Question
Identify the number that points to the letter V on the number line,
![](data:image/png;base64,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)
Hint:
The horizontal straight lines known as number lines are where integers are arranged in equal intervals. A number line can be used to represent every number in a sequence. The endpoints of this line go on forever.
We will use the concept of number line and fraction numbers here.
The correct answer is: ![negative 2 1 fourth](data:image/png;base64,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)
Here we have given the number line where we have to find the point of V. We can see that the point V lies in between -3 and -2.
Now lets look towards the option one by one and simplify it.
![T h e space f i r s t space n u m b e r space i s colon
2 5 over 18
S i m p l i f y i n g space i t comma space w e space g e t colon
fraction numerator left parenthesis 2 cross times 18 right parenthesis plus 5 over denominator 18 end fraction equals fraction numerator 36 plus 5 over denominator 18 end fraction equals 41 over 18
T h i s space n u m b e r space i s space g r e a t e r space t h a t space 2 space s o space i t space c a n n o t space l i e space i n space b e t w e e n space minus 3 space a n d space minus 2.](data:image/png;base64,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)
![T h e space s e c o n d space n u m b e r space i s colon
minus 1 1 fifth equals negative fraction numerator left parenthesis 1 cross times 5 right parenthesis plus 1 over denominator 5 end fraction equals negative fraction numerator 5 plus 1 over denominator 5 end fraction equals fraction numerator negative 6 over denominator 5 end fraction
T h i s space n u m b e r space i s space g r e a t e r space t h a n space minus 2 space s o space i t space c a n n o t space l i e space i n space b e t w e e n space minus 3 space a n d space minus 2.](data:image/png;base64,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)
![T h e space t h i r d space n u m b e r space i s colon
minus 2 1 fourth
S i m p l i f y i n g space i t comma space w e space g e t colon
minus fraction numerator left parenthesis 2 cross times 4 right parenthesis plus 1 over denominator 4 end fraction equals negative fraction numerator 8 plus 1 over denominator 4 end fraction equals fraction numerator negative 9 over denominator 4 end fraction
T h i s space n u m b e r space i s space a space g r e a t e r space t h a n space minus 3 space a n d space l e s s space t h a n space minus 2 space h e n c e space i t space l i e space i n space b e t w e e n space minus 3 space a n d space minus 2.](data:image/png;base64,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)
![T h e space t h i r d space n u m b e r space i s colon
3 over 7
T h i s space n u m b e r space i s space p o s i t i v e space s o space i t space c a n n o t space l i e space i n space b e t w e e n space minus 3 space a n d space minus 2.](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfAAAABWCAYAAAAwnsShAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAApgpYK8gAADZFJREFUeNrtnX+E3ccWwMe11lorrIgVUaGiIqpCRVRFhHqqYl0hKqoqStRTUVWiItbzlCcqqvLPUxVRVaLWUxHlibUiKlStqogloioiSsSqiAj75rjnvnwzmfl+z8z97mbv7ufDYe9858c5Z37Pd+5e53p0vDzyslwjjzSe8KDy92qSU24bOj4vO4dV32HzFwDAuuMlLwuJZzu8/LqCZUv+Vwcstw0dV9rOlfDbrxu4fAAA8Bzy8m3iWdfLd8+h7JUu93mXt9H0BQCAFeAfXj5JPJvxcsLLZi9nvNz1cs/L8UjcKS/fe3no5Xcv+xvKlbyrx/YnCsudSaT9wMvPqk/1+YSXL73c12ei89kgTkrfT9TOc653hBzTaSaRV0rPKdVHbLzj5S19Pqm2SxlLXj4N0p7Uurujdsx52VpQL03+cgZbnOoj+T+O1KfTMAAAaBEZ3KcTzy7oYH1F48g7z206yI9X4m1yvSPVfj67vPxmKPuC7iZLy43lIZ9ve/ncy4tB3I5OdEf1702VhUTXoOtxnbz31+hUZ1M3YqNMmke8jHjZ7uWWTsTzXt7W8Be0nKlK2ps6SU6qLmciu3JLvdT5y1pvMnl/5WW0Jg0TOABAy9xM7NyERS8Xddda5Z7ujvucDnaITtONNpR9Qyet0nL7cbcFnw8lyjuV2F2GeaR8cSwSHuqUyium52WdgKvc1skwFr61knZXZLJeCsIs9VLnrzpfVG2Rewxv0JUAAFYP2d39lXjW0WfjkTQPgnhyHL0lCFty9beUO0E+ueXG8kjl2eePyKKgKU1VJ2fwxQODrf3P44l44zXpU2WMBRO4pV4stlvq7bCXX2pOcgAAoGVec70j5Rh7dYfYlEbixb6KdrWhbEk3P0C5/bhzNZ+r7K4pb86g65zRF3OG9NZ4sfA6XS5n1ovFdquOcjpwRZ9N0LUAAFYWefd6LvNZGC67rguFZZ8foNxYWJ09ckz8TaYPcnVKxXvPGM8Snorzseu9IsipF4vtOWnkFEDeub9L1wIAWFnk9vP7Nc+OGtLIzu9aQdlfePlwgHJjYXX2dBMTmkzqxwr9FIaLTeGt9D2ud1M81PNYIr+m8Jh/RnXi3JpZL3X+Kk3ztZd36FoAACvLrHvytSXrs1j4dS8fud77Ubl8JRen9jWUfVYH+0HKDcPq7BlXPXfr51dd70LX7Zo0uTrN6KmC+GGLfj6boaclXP6WS2T9S2PbNCy26Gmql1mD7TltZo+WuTnyjFvoAAAtIjeoxzKfxcLl60fy/vOxDuCWXd0unTyX3dO3onPKDcPq7BGmdAKSr2T95OWAIU2OTjJJ/uh6/4pW3rcfzNTTEi7fF5/WSVz8veDSX4FrqheL7U063tc6lDLk/ffORDomcAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAgCFAftDjkpcHrvcjH/IjGfKzmJtxDQAAwNpFfkHqkHv6F8HkJzd/xDUAAADDxxIuAAAAGC7kd6Rv4AYAAIDhYMrLUdd7D/4W7gAAAFjbLAfyES4BAAAYHia9dL1c87IfdwAAAAwXEzqJAwAAwJDxEBcAAAAMF6+43kU2AAAAWKPMeznsZcRLx/X+M9stL+/hGgAAgLXLPi8XXe/IXET+M9tB3AIAAAAAAAAAAAAAAAAAAAAAAAAAAAAA/2e5UAAAAAAAAAAAAAAAAAAAAAAAAAAAAABgo8PNcwAAgHWE/ELZV7gBAABgeJjycsXLGK4AAAAYHn7wshs3AAAADA8feDmFGwAAAIaH7V6ueRnBFQAAAMPDvJcDuAEAAGB4kFvnl3ADAADA8NDxcsNxcQ0AAGCo6Lre8TkAAAAMEd95OYobAAAAhou7XiZxAwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAMDGQn77+5GX5Rp5pPGEB5W/m8iJOww8b3uG1Z8bsc2st7a/mn5q03drNS/occDLJfXtQy+LXr7wsnkD9eXXvXzvZUnn2gUv75Rm9pJmEGOHl1+N+eTEHQaetz3D6s9Qb/l8dZ23mRyb3TrrI1cHbNNttoG1nNdGaA8W5rwc8jJaCdvt5ccNNO7PezniZUI/79L2caQkM3Hmt4lnXdf7rfCNyEa2vU3q2hc2byw7h6lPtanrRuwDuSxt8HF/e+nC4R9ePkk8m/FyQo83zrje74bf83K8Jm6Vk15+9/LY9Y7mTzToMqO6THk5p0cZsfJmEnmF4f3Pkt+Xqv8dL2/p80m16542oE+DtCfVP5Lmoa4et0bKndIjkYdq7/6EXh94+VnjWXzRhj+tNmzx8rWXvzTeeS9jkXhNOlT1nnFPv5qpi5sa5C5X6svi6xRNelvtb6qrJptjyEr8tJfbrnekNqttU+ho/d11T47btg/QbyzxLP4osXOmoQ0MWsex/m+1d5C+U6dvzE+ptv7PxFgsfeDlDN9YxqNSv6wEL3q5YYjXZl/o9zuZF+6rr8RnZ41teSV4WJJIlJ5OPLugDrmiccSB27Sg8UjcbjBgfhUclTRxQR19ThtdqrywrFR4X/+f9XhiRCv8lnZEOcp4W8Nf0HKmKmlvamVOqi5nIquzTbpymq4ch/wW0UsG58+1sVp90YY/LTZMqg1HNc4mjXM6Mgk26RCrg64h7g737KscaQPXMn2dmrzr9Lba34bNsUHkFy+fabmjOgAd1OcXdZDp118s75x+Y4ln9UeOna5G924LdZyqB4u9g/Qda/+v6rUjEkf0WtS4VV7TMdpallWfUr+0yZS2scVgkZ6izb7Q0QVZtY33F1tdt/pIPRe9ZrmZWFU6dexF9+Ssvs899+ylg0V1VB9R5o1MXSSPY5HwsLywrFT4oq5eJ4N4t3VAj4VvraTdFekc4VHP6WDn3m9oo4Eehwp80YY/rTZ8HFkVLwZhFh1CvW9EVsmpuOHlkZ+C8iy+jtGkt9X+NmwO+ZcOSjGORAb085HBLqffWOJZ/ZFjZ6rfhmGldZzq/xZ7B+07TfrG/BS2dTnteNPLH5G2uzOjLOt4VOqXNggvTX9kSNN2XziV2Gmn5paVZEw3Kq/nJhzRI7LUccVfkRXZiDa+MG4Ydlh3FtNGXToJXcLyYmXFwvufxxPxxmvSp8oYCzpwR49ftgRhS5XOmcqryRdt+NNqw5+R4+IxtS1Hh46xrlLPZMJ+Rf9+U09Icnydok7vHPsHtTlV9mTi+ZyuzKvMB5NBTr+xxrP4I7dddwzjxiB13Cm0d9C+U9r/pa3v0b9frrT1G5X28GZl0rKWZYlT6pe6STgmTUzqbveaa35N0mZfcLpQmjDW+0r74D9e/la6bZ9LPNuru1dLmr2JfGQ3e0WfTTToksojLC8Vb29hvFh4nS6XgzSxSrtqKK/EF235s2rDq5pnGzrE6mA+Q7/zOtkKC0GHtfi6jpTeufa7AWwO2ZMoO7VLiw1Qg/abMJ7VHzl2psqP5Vlax3sL7R2k71j7f8xP0tbf1r//q353OmFPV/rAzsyySsej1wrGqbaYcE+/KlvpvrA7USd7V9kHL+rkvaM0AzmWOJf5LBZel4+sWuWdzLuFuoThqXjvGeNZwlNxPtajlz7TkWOdHB+XpBnUn1Yb5Fjrs0wdYnV1PkO/v+sRYFcHNZfpa8tRVah3if2lNofI8d9szfM/g8+v60lCm/0mDLf6I8dO67gxSB0fGbD/t9l3nMFP0tblwtQBHcT7yCWtGffsbWhLWYOMRyXjVJs0XeBqsy/I68xvnrMPZGEmr3EHunMg797er3l21JimLh9B3u+8U6hLGC5f+j8e2cncCeJJumOJ/JrCY7aP6uC/NVjZXRvAx6VprP602CDHdJciR0nXK6t/qw6xuvoww8b+hPabrpJdpq8thHqX2l9ic8irrv727W339FG2TB7fF/YbazyrP3LsTPW7sOxB6rjU3kH6jkXflJ/6bX0h8OuhSh/YmVnWIONRyTjVFvLarOm+SZt9oZtY6HyTmBvaZkrLHxk0o1mXvv2XehYLr8tnj3b+zYW6hOEzuqKVQWWLfj4biZejfxg+qw2qf/Fpm4bFFjTXdXci+sj7DLlAss/om5J6yfGnxYYR7RwHg3gna/JO6RDqfVYnTKuN47oS/yGRpsnXTcT0LrG/1OYYC7qzFT02qX39yyzytaJ/q73yru/byORqbefWeFZ/5NppHTdK63jQ/l/Sdyz6pvwkbX05suOTSftxYodo8U3peFQyTpUgR9eHtZ119ATilp6g1tFmXxhXP+2uLKQvartfDR9cNG4OnGt4l37Ppb/rmnoWCw/D7muh0hDnjMpay5NGKf+155E2hoOJeDn6h+F39ThqUW1YcOmvFsh7jCsa73pkBVjnY6svSv3ZNdqwT3V/pDvC2EBl0SHUe5d2imX37C3ilF+knJcLfe0K9bbYb62rOptjvKDt+LHu8EKbTupq/ZSWczeoR2s7z+kPFn/k2mkZN0rruI3+X6XN/l/npz/ds7fT+//qemdh+y8dj0rGqRL26QT20D35bv1BY9q2+kJ/FzyrOvykC4nV8kHOpTfrZThYR4xqY4T1xxZcAEBfgPVL0+UoAAAAWIPI+6QvcQMAwPrgf7FmGmu+Z7h3AAAEG3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5UPC9taT48bWk+aDwvbWk+PG1pPmU8L21pPjxtbz4mI3hBMDs8L21vPjxtaT50PC9taT48bWk+aDwvbWk+PG1pPmk8L21pPjxtaT5yPC9taT48bWk+ZDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPm48L21pPjxtaT51PC9taT48bWk+bTwvbWk+PG1pPmI8L21pPjxtaT5lPC9taT48bWk+cjwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmk8L21pPjxtaT5zPC9taT48bW8+OjwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bWZyYWM+PG1uPjM8L21uPjxtbj43PC9tbj48L21mcmFjPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1pPlQ8L21pPjxtaT5oPC9taT48bWk+aTwvbWk+PG1pPnM8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5uPC9taT48bWk+dTwvbWk+PG1pPm08L21pPjxtaT5iPC9taT48bWk+ZTwvbWk+PG1pPnI8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5pPC9taT48bWk+czwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnA8L21pPjxtaT5vPC9taT48bWk+czwvbWk+PG1pPmk8L21pPjxtaT50PC9taT48bWk+aTwvbWk+PG1pPnY8L21pPjxtaT5lPC9taT48bW8+JiN4QTA7PC9tbz48bWk+czwvbWk+PG1pPm88L21pPjxtbz4mI3hBMDs8L21vPjxtaT5pPC9taT48bWk+dDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmM8L21pPjxtaT5hPC9taT48bWk+bjwvbWk+PG1pPm48L21pPjxtaT5vPC9taT48bWk+dDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmw8L21pPjxtaT5pPC9taT48bWk+ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmk8L21pPjxtaT5uPC9taT48bW8+JiN4QTA7PC9tbz48bWk+YjwvbWk+PG1pPmU8L21pPjxtaT50PC9taT48bWk+dzwvbWk+PG1pPmU8L21pPjxtaT5lPC9taT48bWk+bjwvbWk+PG1vPiYjeEEwOzwvbW8+PG1vPi08L21vPjxtbj4zPC9tbj48bW8+JiN4QTA7PC9tbz48bWk+YTwvbWk+PG1pPm48L21pPjxtaT5kPC9taT48bW8+JiN4QTA7PC9tbz48bW8+LTwvbW8+PG1uPjI8L21uPjxtbz4uPC9tbz48L21hdGg+MpF37gAAAABJRU5ErkJggg==)
So out of all the given numbers,
lies in between -3 and -2.
Here we were given a number line and have to find which number lies on the point V. So after some simplifications, we found that the number lies in between -3 and -2.
Related Questions to study
Which two integers is between
?
Here we were given the number and we were supposed to find in between what numbers it lies. So we started of with finding the squares of number and computed in which number it lies, and we found that it lies in between -5 and -6.
Which two integers is between
?
