Question
Observe the graph of the exponential function.
The range of the function is ____________.
![](data:image/png;base64,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)
- y = 0
- y > 0
- y < 0
- -1 < y < 1
The correct answer is: y > 0
The values of y = f(x) are
, 1, 2, 4 (>0) for different values of x.
So, the range of the function
is y>0.
Related Questions to study
Combine the scientific notations.
![open parentheses 7 cross times 10 squared close parentheses open parentheses 5.2 cross times 10 to the power of 7 close parentheses](data:image/png;base64,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)
Combine the scientific notations.
![open parentheses 7 cross times 10 squared close parentheses open parentheses 5.2 cross times 10 to the power of 7 close parentheses](data:image/png;base64,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)
In February 2022, the population of the world was approximately 7900 000 000 people.
Another way of writing this number is
In February 2022, the population of the world was approximately 7900 000 000 people.
Another way of writing this number is
Evaluate
.
Evaluate
.
Solve ![2 equals open parentheses 4 to the power of 1 third end exponent close parentheses open parentheses 2 to the power of x over s end exponent close parentheses](data:image/png;base64,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)
Solve ![2 equals open parentheses 4 to the power of 1 third end exponent close parentheses open parentheses 2 to the power of x over s end exponent close parentheses](data:image/png;base64,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)
If f(x) = 7.4x, then what is the value of f(x) if x = 5.
If f(x) = 7.4x, then what is the value of f(x) if x = 5.
The range of the exponential function f(x) = 4.6x is ________.
The range of the exponential function f(x) = 4.6x is ________.
The initial amount of the exponential function f(x) = 9.7x is _________.
for any exponential function y=a(1+r)x
y=final amount
a=initial amount
The initial amount of the exponential function f(x) = 9.7x is _________.
for any exponential function y=a(1+r)x
y=final amount
a=initial amount
The y-intercept of the function is ___________.
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)
The y-intercept of the function is ___________.
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)
The value of b in an exponential function f(x) = a.bx is __________.
for any exponential function f(x)=ax a should be (a>0 and a≠ 1)
a cannot be negative neither a can be equals to 1
The value of b in an exponential function f(x) = a.bx is __________.
for any exponential function f(x)=ax a should be (a>0 and a≠ 1)
a cannot be negative neither a can be equals to 1
If f(x) = 4.5x, then what is the value of f(x) if x = 3.
To find the value of f(x) at any value of x ,just replace x with the given value
for eg : if f(x)=ax and we have to find value of f(x) at x=3
f(x) at 3 will be f(3)=a3
If f(x) = 4.5x, then what is the value of f(x) if x = 3.
To find the value of f(x) at any value of x ,just replace x with the given value
for eg : if f(x)=ax and we have to find value of f(x) at x=3
f(x) at 3 will be f(3)=a3
Write the radical
using rational exponents.
Write the radical
using rational exponents.
Find the value of t if
.
Find the value of t if
.
The value of p for
is __________.
The value of p for
is __________.
The value of 70 + 72 + 73 + 74 is __________.
wrong options.
The value of 70 + 72 + 73 + 74 is __________.
wrong options.
The value of a if f(x) = a.3x is __________.
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)
to find the value of function at certain point just replace the variables with the given points
The value of a if f(x) = a.3x is __________.
