Question
An air cannon launches a T- shirt upward toward basketball fans. It reaches a maximum height and then descends for a couple seconds until a fan grabs it. Sketch the graph that represents this situation .
Hint:
H =
g T2 where His maximum height and T is time of flight.
The correct answer is: it descends for a couple seconds. Note that T – shirt did not reach ground since someone grab it.
SOL – Let time taken = x
Height of the flight = y
We know that relationship between time of flight ,T, and maximum height of T – shirt , H is given by
H =
g T2 which is a quadratic equation.
We know that the graph of a quadratic function is a parabola and has a curved shape.
It is given that an air cannon launched a T- shirt upward.
When time, x = 0, Height = 0
Then, after some time, it reaches a maximum height.
Let maximum height = H
Further, it descends for a couple seconds. Note that T – shirt did not reach ground since someone grab it.
![](data:image/png;base64,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)
Related Questions to study
An airplane takes 15 minutes to reach its cruising altitude. The plane cruises at that altitude for 90 minutes , and then descend for 20 min before it lands. Sketch the graph of the height of the plane over the time
An airplane takes 15 minutes to reach its cruising altitude. The plane cruises at that altitude for 90 minutes , and then descend for 20 min before it lands. Sketch the graph of the height of the plane over the time
Find the GCF (GCD) of terms of the given polynomial.
![negative 18 y to the power of 4 plus 6 y cubed plus 24 y squared](data:image/png;base64,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)
Find the GCF (GCD) of terms of the given polynomial.
![negative 18 y to the power of 4 plus 6 y cubed plus 24 y squared](data:image/png;base64,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)
A baker has already made 10 cakes . She can make the same number of cakes each hour , which she does for 5 hours. Sketch the graph of the relationship between the number of cakes made and time
A baker has already made 10 cakes . She can make the same number of cakes each hour , which she does for 5 hours. Sketch the graph of the relationship between the number of cakes made and time
How can you determine whether a relation is a function ?
Note:- Each value in the domain is also known as an input value, or independent variable. Each value in the range is also known as an output value, or dependent variable.
How can you determine whether a relation is a function ?
Note:- Each value in the domain is also known as an input value, or independent variable. Each value in the range is also known as an output value, or dependent variable.
Melody starts at her house and rides her bike for 10 minutes to a friend’s house. She stays at her friend’s house for 60 minutes. Sketch a graph that represents this description.
Melody starts at her house and rides her bike for 10 minutes to a friend’s house. She stays at her friend’s house for 60 minutes. Sketch a graph that represents this description.
Is the following relation forms a function ? Explain.
(49,13)(61,36)(10,27)(76,52)(23,52)
Note: All functions are relations but all relations are not functions.
Is the following relation forms a function ? Explain.
(49,13)(61,36)(10,27)(76,52)(23,52)
Note: All functions are relations but all relations are not functions.
Anu’s Mother drives to the gas station and fills up her tank. Then she drives to the market. Sketch the graph that shows the relationship between the amount of fuel in the gas tank of her car and time
Anu’s Mother drives to the gas station and fills up her tank. Then she drives to the market. Sketch the graph that shows the relationship between the amount of fuel in the gas tank of her car and time
When a new laptop became available in a store, the number sold in the first week was high. Sales decreased over the next two weeks and then they remained steady over the next two weeks. The following week, the total number sold by the store increased slightly. Sketch the graph that represents this function over the six weeks.
.
When a new laptop became available in a store, the number sold in the first week was high. Sales decreased over the next two weeks and then they remained steady over the next two weeks. The following week, the total number sold by the store increased slightly. Sketch the graph that represents this function over the six weeks.
.
Which of the given statements is NOT a result of Reflexive property?
Which of the given statements is NOT a result of Reflexive property?
Taylor has tracked the number of students in his grade since third grade. He records his data in the table below. Is the relation a function ? Explain.
![](data:image/png;base64,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)
Note: All functions are relations but all relations are not functions.