Here we were given the number and we were supposed to find in between what numbers it lies. So we started of with finding the squares of number and computed in which number it lies, and we found that it lies in between -5 and -6.
A man born in the first half of the nineteenth century was x years old in the year x2. He was born?
A man born in the first half of the nineteenth century was x years old in the year x2. He was born?
How many two-digit numbers satisfy this property. : The last digit (unit's digit) of the square of the two-digit number is 8?
How many two-digit numbers satisfy this property. : The last digit (unit's digit) of the square of the two-digit number is 8?
Peter had some books in his library. He tried packing them in bags in various ways. While packing 85 books in each bag, 9 bags were not filled completely. Also, while packing 58 books in each bag, 13 bags were not enough to pack all the books. But in the end, he was able to pack the books in M bags, each having M books. How many books did Peter have?
Peter had some books in his library. He tried packing them in bags in various ways. While packing 85 books in each bag, 9 bags were not filled completely. Also, while packing 58 books in each bag, 13 bags were not enough to pack all the books. But in the end, he was able to pack the books in M bags, each having M books. How many books did Peter have?
Ana has bought
kg of flour. Mary has bought
kg of flour and Kristina has bought
kg of flour. The one who has bought more flour is
Here the concept of rational numbers was used. The terms were equalized with respect to the denominator and we found that Mary bought maximum flour. The rational numbers were simplifies first to make the terms easier.
Ana has bought
kg of flour. Mary has bought
kg of flour and Kristina has bought
kg of flour. The one who has bought more flour is
Here the concept of rational numbers was used. The terms were equalized with respect to the denominator and we found that Mary bought maximum flour. The rational numbers were simplifies first to make the terms easier.
Sum of squares of two numbers is 145. If the square root of one number is 3, find the other number.
Sum of squares of two numbers is 145. If the square root of one number is 3, find the other number.
The irrational number between 2 and 2.5 is
Here we were given the numbers 2 and 2.5 and we were supposed to find which irrational number lies in between them. So we started off with finding the square root of the number and computed which can number can lie in between them, and we found that lies in between 2 and 2.5.
The irrational number between 2 and 2.5 is
Here we were given the numbers 2 and 2.5 and we were supposed to find which irrational number lies in between them. So we started off with finding the square root of the number and computed which can number can lie in between them, and we found that lies in between 2 and 2.5.
None of the square numbers end with _________ at unit’s place.
None of the square numbers end with _________ at unit’s place.
Put the following in order from least to greatest
![](data:image/png;base64,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)
Here we used the concept of square root, decimal numbers and simplified the numbers first. Then we found out that the correct series is B<C<A which is from smallest to the largest number.
Put the following in order from least to greatest
![](data:image/png;base64,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)
Here we used the concept of square root, decimal numbers and simplified the numbers first. Then we found out that the correct series is B<C<A which is from smallest to the largest number.
Put the following in order from largest to smallest
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Here we used the concept of square root, and decimal numbers and simplified the numbers first. Then we found out that the correct series is A<C<B which is from the smallest to the largest number.
Put the following in order from largest to smallest
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Here we used the concept of square root, and decimal numbers and simplified the numbers first. Then we found out that the correct series is A<C<B which is from the smallest to the largest number.
Compare and write <, > or =
![square root of 15 plus 2 left parenthesis space right parenthesis 5 plus square root of 15](data:image/png;base64,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)
Here we used the concept of square root. With the help of that we simplified the given terms from both sides using the algebraic formula and then found out the correct sign that needs to be there!
Compare and write <, > or =
![square root of 15 plus 2 left parenthesis space right parenthesis 5 plus square root of 15](data:image/png;base64,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)
Here we used the concept of square root. With the help of that we simplified the given terms from both sides using the algebraic formula and then found out the correct sign that needs to be there!