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bskvbJpx2l5ZDOUVhcF5r+CgMC0BjIBuf5vT79TPLmLyw5c+eTD7t9rGm0Jy9c0xVLltsfS5VGUjnyWpkK8ungMWqLukv3wb47LsULApAEx731m3zgOKRJ5ZXipR2FwQq5Y8v/8GfQexBsedp4/rJv5L0GLZU8rKKTz4Pp5L4TJs3QUZMde7+gZHo2izRp2V7mL9kopy78qgqK5Las2XJJcsf3KFDoFendb5iaOPtP+gjk/iaeBeG+23dW+g0eqyka2XLmlunzVykZo/v7b5QwIIDb+HQGkQmcXjZS0FlopNMXfc7uHMfu/bDrx6p52Pa3csMu/dxUR5h3CiUBuAcfAEVRrmJVDWeShrBg+bf6OSHQwHtccaNH+Ao9HIf28SfSScHCRTXh8Ph532YVvp/2ZJCyoQXTauK0Repnnb3s20zDIlbfgaN1Nb5Lj36ywOkjvp81G//nMUvxt+Xrv5cWjuLCdCWXCLLQJqHrrzBzgnm2b4D4OsR9F9/ffVrF7Sz/z00U3i1UBOBaHEc0NFmwLzmDN8nDSTVhkJg8e359C1KR3O9oaA0wOCQhZSK3o+Gfz5JN+gwY4ZDilKYvu06pr61v7AOE/2fG9fXBVX1u4O/gGtKoeV/ytAhcEMTAZ9vuzAjBVo2jL2FEAJ5Lo2HLHvcLcaJ5+Nz9jHdEuwTmn5gmvFuoCKCDyvnNDKChzqBi8D76aCrp5dj/B5zBzeBnMAa71xWex+Bji2L7zr01O7PSWzVl6twVGiZ10ydod9oZUjDj8De3D1BAOMn0getY+3+u90eYW2s379eFr4yZnpdGzdtpaoX7/f7vFTMJsxkgnIR2DAUBuI5NLT/96oupk/9D9idpEORE0Wcog2D3BgqmyX5n0GA+EhIt8kpJadCktW6S4Z1QPPw32L03EwjAoPetC1yTr1ZtcXy2Thr/Z1cY+wl8MwfvGcrxZQlgrISCAO41RE6wn8mtz/ViPk0Pp+wJ2pyZAXMk8N7IhJkUQhHLJzWiQuV3pGWbLjLJGaRsocTMut0x4Lv+svoYi1dvlW69B8orxUppxG7WwjW6TuDOFsHuj75YAhgrtGNMCECaN1qVwcN6R806DTTuny37i5oTtXTtdxGaN+paleshCwTgexeu2KSh5qrvvCdlHce674BRsnnnib/fMdh3BArviW9BEOOLKfP13ZilyCAlBKqLbc7zovp9tyeWAMZKzAngW1hioBLpYVGQXXAdOvWWr1Zs0cGMVg12b1SERTUGD7V7Phk0Who0bSuDRkzUGkM8+1Y+hStcCwGoKkGm7n/7DNYTR4kY8X7Y/N4MfsQSwFihHUPlBJNuQLYn6SEkwjH4dZDGoK94BwjGv6nqxi4w9mDsPfbPzTRREd6D+1ivoeoE3+f6BTF5x1uLJYCxQjuGigBoUiI1VG9wE9tC1U8MUiI65P0zmKLzvS4h8S/4LsKgbhQv2PWhE0sAY4V2DBUBrEQmISLAP49J9aUWWImZ0I7Bj0n1lQ+37RwK+VVDt5huI8ZF85jUxk1bSNuPejksOisXfvMVOWLBxErMhHZkj+62PWekXsOWWrZw8eotasIgtp1DIX9pyjUm2NhJ86T9h91k8OAhUSPAzz9fkaVLl0nd9+pLzbpNZMrs5bLm2/1af4ccESsxE9qR2jpUsiCXvnSZ8vLZmC9l6drtKradQyHfycqNu3V/ROeeA6RB4xbSv/8A2b07CgT45ZdfZMmSpVKlytuSN38RzTBkyyGpyFZCIyTvEb7MlSe/1vAhA5OceCTY9VZuX9p36iVNWnaUMuXfkjfLVZKPP/5Y9u7dEzHKr+MmBHhL8hco6JhCzaVLtx7SoWMnad/xIysxFNqxa/ee0rR5S8mdJ69ky55D6tR9Xzp+2Fk6fNjJtnOIpFOXbtKiVRspW76ilCtfQfr27St79+2NGOXXEcQE+tkxgZZK3bp15d1335Xp06fLunXrZMXy5bJ8+TIrMRTacf369TLDaddKlSrJa6+9JiNGjJAVK1boZ7adQyNr1qyWefPmSbduXaVRo4YyYMAA2bMnCjPA5cs+J7hp06bSuXNnOXjwoPx85YpcvnRJLlmJsdCO+FkHDxyQxo0bS61aNVXBXL7s+8y2c2iEYM7p06dk6pdfykcffeQ4wYNlV1ScYJcALVu21Gnj4sWLEZ9YhBIXLlyQ1q1by/vvvy87d+6M+KtFKHHt2jVZvHix/Pe//1UCBGvnSAnQokUL6d27t5w7dy7iE4tQ4ocffpBWrVpJvXr15Lvvvov4q0UogT+7YMECxwwiDBoNAvTq1Us7yiL0OHv2rM6y7733nmzbti3irxahBP7s/PnzLQFMhCWA97AEMBiWAN7DEsBgWAJ4D0sAg2EJ4D0sAQyGJYD3sAQwGJYA3sMSwGBYAngPSwCDYQngPSwBDIYlgPdIEAT47bff5MSJE/L999/L1q1b9b/Hjh2Tq1evRlxhJuIrAf788085f/68HDp0SLZv3y67d+/W5DMTEfYE+P333zWTsm3btlKoUCHJmTOnFChQQBo1aqRJUL/++mvEleYhPhLgf//7nw74kSNHSsOGDaVgwYKa0k0fmIiwJgBZqiQ6MYDy588vhQsXljfffFNy584tmTJlkgoVKsiXX36p2spExDcCHD16VAd+kyZNpHbt2lK9enV54403NKV78+bNEVeZhbAmwMaNG+Wtt96S9OnTS40aNWTNmjXy008/yaJFi5QISZMmleLFi+tGk7/++iviLnMQnwhw+vRpGTRokOTLl0+FfSK0M2YQioi0YxMRtgTA7kcbMfizZcsm48ePV3MI8KOHDx+us0DKlCnlk08+MXJPQ3whADMo+2mZYcuXLy9DhgxRP4txYjrCkgBoc6Zjdqyh5ZmOcXr9wc6fqlWrSuLEiXVbJz8c+9UkxAcCXLlyRQcQgz9Xrlwya9asiE/iB8KSAEy3K1eulFKlSukA79Klyw2DG1OIwcXnr776qv4e06bp+EAA3gtnl1mW90TzM6ggBuOEDSd//PFHxNXmISwJQGQHkydz5szywAMPSJ8+fSI+uQ5Cdd27d5eHH35YihQpos4yZpNJMJ0AKJWJEyfKCy+8oNG1Dh06qB/AzFuuXDmpWLGi7mibO3eusbsGw5IAaB06Ik2aNHLffffpts1gwG7FRCpatKh89dVXf/sIpsB0AjAOevToIcmSJZPnnntO35UBjx+QI0cOeeaZZ+Spp55SMkyaNEnHiWlmZlgSgB+FY/vII4/IPffcE3QGAJYA0Qd+1uHDh/X9HnroIVU2bdq00Zl0x44dQtiTcjnMAunSpZPXX39dZs+ebdy6S1gSAPuT90qSJIncfffdOtCDgYoWEOCVV17RkJ0lQNSBXf/111/L22+/rQRgcXHKlCnqW/kDU5SwaOrUqXUxkkoXJiFsTSB+jGsCBSMAU3HPnj3tDBBN0FaspJcsWVISJUqkkbb9+/dHfHodzAY4ybQzK8L8JpMQlgSgc+bMmaOrv2gnBnogmCXQSDjBTM+rVq2yUaDbAG1Fm7HSSySNKoGYRIGgaBq1jSBJ6dKldcHMJIQlAdDumzZtksqVK6sZxHsGLnTREQwsOq9WrVqav2Kag2YyAWgr2qxOnTrahphC/H8gDhw4oIomVapU2h92BoglsBCGU0aEAhNn+fLlfw9wHDjWCUqUKCGPPfaYVgWzK8G3D9qMKBDBBmZbwp2BoWTSTEhDIUxK+UHT2jlsCUC0YfLkyRqKgwRoIVKiwalTpzRmTYgO542OM037A9MJQJux8ps1a1Y1JevXr/+PWYAUCXKCsmTJoomHCxcuNM7PClsCgH379knz5s0154e4NCnQRH5YqGHpvlixYtKvXz+dLUyE6QQA2PgsKNK+LDySVkIbI+3bt5cyZcqonzBmzBg5c+ZMxF3mIKwJgLbZsmWL/jgG/JNPPqmSIUMGjU9/8cUXcvLkSSO1P4gPBKDtmFk/++wzjQi5bYywQkxdU0qQ//jjj0Zm3IY1AQDxarQUnTBs2DAZOHCg1trHJzD5vUF8IIALggqERWlb2hhB63POAePFVIQ9AeIz4hMB4issAQyGJYD3sAQwGJYA3sMSwGBYAngPSwCDYQngPSwBDIYlgPewBDAYlgDewxLAYFgCeA9LAINhCeA9YkQAOofNJoG7gCxCA9IHPvjgAz0nmGoLFqEH2avsBozWOcFsgGbvramFT+M7SB0mpZssy2AnmFvEHFQHWbJkiaZ1R5kA7KaCAGgmMiz5N1WAmaathEZoT/KVqK9JlQVqmAa7zkr0hcPHyVUaMGCAmvPkLwXb1HMDAdhzu3TpUt0FxIbydu3a6UyAP2AlNPLpp59Kx44d5aWXXpIXX3xRU7gp7+JKsHus3J6Qst2pUyepVq2a1pAlNZ4U+kDckgBsNuFm9t5aCY2glcindwlAxWX/gR/sHiu3JyhtdqlRIrNKlSpRJwAmEAQgOsGeUHYFUSJj9erVulHaSsyEdqSyNe3KPlo27Y8aNUqrW/OZbefQCOYPDjD2PyXcMYH27NkTMcqvI1InuFmzZtK1a1fdUcVpK8wMVkIjtOeRI0fU9GGX1YYNG4JeZyX6QhsTwqeAF6ZQtMKg2FE2CuQNiAJRUsRGgbwDG6bYyHNbUaDAhTBTC5/Gd6Cd3IUwIhYWoQczAeUc7UqwgbArwd7DpkIYDEsA72EJYDAsAbyHJYDBsATwHpYABsMSwHtYAhgMSwDvYQlgMCwBvIclgMGwBPAelgAGwxLAe1gCGAxLAO+RoAhA3gfnWHFulYkHYgTCZALQ53v37tUT+G91tBSDjI0mjBmOrkI4K4AMYipLx+VB2gmGAByY8c0332h2JUciffvttxGfmAsTCUCJc5QIlbbZozB8+PCb7gnnM1KOOaeBU2Q4sAThXOHXXntNkynJc4qrgzPCngBseia3ns37HNSQIkUKefrpp3U/g+kwjQCc9/X555/LO++8o7X/M2bMqJt2IkuGZJxMmDBB253zGdhAxYmRbKPlxEg2++TJk0eJhHKKi0MKw5oAaB82kbC9kH21nFV71113Sfr06fXsKtNhAgE4AMM1YThQhH3gnLhz//336zG0HIFE9YpAoNHZcMLRSByQx33sc3YPyYBMQ4cO1dmAc9o4zJzfG9sIWwLQcWvXrtUtb2h/NBeaBhJAACoBmA4TCMBAxtYfOXKkDpJJkyZp7jyH3nHSDhtJOAssELw7Ww5z5colRYoUkZkzZ95wEg/2f9myZeXee+/VY1bjovRL2BIATYNtidaCCByFROc9//zz2nHYpabDBAJglrDjj0GCYO6sW7dOypUrp4ffoWCCmUDcQ00jzg1j03mwgQXwyTjMnE3pmEGxjbA2gaj5QgeieTCHOLKHKRcCcDK86TCBAID2I1JDewL8JxxYlElkBGBMsLGfmaJgwYI6yALB3vKaNWtK8uTJ9Xcy08Q2wpoA/oAAbCxn8FsCxAy0Hae+34wABB/YeM51KVOm1NnA/zROPicU+uqrr2p0iLpHDMbYRoIhAHaqJUBoEBUCAJxjTFDs/EKFCkmDBg3ULyAowX0EJqh6QSg1ro5QtQQwGPGdAADfiyNUcYYJQadLl06PUCUyhECKTZs22XUAr2EJEDpElQCUHaG2EU5w0aJFNf6P9u/fv7+OnRIlSmiEiMJqOMBxQQJLAIMRnwnAyjtrMKwDEHbu0KGDpk244J5p06bpYljatGl1QS1YVTavYQlgMOIzATg4m5LjXIP9HyzszDjCOX700Ue1xObs2bMjPok9JCgCjB49+u8wKMWQTIepBKDtCIOyDsBCWDACHDp0SAt6sfBIKkRkdY0wh1gJJq0CZzi2kWAIgD06btw4HfyQwKZCRB8rV66UUqVK6aDt0qWLtm0gjh8/rlXtcHRz5Mih5o67juCC0DS5QUmSJFFTaMaMGRGfxB4SDAEYTCzMPP7442pzUg/SdJhKgLlz50q+fPk0vs8YCNb/7rpLtmzZdKGLaI//LEA6OukRefPmVROIg0CsDxBiYPawaknqLrYmZcbvuOMOleLFi8uHH36oOS6E4fhNpsEkAjB4GSAkv2HS3H333dqOzAKkOmPvE/Fh4AMiOiTQkTdEJmiBAgU0G5RIEELuT5kyZdQ/YBYgcc5GgUIMog4jRoyQevXq6YDHIcP8QbJmzaodQ2fMmzdPyWIaTCIAyYNUqSacmTt37r/bET+AQYxPwPkFp06dirjDB1Z/3SxSzBz3PvqCsu/ufoC4SIUGYU0ACp+yeYP9ANj8OG/81/03ncrGGLISWZo3DSYRgKgOO7jod2ZVjm/CF3D/nzZl8ATzB1AuZHpyj7sjjEGH1sdXCPQNYhMJxgeIjzDVBwgnWAIYDEsA72EJYDAsAbyHJYDBsATwHpYABsMSwHtYAhgMSwDvYQlgMCwBvIclgMGwBPAelgAGwxLAe8SIAHQONXfiQ53N+IgLFy5oRiVpBME6xiLmIAWD/Q3kMkWLAFT0ClYZzCLmIIWgVatWmstEVTWL0IOda1Sn6N69e9QJQD0XCEDHIEwh7OkkV8RKaIT2pF0pGEX2JXsZgl1nJfpCjhjjGCVOga6BAwdqBmsgbiAASWYkQFWtWlW3srGfs1+/fuoPWAmNsFOqY8eOmkFJGjcdRLalK8HusXJ7QokW0rvZtI+ioc2D7Um4KQGKFSumefVMH6S24hNYiZnQjkOGDNHthqQaU0GZgAMdxme2nUMjbJDC+aXaNXsVokwAPGcIgPlDhIJ8eqZs0lupG2klZkI7kqZNu7omEMV9+bsrwe6zcnuyYcMGTYlnRqVwcpRNINcJdncCUfyI2pF41FZCI7Qn7Uob16lTR3etBbvOSsyESBvVKNjbHK0oENPxpUuXIj6xCCXcMCjVFXbt2hXxV4tQAkXD5qhohUHtQpi3sAth3sOuBBsMSwDvYQlgMCwBvIclgMGwBPAelgAGwxLAe1gCGAxLAO9hCWAwLAG8hyWAwbAE8B6WAAbDEsB7WAIYjPhEABIkWblmZTU+wRLAYMQXApBTQ6nzsWPH3lAc13SEPQHQSlu3btUDGgYNGqQpr5xaSKblgQMHtPNMhQkE4MR9tryyeYQqz5ziQhox7egKxySRFl+