEHVv7xOz7GxoqWDfD3BQA0adpUtsFJpaKoqEgDy3MsLOwW8vPzUbdu3WLTT545h3MXA0U/bps8UVCQj6HDnGHavHmxZevo6uJG6HXk5+fLMvoPkXnBTExMhNuGdTAwNBRNmzr5VzjY2UAoFIqmrfzjd5ibtSnWiur9u3cwN2uDAz7/H3V92IiRiIp8hXt3qXFIRWFl3RkNjIwQduvzMGyMMbgsXIw7D8NRr56+aDkej4ctO7xwPewutGrWBADk5ebi6JHDsLSyghHdw6zUGGPIzMwUu5u8vNxc5ObmSDkVkaT3b99+c5m4jx8xZqQzWrZqVWbPTrm5OUhKSpRGRImSecG8ejkIOTk5qF1bWzTNoUdPJCUl4eGDB6Jpd+/cBgDc++fff09zcOwpmtawYSOoqanhSlCQtKMTMampqWHHrr2IePIEjDHweDxoaGqW2hJOUVERGpqaUFZWBgCcP3cWSoqK8Ny2o/J2n0UAfG6nMGfGtGIHwl8TEfEE5mZtkZycJOVkRFYyMjIwZqQz1KqpYefufVBQUOA6UrnIvGCGP34EAMWeuXJw/DwCd+DFCwA+D/P07u1bmFt2EhVJALh75w4M69dHU5PiN4fl5OTw6NFDaUcn38GkWTOYmJh8dytof7+DWLZiFWrVqi2lZEQWsrKy4LVjO7bv2gNFRUWx1mln1h6DhwzF+jWrpZyOyEJ+fj4mTxyHpMQk+Pj6oUaNGlxHKjeZF8wvl2e0av7/wXZ9A0OYNm+Ovy/+BcYY7t29A0VFRUyZOg0vnj9Heno6AODe3dtw7NGrxCl94yZNUfhPx+2k4hg1dhyOHzks9r2Jj7GxqKdXD7369JVyMiJtnh5u6NCxo9jF8ou5Lgtx53YY3olxqY9UXIwxLJg3B/fu3MEenwPQNzD89kqVQIV5gMmhRy+8e/v28/3IO7fxS6vWaN++A/h8Ph7cv4eUlGS8ef0ajj17lli3rN5iCLfambWH3+GjYn9p6urpYcsOL3pEqJJ7+eI59nvvw/iJk0TT1qxagckTx5donBfxJBxjRjgjLy8PwOeGfH369cehfxp+kYrty+MhGekZxaa7u67Hn6dPYevOXWjbrt1Xt5GRng4FBQXUqKEhtZySUmGamDn06AF31/UIuhSIG9dDYWvXDcoqKmjRsiXuhIUhKTERdXV10fKXViXWfR0VyUFiQkhp9u7ehSZNTVDnXy0n9fT0sMdrJ55GRKB5ixai6b4H9oOvwBfdwwaAatWq4aCPN6bNmIXq1avLNDv5PrZdu0FBQQFPI56gm709gM+9/mzb4olWrdsg/NFDhP/ndplp8xbo0au36PenT56gi41tpejtR+ZnmEpKnz8YBf+5TNeoUWMYGzfEiaNH8eL5c5h1+PwQbLv2HXA9NATbtmyGg2OPEmcfjDGEhz8u9oEjhHAn7NZNVKtWvMeXPv36Q15eHn9f/H+r96ysLPx5+jQGDh5abNk2bdshIyMDvgd8ZJKX/Ljq1avD1q4rwm7dFE3j8XiwtLJCNbVqePToYYmfD9HRomUTExIQFRWJ3n37cRH/u8n8DNPGzg4H93vj1auX0NXTKzbPsWdPbNviCQBo284MAGDWvgP2eO38Z36vEtv7EB2N9LQ02Nh1lXJyQog40tPSStwm0dKqCVu7rgi8eAFz5y8AAJw/ewYKigqw/c9nt0mTz8/fvn3zRjaBSblM+m0aBvTpiTevX8PI2Bidu9igcxcbsdY9cjgABoaGpX63V0QyP8O07GSF6jVq4NG/HiH5wqHH5/uTzUxNRZdivlz/rlWrlqiI/tvDh5+306OS/MEJqQpKG3lk4JChePniBd6/ewcAOHzIH3379S82agkA8Khv2EqlTdu26Nq9O7z37v6u9XJzc+DvewBz5rlUmsdNZP4/U1FREc7DR+LUyeMlns8ybd4CES+jcPLMOdG0mjVrIeJlFELD7pT6XN6p48fQ3d6h2P0SQgi3SutL2MbWDjU0NHDhr3N48fw5Hj54gAGDBnOQjkjasuWrcOLYMTyNiBB7nR3btsLAwBB9+w+QYjLJ4uRQ7tcpU5CclITQkOBi03k8HtTU1KCsolJsupqaWolBhgHgw4dohARfw+x5LlLNSwj5Pk/Cw0tMU1JSQp9+/bHfex+89+6BkbExWrVuU3Jl6uay0jEwNITHlq2Iifkg1vJFRUVQUVHBOle3StUqnpOCqaVVE3NdFmLtqhVid5tVmsP+fhg+chRMmjWTYDpCSHk0M22OJ+GlD/49cNBgxMfF4UpQIAYMGlLql2XsP/0K/7fPUVKxOfboCXsHR7GWlZeXx2/TZsC4YeXq/pKzmwWjxoyFgYEhrl25/EPrM8bw7t07zHNZKOFkhJDy6Nm7j6gx3n/90qo1jIyNkZycjP4DSx88/EtvYI49qF0CqVh4jIb5IIRIUHJyEizbt8M6V7dS71GuWbkcT8LDcfj4yVLXnzh2NLJzsnHoyHFpRyXku1BzNEKIRNWqVRsjRo2Gv+/BEvNevniOQ36+6Deg9LPL+Lg4XA66hJmz50o7JiHfjc4wCSESl5KSDBsrS+zctReWVlZ4GhGBwL8v4Ob164iOfo/gG2GldjaybMlifPwYg70+JYstIVyrMF3jEUJ+HjVr1sLCxUvx+5KFuHDpCjQ0NXDi6FHwFfhYsXptqcXySfhjHD96GH9fucZBYkK+jc4wCSGEEDHQPUxCCCFEDFQwCSGEEDFQwSSEEELEQAWTEEIIEQMVTEIIIUQMVDAJIYQQMVDBJIQQQsRABZMQQggRAxVMQgghRAxUMAkhhBAxUMEkhBBCxEAFkxBCCBEDFUxCCCFEDP8Dli/r/O11tE8AAAAASUVORK5CYII=)
Arrange the following in decreasing order of their boiling points
![](data:image/png;base64,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)
chemistry-General
chemistry-
Decreasing order of boiling point of I - IV follows
![](data:image/png;base64,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)
Decreasing order of boiling point of I - IV follows
![](data:image/png;base64,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)
chemistry-General
chemistry-
Correct boiling point order for I to IV is
![](data:image/png;base64,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)
Correct boiling point order for I to IV is
![](data:image/png;base64,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)
chemistry-General
chemistry-
The correct order of dipole moment is :
![](data:image/png;base64,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)
The correct order of dipole moment is :
![](data:image/png;base64,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)
chemistry-General
chemistry-
The increasing order of dipole moment of following compounds is :
![](data:image/png;base64,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)
The increasing order of dipole moment of following compounds is :
![](data:image/png;base64,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)
chemistry-General
chemistry-
Which will have highest dipole moment ?
Which will have highest dipole moment ?
chemistry-General
chemistry-
Arrange the following in decreasing order of dipole moments
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)
Arrange the following in decreasing order of dipole moments
![](data:image/png;base64,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)
chemistry-General