Which point most closely corresponds to the
on the number line below?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAasAAABsCAMAAADjVW3nAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf////fv9zo6OsXFxUI6QrW1taWlrVJSUjExKe/v74SEhAAAAEJKStbe3ikhKebe3oyUlKWMlAgQEM7FznNanHOlY6VazkJazkJahGNaEHNazhBazhBahM7Wzq3v3oTv3q3F3oTF3lpjWq1aUqVapaUpUmspUq1aGaUpGWspGYxaUqUIUmsIUoxaGaUIGWsIGaXvWkLvWkKtWjpaGaXvGUKtGaWUMaUZpULvGaUZ70IZ70IZpe+lpRBjGXPvWhCtWnPvGRCtGXOUMXMZpXMZ7xAZ7xAZpRDvWhDvGULOWkLOGc6lpRBCGRDOWhDOGRkQEKWlnK2U7zoZEISU762UxYSUxRAZOnNrc6Va70Ja70JapaWlY2NaMRljUnNa7xBa7xBapd73GaWEYxlCUhkhGWtrY+9ape8Qpe8ZEM5apc4Qpc4ZEHN7c973rd73St73e++95hAZWu9a5lKM7+8Q5u9aEO/OEFKMrRmM7++UEBmMre+c5s5a5lKMzs4Q5s5aEM7OEFKMjBmMzs6UEBmMjDoIUpRahO97pe8xpe8ZMe8pY84pY857pc4xpc4ZMe8IY84IY86l5ubWtYTvrYTFraXOa0KMa6XOKUKMKaWlEKUphKUpzkIpzkIphHPOaxCMa3POKRCMKXOlEHMphHMpzhApzhAphObWlITvjITFjKXOSkKMSqXOCEKMCKWEEKUIhKUIzkIIzkIIhHPOShCMSnPOCBCMCHOEEHMIhHMIzhAIzhAIhO/Oc1Lv7+975u9ac1Kt7+8x5u9aMe/OMVKtra3mrVLvrRmt7++UMRmtre+Ucxnv7xnvrc7Oc1LO785ac1LOrc6UcxnO7xnOre/OUlLvzs575u9aUlKtzs4x5s5aMc7OMVKtjK3mjFLvjBmtzs6UMRmtjO+UUhnvzhnvjM7OUlLOzs5aUlLOjM6UUhnOzhnOjDopUrVahNb33nOEWmtKWnNSe629lMXWpYSEnDo6Ge/e9/f33kI6Wt73/+/31sXWxbWlrff/9//v/wAAAOvkyHsAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAkDUlEQVR4XtVdy3KrvNKNYXMRBoLNOBO/EB6dPMAxMx79r1QGqV27UiH1r9Ut7iB88lV9O1m+gdRqtbp1aQmBH74rjP39oZiK/8MLA/z8ErhgxuXD4c8qLaU9ZMZiQ3hjHkliz9xQRkCm9Pi+L+G/AopC0VAcHmjgz4AIa4LimhTXt9M1yCR0BClbGTZ1/VwwdsuaPUxZJMUpKYoC3A4atJfm3wMFkdLUTWil+1kom9TLY7y86PR0mOiVJ1lRe/nxWOVRUQ6hM/T2yIoozsErj+MoCTpK/K4k+pchEpigifOqOlZpU/59ke6GVaAJPViiOp+Px7N3XbSsssmrM5SP4nnF++dD6y6h/1odz7cKgHUTy83m9BfRSWDCKD/eWJpj3mTtZyuxPwbmmh/zS5I0l/h4rn0b2qFsYsQWQXhB24oClu1TYwaoFvQ3SI9V1CRN8xyDPjQPrUZ/E5TNrUrfwuAN0qWQ7gcBwrZZkh/TsjWZX1ewho2xyJL4GCfo+1q0r2OeoI9fqYqjMsPwaUDXwm+qY3o1D58GCf66UthHQ46s8KqYRTSJl6fXHzdilU1VNeysyuRW1bNOnM1EIhEdHY+1Hs5U353i1yS3YwSitjWJtbx6W7Mk/zpMy+6AZa2lOmZhc/L/tlD3w/oDQXSMCylIdKy6EcYig8L/0KNg26iPx8Z6F1LwEchImGX1+djwQLjRyjK+/X3vWCXwo+M5TQI/ax8OTxlb/I+ByB+msFWZZSX6wnjWhaNZ5ckLWskBDaU5H59pSpBMS8k0+DDMfz1XUegHYZjEOJBOZjG+/RUcKB77+2PsvTaF/67BPwKdUUyBcQjeQB3dzjdpVl0vjt+Qo8+BR6ZFQ8mThZ0G0CQGxj3CXY+9uLpd/EPvNXa5/TXAxYEMB7+Gsc5VlacJe/uf4weKAuk90MWGFxs3sAsCuwIcWo45pT0P4GUU+G0/1xSvHkRbwP+Hx34GtyMN+41Gb8OW1ZZvdRpjenLMa/+z/TGmEpiyrs63OL7l8eVNRia0D9Vwe+BwFb2j9mWZYReZiq8gkRP0M+FHuBbxMxz2y3+P2mF+G7AJwT2FtYKijuCy5+HOVPH7AHJS1DaIzlUdErrCJL6thYHfTa/uPcT0C3T0FeiPa9IOozWk7Bl+lo+xr0RfA9/dBn8HoFSf70HwxM5QxubqSgN+j8F0D6rx39f46HHKqhZS2XnMtmUSzBjRlg5vXp7nVcQufs2lY5DYmD6lOhRdK/we0OpkwjriXBHAQMx51o9pWdIlvCT5eZgAGw47Yi81XVGhXy8NZ00YzjgAKTR2CvMJ18KDreRER7pvAxljM7hR8ds7J+ro+GuI90N8C2k3mAbV/WQX+BQr8KOlCOrqWEVJEtFXiHxJwZY16znEhkggSyBi+IyTsd60fx9SGhNimIqbt6RJK1RQqZcS++2hmhRPnLay6qeN5FB6MhNeYKUqv1U3XTEyOrWdF5EBSJA1t+NFWhMXOb6TrSjiJ31e1L1bXh1vUYH58Pdaq9wEdA45D+gNPNQwBmgwbcFDO35lQePBUHHU/InT2aLGGDBvaw5lkqYFmcFrTKNCzP1dwA7/UL5FeYXipE0AiQ9rY+/3hFjIlNb/sxD90k62GCYL4QSGfhk2J7EpZmCooWrJATAtpi+m/PB5Obg1pgyC73V9SNYtHl58lCZBkXGmU8KfABmQOlHVQnakPcyHIy3VE75B0RpMIedF1JSaHKSql28HlQrtX35N+63avQvLOTvGIqty/