7dm0tRnwrsIOQwrqcDRzXO93ClgBMxVQenjJlig4iTiSkLDdHdHJIBvXqybcn7ZhtcSbCBAJwSjwpwqQLJ0uWTA+z4IAR2tGVJ554QjJnzqwbo6i0fTNwBgDVoemPNGnSaF5+XCIsCUC5bX4IGX7sqOIcgGbNmmljc0wnmx/oNDqPwxko3W0iTCEAMyiHWXAghqs4aEdXmAXGjx+vKdvByqP7gxmCwzHuuusu/T5mj7hEWBIALcMxPpxB+5///EdPI/c/noeOqlixovzrX//SIzzRSCbCFAJgpnCqO0cisXmcQRMdMCNjPuXPn1/75d///rduRolLhCUBOOyCYzmrV6+uJ5pwVpV/dIJjfPAHmAU4vXzixIkRn5gF0wiA+RNdAjAr4yiXK1dOSpYsqQfnJU6cWL8vLhG2JtDhw4d12yYlL/wPaAYQBCc4e/bsekIh0QsTYSIBMCtvZeYEAuWDGdWzZ0+pVauWnteGSfXII4/oTqy4RFgS4FagrAvRDBw3zqpCM5kIUwiA+ciJ7w8//LC+C4WkOBIJBUN5kSNHjtw0msbxSgx+xsukSZM0MFG2bFlJmjSpVmWISyRIAjA7ELLLlCmTOsH+/oFJMGkGIHCA3U6JFvwnKlU8++yzGmSgKgjRtGAkYLZgyyF+GJqf0DMhVWYAZl9LgFgG1dYoMoX5Q00jTCRT9zSbQADWAdzIDU4w9jv1iqhTxKDmtE1mUTbuMyME+gerVq3SPc2UHsHsxPzcvHmzniqZKFEijSjFJRIUAdwYNPWMcI4JiwY75t8UmEAAQBsRNOCY1DFjxmh/42edOXNGw6DPPfecanNqmDK7AmYOPu/atasOdsq6uGC2oNQL9zB+AAuWCISLTSQYAuCIoXk4F5gzgwnHBTrHpsEUAtB2tBWDg3fyB84t5uT999+vp75THwow0xJ9IxLXrl27f9TbwW/ABMIHoB8gCj7Z1KlTlTixiQRBADQ/dmfbtm2lUqVKqvldTWUyTCHAzcDgpWLdY489JhkyZJDp06drYhyFp15++WX9O2YT5V0IeTLQmEm4FtIwO1Bg7emnn9bxFNtnBicIAqCV2rRpo41NIVQ6DTDdkgaB+K8TmAITCEC74CMF2vYuaEvqwqZOnVqeeuopzRdinYV1GHwsCOCuurvC3xj8LEQSWeJzQqwMQmsChRhkJ6J9WH1k2d0/WevQoUPaUWvWrNHrYnv6vRVMIACrt8OGDdPBQbSM2dQfhDhZzU2ePLlG1XCEUSiYTAQYCHtCitGjR8uIESP0uyj5niVLFrnvvvvk9ddfV79iwoQJcZKSEtYEoHNoeMJ2DKSjR49GfOIDA79Dhw6aHUpR1Niefm8FEwiwY8cOrU/KgCXZbe/evRGf+ICpU6VKFdXkb775poY5bwWIxDoA91CPMy4RtgQgJo32IREOu58QHIRgOmeK5t80PtEIfsPBgwdjffq9FUwgAO1CGBOHFRLQZtQspQ1RGkR5CIPmzp1bFQl/vxlQMtTiZEa+99571UGOS/MzLAlAI7N4Q3Tizjvv1CX30qVL60yAlkLwB3DEmLrRbKxmmgYTCEA0BxOlVKlSauMz2GlLtx1RMPw/5dxpw5sNZlbgWUFm/cDNBsX+ZwzdKo3aK4QlAegEYs0sshDyJIUXDZUrVy7JmTOnCv8mbEfHEqM2cT3ABAJg86PpZ8yYodqa9nTbkSgPswMzrRtYuBmYffELUExumjozASvEcRWVC0sCYMqgbdAq2Kz8KOxOYtb+gtPF52g5GwUKDtqStqE9CRQQz+dd3PZD60d1JZ2ZGRMJs4rvoe3xMQhGxNWmpLB2guM7TCBAuMMSwGBYAngPSwCDYQngPSwBDIYlgPewBDAYlgDewxLAYFgCeA9LAINhCeA9LAEMhiWA97AEMBiWAN4jRgSgc+w5wd6Bmpz2nGBvwSo3p8X36NHj9gnAKebcSGYly9xWQiukHjDLsiGd7ZzBrrESM0F5U0WQrNYoE4Bpg40PdAyJTSRKkVtPxV+y/azEXNauXav1ikjlZtPIyJEjtX1dCXaPlduT1atXy4IFC7TYF3vFSfXes2dPxCi/jhsIwJ5PCECtGLa9kSXItjj8AQogWYm5UHCWzTpkTVKLh+rM7LyijW07h0bYy0zGMFVC2PRDm5P5GohICVCtWjUtc82XDB06VEngXzXYSvSFzSVMy6QMk7bNNkI6iDa27RwaodQLJjzlGhnLVKiIEgFIjYUA7ObHQaNUHumx5OCzAd1KzIX2pF3RTmwfpIAvVa1pY9vOoRH8Kgp3MRPgz0II//ItLiJ1gt0wqMnFpeIzCC+7YVBTyzfGd2DNxCgMSo0dwnUWoQeV0giDUnEtWMdYxBzsHWemxRG2C2GGwS6EeQ+7EmwwLAG8hyWAwbAE8B6WAAbDEsB7WAIYDEsA72EJYDAsAbyHJYDBsATwHpYABsMSwHtYAhgMSwDvYQlgMCwBvIclgMGwBPAeYU8AdqstX75cNztQhbhZs2aaX0PqK4e1xVVR1qggLglAEVtO1Jw2bZruTLsdcC9Zlmzi4Vw2xkhkWzp//PFHPWSDA/U4fpWsTPqJ1G82WXm93TYsCUBFYw5opvIwP4qda8WKFdPjPDkTIFWqVJI+fXrNA+eIJFP3NMc2AWg3Bi9Vnzm1kfLnlEMnDTsqILOSrFXOYWb/AmnctDkl6CGEPzgvmN1XnD1Ash/XUHadw/Lc/uFsYUjo5fGpYUkANjpv2bJFB0/mzJm1E9m8jzZj+yYnm7/wwgt6RA/Hda5fvz7iTrMQ2wTgeRxVimJAUdxzzz06gDds2BBxReTgfDVOhGdnVaFChXSfCHn2nA/G3pHA8wM4Sokz2+iHHDly6KzMCZM8n41AkIGD88qXL69KyquZOiwJgHaZNWuW7qbiaJ8GDRr84wQS/s02zgceeEAPa2aziYmILQIweNHGY8eO1cEHATgJhiOMUCC3IgDtzSCtUaOG5MmTR/+LsrnZqTuYPWynpQ84pgpzxwWzENtBkyVLpifIQCSvZumwJACnmqB1sCfZtM+uf3+gTdBMzzzzjKRIkUJPKDQRsUUAqiNQGgQbnNNyGIzsmU2bNq0SgA36kYF7MXvYH442ZzxwAMatgFmF6cN948eP10NK/MFsAJnSpUunW27xFbxAWBIAjYbzy6BBAhsPWxWTiA5G03Fom4mIzRkAbU1QgKOKeC62OXY4BPDXzoHgOFQ2RWXPnl01eVR3rjHg2ZYIEXheoI1P4AK/AFOM2TqQIKFCWBIgMtDIdBjTNfuZ8Q3QejjLJiK2CBAI+pPBEJUZgLakHSEAER/OAEN7EwHiiFpmX45CCjxf+Fbg3DHOIeNsN84XZsx5gQRBAGxUBhPOLu/LtIuzxsmGaDwTzwcDcUUAnhsVAtCuhJfTpEnzNwGI/kAIToTnfgYw9jwb+dl+GBWwx5xQKN+LCcusgqnlBcKeAAxuNBHRHk4kJMTGUf3lypXTvaAmI64IQMQmKgTg/RjcDz30kDqrrLFACErkMKCIBBHhwcxkrFCF4VbKBvOU2YO+oiYSMwEhba8Q9gRA62Cj0hGE1tBUWbNmlYIFC2rojSprXk2vMYXJBMBvQDPzbokSJZJMmTJprR3/k+LR5Gw2z5gxo4ZT+ZySOpGBwci4IvRZpEgRfQdMVi+RIEwgwp6sC1BrhwHPj4UMKVOm1MOeCcmZCJMJgGLBUWVmhQAcQr5x48YbNDwONOYmh5VjztyshA6lCvm9FSpUULIQyPAaCYIAgeBHYq9CAE6KJy3CxNVgkwmAU0votGTJkkoAQprBtDUhUex5ruF0/mCDGl8CJcSMTCEwTKiohFJDgbAkANEeBjQ5LAwiGtgffE74jbAdC2GsF3g91UYHcUkAAgQuAYLNkDiltCEBhcSJE2vaQrCygphEbdq00UUtZlu+2x98DzMztU/xy/Ah3L6gn2gD7vEqUBGWBEA7obVYQURwvgJBclblypU1HaJp06aWAH7guf4ECJYqwuA8efKkam1W2zGFiOsHRmu2b9+uCgYfAac4MJ6PpmdNhlVhiOK/Yo8S4z0YmHYh7DaAxifnh4WULFmyqD1Jh7mgkh2RBjqXUBuZhyZWt4srAhB1IRmOyA7tRwgzGFA0ZHE+/vjjei3BBv+BSpuzoEZKCol1XEuUxwUOMUWA8R/IzwosTY65hP+AHD9+POKvoUVYEgAHDYeK2vo4X0ytLNig9RFCazhaZB4yCzDF+xPEFMQmARjMOKjMhMyemCTk6RAyxibfv3+/amf63l/L4/jShiSuocUZ8G470+Y1a9bUBS18LgaX284oKdJViPaw2usOPkhAgVruJ0UCAlKB/OjRo3pfqBG2PgAaA+2Ck0YIlJgysWVKjZNjglZiaiaSwe8xEbFJAFIhGLz0Kc4qA/+OO+5QIY6PEmHVnIMl/GdL2o42ZGWdGZWQJ22MFChQQO1+QqHY+f4ZnRCKdYMHH3xQn8G9kMG9F4EYd955pxQtWvQfplEoEZYEADhNhw4dUlOIZCrqv5cuXVoJQbYivgGDykTN7yI2CYDCYGbEFCFciVnirpij4dHkJMgxOwQqDNoQ+59MUmL4tDFCRAclRD8Egr9xzsG7774rVapU0YCEe58r+BU820sTNWwJAOgYplqcKaZ3ogkIjhj2J4s5JiM2CYDCYDCQikz70F78G5uefyMMQrR4sHbDLGJcMBbcduYevjOYkuF59Iv7DP/7XOH381lk3xEKhDUB4jtikwAJFZYABsMSwHtYAhgMSwDvYQlgMCwBvIclgMGwBPAelgAGwxLAe1gCGAxLAO9hCWAwLAG8hyWAwbAE8B4xIgAboEkp4P8tQg9WXkkRJo042AnmFjEHK9hs7OnRo8ftEYCbyBjs3LmzJlKRQkuqq5XQCO1JxYrGjRtrHg41e4JdZyVmgvVCFTsS/cg5ClYi5wYCkEdDRQU6hiQzkqjIEuRvVkIjtOfkyZM1m5IyI2wMofZmsGutRE9Ix545c6YOfgooszGHNOxA3EAAcsfZZI52InWWXG82Q5D22r17dysxFNqRzmjfvr1WtSZ1G3+LbEw+s+0cGsF/pUAv2a/4WhTxCrZn+QYCkJlHyWrKYGOj9u7dWwYNGqRTiJXQCPYoSoU9C0ifPn1sG4dYKIaAokGxUEyZzNPALZ3gBgK4YJcOMwH1YagpbyW0QruyHZHN5/w/9mngNVaiL+xXRvg3EbfIECkBLCwSAiwBLBI0LAEsEjQsASwSMET+P7KS4Kr2JNJcAAAAAElFTkSuQmCC)
to find the value of function at certain point just replace the variables with the given points