qzNPOAmsrOzZz16iy9ivgu0GhprpQEyV/z2+JTObJAUfZh1KmwrEyAAJGI6fmAMNceihDL6jS+zDkffA2hEvfQE69xKbfweWFagzgvid6fm8Td+5EBqIwrKn654K8bqoay0jW5BqoOmGWrGHEPMNg2xEGYNHRHm7OSGU0jolFFxF/NVSMrd5H3L7ilXknRrsCN5ORbZww1I8VY0N04mdnfLSHIV0m0FAhROochHuWzz0hjLZkTmLK70Ff+sk7SJd3gwIyXpCRcpBkGpXj0b92NrYN/p0t3AyQlZz1eBNqmFkYoDd1uCViHq1E5YA1bAmN5nos/KNAdHAuXZHX0ZdyaekS1SWaswnGt5fTk2oRzEJ3EYVPkJiUO/k7HSBZCR0iEWc0P0HruuCrGcmreLp4W2qj3WGxgl2+QwRPCoa17AIoXah8GcMYnxPpdUA1g6WZp2FFOS42tHE/1VsHs05pYKoExuCsotWcmX0t6R9R7XbTChftwshlgXnZVaDKbFcDQXQXdxbq9N7HbyLABZkU4rzCq0nHcNGXQYXO24FY+CnixHZRxKnXO2/O5rT9ub0GTOxJuZrKdS9TNud3kMjUGonWRi8J3yaZ6AO8ODTlfdVQgknc+p5KtQHiqWVjm3o7oj2T1QDvh2suo0ZYlWaaeBcoYyuNQCGlm5wIGjLUij+5SW59bcQaV0aUzUCcU6bCA8VBwXlWZjbS8D4I6pyJes8SU/XwETamIXC5vLgCHZDJ3EaiWXqTRSCbbJbNvc7U6BhZBL0AhUr8u3RIwr2kIF6nOjYwnGO8n+gZ0muJeLUyMqq3yLkl29oF0FZAkdzQoq6VhssyILm7WDlQxp+uXOkFR4ufLjXN5KJF+2JTpz1y8nVxckLb4eM3t30wY6umxnrVtlNUbI3KTAQXOVj6p6BWBpntzSETQ8pXN1u2SCOdBvd2HZ7lgOkz25zCW9HyG60xHLVY6HF0in/Fy5b4Op8MmC5MPFQOJId7XbC9aJtevgpXfefSNi9yVaQ1kU3FaMkroyB7sTbyhxgutWKp1U+G0gNkiWd68MkEJQ9WDn2ODBXGS0MmVSPEoQCuHI24TDLUlfgmgKYjVp/aQhq7B5tGXkhXoyfI1hl83bJObmA9ZO65Svw39NT+yTwGfBaoTHIuXlfsDBDFFlFF9dfEjD+Gtcu7TGmRrLUdaui6HdeNWaILL7S1BLHPuYsjpOpJ12resLYMKyzrkVbA8miPOrPV5D58+Z5+oi7NaXGnphQ0+2x+yJniV5CtO7Gx8m30FacW+oE5Qnyf/4ripk44Iorx1Zqqnwuca52Gp5FW6CMupvH/tHyJrc3rGxAStFEMXFVilFbo1swY7K1RP57kEyBrFaBqk3bGXaxnsR01auvXeSCbQhF/z3UOSXwNk3q0nLOm5+6+kSnSyod2FsN8MxaFbaEQxs1feV/wBlE7ttpUBz1x1gPLafAXpGYX83N9mlKUVe0YosQOEXtlLTbxuByE55ih56Ww1WTWXaS7cFWV1N4tf5HXxrCNBpbd1QwJ6bQOFgq5gdvpZpuyTZ62iP3RSrwQichSvvDOLfYSvW3OuWNB1j5qHtyjpk0xxtByhxQeRhvCKUcgOZtitgk0wi7mlXJCzii9xP6QCjy8v/NdlWaRmutdCgJ2e7kpy3Z8SfL5ftPvC+IUxZo13tbBYXXiZw1VySaJcNW8mdUl3oHNqqtF1JKjnbRHaKI7SrvQKxXblGUwF1nOS6j80BkqFdNSudwgAVG7YaNgQ7JBzalbsYhIsiQx+4Jz7Q+sN4tcoOgSylSXJr+sVcxyYDFWLQrqz4Lp20v4t0V7ngBi/1/na1Q0cyH7Zyk0ls+5H+srbC+faYanba1Z7kgGipbDrlrsPyMcGfcbtacO8yZLuyndbcWCRAZ49QFIrtSvKfEY0BMvSBe14qNXRPuxJVJvnijvMZRB7/4m0qt+sZ8I125amt3MuaGXyLO+yxi6zx7vHZH0btag0iStseOF5xwxzP5HsGYzeRoV1pQ3CVkX6g+Ozuxoc325Wz0wKYL0y/M16JPH6d7/uBYqt+vHKsWjw8XmJr+h2LbUYr8+x5b7wSjPzAJcMuBL/oA2VUZtCiF0Rop1BpV4h3KQ5xv0/iW+wQPhzuGq/AIonv6VLZrjb7QC2VXCXgeAV2pNyiFjj8wE2s0H/ujleaqPX/xOPnAixYdQHJyPTTNbXhBKWlH6hesdMIBn4gfAt4+pvtj+nbp/3xSvLh/GqHjhk52xVhL4igxvXtaqmSHtvjVZdm9rtgpqXfG68s5vOrJZS/ga1oeup2NpmXM5mdoKCdH+js3TheeXI7j+N6EovB8equdYvTrh8ow5GrXQHo6uXXXO145aAlhvFqSrhq3zVCigVgfuVcD+zgHK/AWZm35eUWyab21VWXLCjCQGbww/zKCdQk3n0HbObNCBmv9NSNO9YtCLarzQosksjMGrrDQGQlczSsrB+vZuhSTFPy4WmrvO5pVyjduF0tIIz5xVtBqrgJwXAlM1MWr15a8w6YoV050P72Ez4ViLv7rUI2QFvt+oH8umO8IugHuqQTXo/+Kc1vr0XpulInyF43/ECzdonG+EXysWqS/XULHUxLh60ErAphmvM2fO+kHGdyBJf8dkQsnXpf/cCl+zGCQQLQ5/JgIAdQlV7225U0pyLXR73soHx2rAcCsnEqiG75rULV3LU+xyu7ZDUtcBY23TUaqytTBqjQSyFF+rKJt5u7QLh36xa2A5laoTvjXW3n6mwfJTU3Q9nwjkYgR2caRLwm4oZ/4d1oYOcFB5vvCpjNYbcmWRnRB96zHujXjvFKN28+8J7uIwsrXs22fEBWx6RZcnw8pb+aa+/toPMrGt7XH4Vl6Qcj4MT3y7DOGWPDFmCEz+gkzRO/ZKIueAI/ABEfzsG7Fo+3S0iKKdsCQpyhfRGlSOM6KMGw47iEKIM3Dh6rJrRhq0CxwC6hoJvMUFSWo4nTt6XwAxiFohR/8lpKsAJmQY0U6e14PlfoKaKCqgT5RooyvICdiAaFS5AAIbw5Mo+KQLvCoKhT1ucqTj28BnixfmLem4ffVXiIQTIPn7zKecQw/QzAGcli3l5andkx3IRuwtXj3adCgV4NJzmSCLsFL3njFYMP3vzEwqqLmwGMhN12MZhJBB4eHxxpg1Yg4khWt1s+5DbJkOcEn/II3KozukGEio4szRQIp+4kMo4HGh4hhvflotOjscprzfPjLYYUfGBO9+IJiwmN4GgIn756gA4qRmZ6Mnl5vxhIW6HLonJRM2zgQBMjSozFwsXMFXnPiOTFtyA/gxM+qL35LzDQOHmh6GCp3/yAXT5mtXhDdHxhOIUeBjazlzDAT0R2PO/es5dwyM9sVbQV6skvlF5Sr7wgF59wiRLgCClHVNT+Ga0zfhVbmSxIkPc5v2g/8iEvvP0wZMeQ/IkjidGI6UvhB2EQJl7c2PM5+Qc4BfiETY5ODgY7o1sgxYSMsaiIGM/OaYEuNYZA6AUWeQ8gOxj2jF7matl1pMhUv/GD37BIc0oHZhIvwfabBCRFtB/Ut1/oK3s24xchwoDs5GFgkGPBhCwMlTbxUJFQoOM5wkTEJh0Rdi8ALtcFfeAVBVYyDccHfu45p2vcDVlZSdXwwZZ0YOTVHtrPVgbssvG4bmG6mO4FCry48+3AzSeYouvobR4OhwP3hA+v1u61OATwLar/0BkoMozAyG8gOrTiW/DpSnRg/csfmXIYZNwLBZFaOf9EHvQV7fAnozeiLa2Ixuel8ZvZtA9PaX7lxeNPGwkigN/4MAXvTwDLQnqbw7ywkA45cjuaFFbW2TPMslUYEAhX+xKGDw9PNW0F16dKMgO5kQ5KHVjaF4Myma61v19A0+eO78/3tzR+LT6mjjucwyScO2aCrEnvWrdwX3lV1tmbx3Zz3Jj5hRe0qfM5bzD3Dl752AQ3siJiD3OPV4z51Y4fCEDIQldVHJCS+M/7OwxMCOnQsP6zPwt4fxaNLBdf4Pa9PUmO49yMKVemXUDWOK869PZ1zYXJHqSfD+98lG2VynwIITPZTPCMsV1jwW5XGzrBukVvzu0szObgp/EVbWgXb26f3UrUOn125nPA7BzFQdXEyMCy27h1lDVsJcs1M6aHrHyfBknrh1VnDHUxoKxde2Mok6SbXBdeSCZ3OrMnNH6Enr7jN6czfljIo9lhqzR+29RGDxir8sKX5XMVAATxTi/0gZARtrI74rZBJSQ319OCwECqV+taD+TooUvJJkhuecHiyD2c29lnz3kij3CXDnYEPUeH2K8pyYEEgyW5IiP8yC5stqt+3YICjD+IZwJJj4ZwtRrjqWhK3xoqeeBT9FNrnqFQPeUEgV4XRh3V1+SND1+Iz0K7dks2IxyoLb4xQnHwkPVA8pM35J6+ORJKOs6FhUYJZ29CCMvn2XpgrxWhYslExMDzIJ1W5iH72RtxtTz5EpwxtoKFCI63iCGwtsIY1h8rOhL57vZbaMrxi2A62ek3Xg+USoVP/xZazaHl9SuKxQJYBSuRJbOArWSNicca31F1kBOT7F4XhnLht+gaU8dxBcgcsae4lqcIk2r+EflUxvl64FQpgEYeUJPYpeLMtgzwmb+Rhuvs6ALHHLvobn+9jWO90/6vz2qErPFcy5naSiFlCeVKCAA+E1aanVDafUwAAqf59U2DhLAV15gYNKUaARGm8P7sLwod2qfL7vUriXbvt6CEUgr4Fo71QI4prMBtG6ZyXVgDt5HpeiC02OtgAIc/YEd6Ecy9j0n5gKwfr6QsK4AgjOr3MSHl0u8ZEET6tKVV8Qdwv4WjJnU4PEWx+xp+1wfu7w+kONzLua08WQ+Uwtp9TNLROIB2xcEZSVavFN0BFT97jl/d169Ul8H0qsMyT9W5Sbp25Qb9QFQ1p6GAx0KukndCrAExrYxXJHGxY3ELL3Jdv5KrUoD/7FzQZuHZHLr9Fnq2nTf3swu7yVD0v0D7RVQh3YC+BS3ayA9cbcj2V/pAFcupN9pK1tmdRChl4nF/oPSoG6B8mIVTuu2GjLJKThj+HLMh7Y7w5fc74tYgufBr2CPtuqsLpXhVW6lD/iWIsfb2s3f3EIyu5q3otx+cDv2eM5d+ZbxSbbilz046mlpVb6HFVIFe6jaRrNNou3JwEmEgtn9xXr8SDvgygfdLu1T6BNvFNbXut+CSx9eg6bjGtG0r9efoYw5+oDz7YwqqUkW14xUL7WxZdrzarrwAOHZXQl1mh3S2XW2Tce7HVnOKxWffAKWWbtB1XRhGRzZiVbYr1CRSMtkmY/aBnAo79HEXMve24d6BLDF6S8hqlv3oClvRVbGptk0RpGmnjU0iMOE+Jm1X26ANynRnfyCJQHD6L5/K74Lk5MNxe5HTFZBC5TFB7AUPHBJ4vl1Y+oFde9im2obMhPF233+lPTgMhvGq6wPXbrBhpRJSU8sjb0UfLsch8DBeLZZSFshOt737RChdW3o3107TvsUluWu8AlQiOFLuPtA6UmEcax/o9pHsPiZ3JXHBcs+eK9dsszdL4PU1lylnsg3tKqnED9Sy8GsdH2kuXjE+rpr2nuRy14zTs0eUH93oqri0IdkkN/5PhgM6PKNdPesNU1sQN4a2koHB0f8Rj1H/zGZXYR1Qrwnj1c46u4oVXNIP/koIvyYQVgw2iSdiuSsaTH+x8ys3siLVmrTNjlm35YXL9toLrMJObHhNRA42YOuc/9z30CsAjdC1JtR7UHUI20b27CW/ac8vWgqQ9v4Sdvcnb0EnHdmp6WaRzHEuG0kkLJAdZ7tyZUV3u7OTzgSJ9vTbumDOLdnBaC5e4oMFSeEYnFnDpCAZlLLNS3KkuUyW6BYrJmPoBsw1Cblu4TSoE5yYYdTKSse/eFIkaVetKeVhCKsSaQ8ln8+O3TZPwWNWGjqULvmRH9jp9Z1tTTDvw+HpyWWnHpDORWdzaU1W7t39L8TvYNdKEZwtC+w0W2dX7oRe58SBY+UDKu/Zs+6IRCt2IIeeUOLFzHK6ApshflzCW6qVScIIAwPt1NdBql3tAz2LccFnYDiiIRSpP/WGxnunTvcIsQRVr6L1Ai7QzZHGgvB4JhhOx+p0dghTuKzQl0suGW2i0+qeFjoWLtnGceBrFbPUD2o3Je/IN6aSIvYgFtm4Mt9GL4pTs0Ii/j2odMInQZMk0v6HYNv6dtu7jd82FwnY8vd9e8JFQ61BKJB0k/Y1qD4sLLtFNRErdYHdAiKb9Ho5xqnvKsYKbIdxT2o+L48ii4z4XaTppGSsHJMCdPNiDmCEDoQ7LhS7aXu4BfLao1Etue8+BCCLFZkMecjPzAjztT93AYDxM+bXDboLEQXqhM7cRaUsmpuVfC6c2qSTSOy5o2LbqzGJw9GWCiWcHG6lLoMJXGujEkPCneeGADI+MkfurFoY4pMbpPgjt2hy65ItwYStdkJWHMSPpPwabHJ3F7OidJCPi8DULJrlxjeKICdbkBydLY/QHkbWRR10uw3PwurSRS256GM3ZQ/FplUhOvtCGRR0hNgD28Q2vz103YtTXYwdCLqj5Vi60PqcYB06RO9hRxdL+VbgfvakG/OEXAmeYaUgI6lJDiZfFgFdM7lZt30TKhVyAfG288xw1hvuadQagDQuQ7S6adJBoSA3MHKLKF1ul+0qID/1hFxdGYKDFnQ0xKw3hj52S3ldIloVTr2MlE6FuKG5ILdFJZnAkunvdjO20eyXe7U5JesFd1CBD5W7Uo9HkN5FtuHagDV0oyJzddGxApMUepVKAOK1RmRzlVhRDd7TcmiwwphuTPsiJLFy2OEjVVIFZu1Y6q0rfi9tP6puwD1hGsCHMIzkXIM7ow767PupNp2QQlLdYrQxtPz8hyE5xaG9e3gKG8vKrQqjm3JXodcAFs76SqiVNAtt7+iP1nOcaB/H61QzoJQuBUrWO9YY8nXneIc8WsUmhFDQvFrpqfVACARsKhLhfQEloau429CFLJNljzvaoFSoH2zJPF0Xy7rCZCcH7nlTa7InXTHeld1k7075INPBPKJyP/52rfOoOBDPwY0xGNEEcMnt/ymsMdXGAm7d8uKcqCu9VOxeKbuF3Qb4mCA5FY4tc4TIYbLSL3n9TfvhSQol4FcWnBLepSchNmINT2ECOiRx9YUa9xiEVIjLXpncMxgEXA7eBJll8r9226UFDcqpzMDObjaf0fd5mPIKdrKkDVE3skbwe9jp+Mv7mKiKrIiiNIq4KduO9VNuo3ElbBL/nWeL9qI+FmDK5AJuUS1P0F2s5vSss6ABVfQq/0m5IFIy+n7cnW2KaO/WDnN9TdPLBcV4WcjWA1yN36Cw6as+JoAB/JoBlRecgMulTkp7b/AK2jYrauqu7rfvT0Hr8cP/m0zTqC5+bztme6B6H69pHCVRHvPGeREemDDUbhn9QdbkKf+aWU4lagzVeNbEcd3UeVVzs9Bg5g4MYS4fUe7VScSHQyB0QaYq5FIObBVEVepoCURW82bFdPSsiXWUTZ4zW9mdLVV8ha8Jak9uZvWq6hJAOtJM2oy66YaliJo65a6AtUkF0iBpy1yhFJvr18B5RBtGXh08BU2/a27OjibAXCMLYYHJn2dPZdOG9RimeVKWZeHRCHPphUY0lMnt5FmAn5UWIyJIKUnu19Uxct/Tw01Mb8FHGH6gGdiwOYRZEqdF+fRRdw81WtWdyYKCN2p+QMVv2UqFU7keHmDTOsjKjyhmrzSnU94IzIo4DqEUFBbFWM1yH+BzSMAAh9xnI1zWOgW24+zEB1dEdm8B38vOxnCrYcqGYuThZOA0HevlBA2wLWt9BE3m8cm+ExqLoaRNirbgblcmiEYPEp40gQm6HY7Zs25+WCnsKLEp/jRSCBLOZETA4SG0m1uLvC45hs8yZrVhb8NHZTC7APUY3LbFc4B8srqSx08eeA8WD9Z0wrDHsIHSpPHxdG2igKrWPSn7pXvw6ZSdrXotOnAdgXzu3J8JL0k0HTgerr/qJq3d28Qw5nKHo+Uu30t8Qqo0ZcXs7hpEvy4xI8AGfR3EQK67PlfIJChMU24Wsg9jXhB1CNI0JNOyiWvZc/E1oILbp62gbqDuSglm2WqzhYddJl7U3cU6zxBEDDKBOkW/9UHdSyhnKAtk2XuQpCjlsl8YnYd1FIQp/8J82Rf1eCyiNGnq5uowKVznLEGfhb5c93ngoz+z3Lts0K8m74zk+sSsE1HrPdVe9PFUXrubKGZtBg1NeAWp3Kj98II+jLu9Z/ndi/cwStGMkXq0dXjGS+/e4hFp8AMyUnZlEtjS6BrDISs8+0ibpVwaAjJ4zxGcFRytK5iEh/ICdyaII6kBmyiTPE+jX3HaoC/aMBdMXUK3z00a/7qE71xpsC6CRI8ABrDFY80bi5FKlieEcgImo9fT1LFuMV+0GF1XBNWr11AZPqhXK/B9MGHq6f7MMJan8kDImewigPqt11jaFa3CMjBoBMTYBbmnk1dxJ6/9n6MxeG7D4MhW8iigNRp8M08Y/bV8KGN2XUt19cAwyQcm8NuljMcmr34lxanOO89H6uEEEEcK2/qeN1TeRdNnOT+RLx/UUel+yPlCkyZGGNoTfTI+BOcf2er6y+5RL+BRinbnEEF1hpmgL8IPhJjrzdYpuQZXFhf47ejaUG1n7ISIYTx4+TjVUbyxWU8nbOjb+HDaIOU9R1pJV/EYJtfyYOgbu27th2oxshgDo/5Rpa3NnfTCdvbM/z2QlscuY0pnH+5dNmnUvL3VaZqsyMcCCCt4svHlmcO9fXD91/CJTtmOV2gz5A1OM2Y81d4CfSDbFQJEDgZZ6NMu2NQOfuLlcIyFTLv1EeScz73IjEyegrRaawl2TbotI1TZEhzBMFvTq0UXxbvUt6lkpiBVI4MDRzoKvUFPvyHjIAwTrOSMkBZjvNzomSWo55j+zMmkDNL7lM0v9NGomc0jir+RoxNsMXSe5eSEpsC+eYOR5Hsa37o06wJpFj6NI7jkXkIPe2zKAcL+05QBhnccm057U7AqADRlfLlE8a1KXZtldZTEJ8PovVEAony1N5plepsewPKOStKZzjw2FQchLg3yvBt6Rvhs35+rWlY0MamEEhcV0/ICTBmeCj5YrKHOvwTW7MZuKueNOGCzxUnKw7anBOzzZqTgAp3RL+UGUwlYVlvJCl1jWIv/J3cCaB/cQ7sOivZweHq7RJe6Tm+501bodvVPodx3kn2+dLeJP0a5PN9Qe5G1MmMmlrDM9oqMtvMO6J8h5SefBSMmLDE5PTzwMTBj9L6jCQK0UEj3KrcJaR/1vwKJMBdOWcUxT9P2BcwUrJWcX7BVt6G9k2MM1FH+qU6AuqhA2ISTlR78Q483YreHrI7puk0AKoYgZfueYbpfllxt8LdtAKcHnfM7+oQijYs1yQjwhCcVQzreMOBxnmWb7xRSelPYW0uFYtGmyAvv50r80/ci8k5LVloJ8CmTWlZbOWNA2SYquRvUJowUhWUY5RfwoQTymYIh1DP6527oVmkXKNFpncJrkSRJKHVpSsQ6KiHZpaL6Mcinxcs6K4J6R5UO8tT5Z2poBVUaln6RygLCNn4jv6TMYFJZSEDfsGHZrK7sn25tAdkcrl5+CUsqT1v9zJfSU0zBTxjPsrJIvTdppAvT3wGxcBZGcdTgw/khm+diyJLC82FUD0X6CpnYdeNEgjswDUXw0xtX2flsPL1hYIKOMQZs+DTRK7IF2VZDGOCnsmq4Wcb2BSNGVGPs1knnKlCj2xZDRlrDIasD2WkwK4UFwthdLeXvwNVztpqMzyNjtim9ewPVWQKFnEKez+ASv8INFG9xNcd7wIZ14Kpy1IQcJcVMy9IyU2q0tLdYgGJBpAGPSU1Er/WlKGU8nhMyLUesIIm8OH29PpHxgtsUWSGXTuzZEp8H89FEXvrq/p89lrZMovRXJHQ6EZklwCnbmgmdV/QYxb0z8P4jz3uV+2JW/qRHaiFzQi+YptEJhaAT6GDsgli+DMNA1gVkQ6dep5/Cru888o4NyWmeHeOpCoMBxvcDfPxSr92sgZ5DWwZhqAtSu4OtKXndelZrR0BEW4bX0HffAWJ+gzD7CK8BVz71EvcaT4Tx/zxdvKAAKRwc2i5bMcwEUr00lyxgrpSBSb8AcUTHwlpvZ9aJS6CN4Q9zJ8VcOGvGHpJkIRhVMPWqUGaH+GIhV6O6G/POXarISt70bSRwvaIRdjfuTKiZTwaQw5hLe0Cm22zvh+QsRpjIIPmPQrrzmcIFMzHmFL0WcDgv1hbAg/K4295900thY/logrVkDNtp6ZjLgwAdUF9dJcG8LnTsx9y+bqqOCUpgt8kwv7mgMu7gY8MpAbfrTSXT3n+cdGXXYSf8cEju8/zmYLxzi1rHgt9OZiBE3ngrM8t0WhDBUNpVsAWxjYAGbxiODW1+QwKhgkERzFb0+MUuQtLyd9Q/aC9tIywkyOYwtPNJltzyYw8BFaqvwz1kQ6aUE782R1TRlTIOYCFZTgppg+bQUV2WxzDiS9Aq7D5fW0aKIyn0pIPOityMBFri3qPQ7JcAG60R2hidXB8e/h8WwW+9HKglQwAAAABJRU5ErkJggg==)
Which point most closely corresponds to the
on the number line below?
![](data:image/png;base64,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)
What is the approximate value of ![square root of 12](data:image/png;base64,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)
So we got the number 12 to find the square root. 12 is not a perfect square so we did a long division method to understand the concept and find out the root. Long division method is explained via text with a reference image. The final answer is 3.464
What is the approximate value of ![square root of 12](data:image/png;base64,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)
So we got the number 12 to find the square root. 12 is not a perfect square so we did a long division method to understand the concept and find out the root. Long division method is explained via text with a reference image. The final answer is 3.464
In between what two integers is the square root of 77?
So in this question we the number 77 was given for which we have to find out in between which numbers its square root is present. So after using the square roots of two numbers we found out that the square root of 77 lies in between 8 and 9 which will be decimal number and not the whole number.
In between what two integers is the square root of 77?
So in this question we the number 77 was given for which we have to find out in between which numbers its square root is present. So after using the square roots of two numbers we found out that the square root of 77 lies in between 8 and 9 which will be decimal number and not the whole number.