Taylor has tracked the number of students in his grade since third grade. He records his data in the table below. Is the relation a function ? Explain.
![](data:image/png;base64,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)
Note: All functions are relations but all relations are not functions.
What relationship between money (in$) and time (in M) does this graph show. Write a description of the given graph
![](data:image/png;base64,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)
What relationship between money (in$) and time (in M) does this graph show. Write a description of the given graph
![](data:image/png;base64,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)
Find the GCF (GCD) of terms of the given polynomial.
![15 x squared plus 18](data:image/png;base64,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)
Find the GCF (GCD) of terms of the given polynomial.
![15 x squared plus 18](data:image/png;base64,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)
An airplane takes 15 minutes to reach its cruising altitude. The plane cruises at that altitude for 90 minutes , and then descend for 20 min before it lands. Sketch the graph of the height of the plane over the time
An airplane takes 15 minutes to reach its cruising altitude. The plane cruises at that altitude for 90 minutes , and then descend for 20 min before it lands. Sketch the graph of the height of the plane over the time
Is the relation shown in the table a function ? Explain
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlIAAAAuCAYAAADjoPfgAAAgAElEQVR4nO2dd2AU1dqHn9mW3U0vpFMTSCihgwhIr1IEBAT0Iggiiop+XjsXURELoqKoXFSUIlxQQYp0BEIPNSGUACEkpBeSTdnNtpnvjwQSWkAILCHz8AfJzNnZ37w5c+ac933POYIkSRIyMjIyMjIyMjL/GFVFJ2fMmEFsbOy90iIDqNVqRFHEbrc7WkqVRqlUolAosFqtjpZSpdFoNFitVuTx1u2jUChQqVRYLBZHS6nSCIKARqPBbDY7WkqVx8nJSbbjHaJSqRg7dixdu3atuCO1ceNGXFxcEAThXmmr9pw9exYXFxf8/f0dLaVKk5GRgcFgoEGDBo6WUqU5dOgQERERaDQaR0upshgMBpKSkoiIiHC0lCqNzWbj6NGjtG7d2tFSqjwHDx6kZcuWKBQKR0upsmRnZ3P48OGbd6TCwsKYN2/evdIlA/z444/Ur1+fzp07O1pKlWbPnj3ExMQwceJER0upskiSxCuvvMKnn36KVqt1tJwqS3x8PIsXL+a9995ztJQqjd1uZ/LkycyZM8fRUqo0kiQxadIkvvvuO0dLqdJERUURGRkJQIXdUTnEdO8xm80UFxc7WkaVx2Qyya7rSsBqtVJUVORoGVUao9Eoh/UqgaKiIjlUX0lYrVbZlneIyWS6HK27N349yU6+wYDFLudZVCZy2orMfUcFdVKurv8A2Vh3Fdm8MpVJhaG9ijgf9Re/bzuBxlmPSgFWiwVRUKJRq8BmodCspN2AYXQO98d6MZZ3XviMnu/P4bFwz8rUXy0xphxj2Z+byTELBIR3YNijbZEzWG6PCwfXsnj9EUSFgF3hQudBI+nc0M/RsqoQElZzEaf2rGf9sSJGjxuDv/OVJTJP7OT3TfsximrC2z1K//b1HSP1PsduLSb5+G7+3HqMbqMmERGgvuJ8UeJ+fliymUJRQBQFGnYaxNDOjZAzWMtIj93KnO9+ITbNRJPOQ3h+/EiCXMosZDh/kGWrd5BvU1KraTeG9mh6j7wJVYuilGj+++1cdp3MIKBJFyY+P56IQH25EhJndq1g2d/HERQKJI0HPYeO4qF6Xg7T7Ehusw5JnNyzhbh8T3oPGsLg3u3Yt/ATvl2XSrfBgxnU5xGsSQf4+1AiACrXOox5eRJtgpxvcl2Zm2G5GMtH73+JonEfRj81iPzI+cxaFoUcgL0NilNZMn8+azduZP269ezYfxKV3s3RqqoYFo7vXsNH77zKF0u2YxKvPGuI28j7s5YR2n0Eo4d24eDimSzYfcExUu9rRBJjIpn9wetM/XoZ2earmmaxiHXLFvLbmvVsWL+OjVv2YVa7yp2ochQkbOfdd6cTa1DjqTYwb8pYhk+eRZalxP9kSo3iw+n/xeuhQYwe2Y/kdXP4eq08K/1qLLmn+XTKm2yKK8TbFdZ+/xaDR/+b2Jyy8LS96DyLf5rPhk2bWL9+PTsPnUWjd3Wgasdymx4pO8Ft+vJaaA/C/BRgEnHRanDSexAQEIBHQACT3nidI8kCEiBo3GndoX2lCq+u7Px1DkdVrZjapRFOwKgRHRn2xjf06vITrfxkv9StI3F2306CH5/Orm/DsVmtoFChVikdLayK4UTzbiMYO+hP9q4WuGKCr1jE0m+/xtzoFXpFBAPBDO8RxKSvvqdP6xn4OTlK8/2IgnqtejHx6X2sOrUJ4arg08UzhzDUGszWXd+gstsQJQUazW0HFB5AzBw5EEfPl79hRPcmgJWNX07gsbfmsv7FMYxu4c2G+bNJ8O7LzIdCEIBRQ5ozasbX9O04lzAP2S9VgkRC7FECe73J6pFd0UgSJ1bPoOfI2SzZOoEZw5uDJHJy5y4aj5vD+x1qY7FYEZRq1Krqa8PbvHMVER16Ee5X+nHx0jBU4tJPnjUj6PZwEwTAWpjFkSMx5BXbwW7idEw0KXkm8lPj2LxxMydT8gEoTD/LlvUbiEnIvuYbC9PPsHX9WjZFHiKvuuZtiums+nM/dVq25NI7yL1ha3wLY9l48JxDpVU1xOJkFi76H4ei9rL/RApqjZPciboDNGotyquWSbHkHGfN1vM0fajx5WO1WrbBfmIruxIM91pilUClckJ1zZR0CxuWL2Db7ih2HTiFTa2RO1FXIykI7/QYj3dtUnpATecnRtHC00xGnhnEC6xaG02DNs0ve/F8m7TFJT2KLcdSHKX6vsQvvCNPDulaki4iCDTsN5xuDZxJzyx5Zm0F8fy88A+OHtzNobOZaJycqnUnCu5BsnlxXiI/TR1Hn/HTOJeVS+SiD+g3aCz/XbKY2V98zkfvvsig4c+xYtN6Zs6YwefT32DI0HFsPp1XegWJ+J3LmfnDesyCjdVfvMTjz77PucLqF8wSc+I4ecFMzeBycWgnf/xdizhxQg6X/BOK0s+RnJjIH9/+h8d6dGDEv+eQlC/PYrldpOuk7+ZfOEZCnp5a5ZKmNK7BeChSOX4m517KqzJcz44UJXP2bDJ7Vn/HkwO703vk6xy8IM+kvAJBja+/P+pybzSr0YSuZjgt6/sgpcVyKh1qBbmXfUQXgK8uj+On0hwg+H5FwKNGIK7lvcXmYiSPQFpF1AXAkHKWtOR4Fs18nf5dOjDmvflkXB3Tr2bc9Y6U1qM2XdqEU5hnAJ03Hbu2wyU/nQyzD89P/4FVC2fieu5Pft6UxJip37Nh3c+E5R9m2dZoAKy5x/nkk5+p3X0IPbv3Y/yoruxaOI2vfjtU7WZe2HJzyRFVeLjoyh1Vo1HbyMstcJiuqohrnc7M33KY6P1bmfXKAHZ9O5lx/1mAbMXKw5iVTb6THk9tWdK0QuGEWlGEIVde4uOWca7H1AUbORm9j8WzXsG461uGjZ1CQmH1fnlVjET0jt0E9RxNx2AnijKzyRU0eOrLrYem0KBRmTHkFjpO5v2OJHFhfySW0D4MeagWAN4N+7Ik8hhH9mzig/Gd+WvGc7ww43dMDpbqSO6JP85Jp0evUgISCq0Wndadxm1b46MFd79QagX5U69Ja+r6OIF7TcJq68jLKnEjZp+MJDLmPDFbl/LNN9+w4aSNQY8NwV9jq3YJ1gqlCpXi6vRSGxabiEajvu5nZCrGI6ghT705h0WzniN2xXdsizM6WtIDg1KlQilcuUyHJFqx2RWoneQw6j9F6xFMz6feZPnCL1AfWcyv2xIcLem+xZi4j7XRCl5+cXhJGoRSeW3bKdqw2gTUctt5Q+yF51myJo5RkyYQcNWavD61Ixg/7b/M/2AEe5bOYX+izTEi7wMcEGgvqcyivdTokgiCgHQ5z0qAco1vfloqeZI/w59/jfY+1TsOq6zhh79WIrewXN/floehQIt/sI/jhFV5BLqMGMcjv0aRmHwRwvQ3/4jMTdEHBOIlmcg1l4VMrcU5FJo9CQx0caCyqk2dzsN4osuPJJ27AIQ4Ws79h+kCS5auo/VTE2kTWBKjcvLzx1dlI9dYzhNqzcVQpCckWF6S53pIYgHrlv6Ka9fRDGxx/SVhBEFNv9HjafnnmySl50Ht6vkequSeSeVPxtV5eyOkRvP3vnLJ1MY8jp88S3Vbt1pwC6dNQzfOni6L6UuGC6RbvGnXrJ4DlT0A6PQE+odSJ7B6roNyN3ANbkmEv5UzCXmXjxmzzlHg2oC2DWo4UFnVRhDU+PjUJaxekKOl3H/Y8lixaAnadqMZ2rZ26TEzuEXQOsSJM2cyLxe15J4nWxFIuybBDhJ7HyNZ2PXHQhI9u/DCwNYlHQXRgsl8bUKN4OJCcEADagW4X3OuulA5HSmVAlG0IdrtXM9hr1IqEBFQqBSgVIBUEqYqOalCEEChvPRJFQoBBEXJ736NO/FwmIkv332DNQfjycpMZdPq5RxOMjrCneZgXBky6lEyD2wjp7Q+n9m1G6FRb7o3lReRvHUkUk8fIfby7FCR6M1b0bUfRBfZG3VbKBUlE/ZV5R5KlVsII4e2JvrvyNLZvBKHtx+mbu+RNK8hL9VxPVRKJRKgVJYZMi/5JIdOnL88Izrl6HaSvdowpIs8eLoCWx7LvvqIyOwAWgQInD4dx9G9m5n342/kqGsw8snuJOzeTkmavsSJHXtxbTuIjvU9HCz8PkOyELnkcxZFFfNQI1/OnD7NiaN7mP/tfE7nm0k5dZiTSbmXy+5b/zd+PYfxcK3qGyK9475IsSGdqM1/cPhcDmm5kaze0ou+D7fCx7mkj2bOT2X77iMUpJ9n29+RGMy7SMrN4MjuvWQ18yRr/y7iU7IwRO0hsX99FCm7iE3IJNVlN8eTO9A4uAXTZ37CqAlvM6T7XurXCqB5z2eYNb3pdTttDzqN+05kaOwMZn+zhHZ1YMff2bz41hsEyWvy3DqSnchFHzL51wuMHD2MOs52TNpgnhv/OK7VO3p8G0hknDnE31GnyEpSsGX7IQZ3bYW7E4CK3mPf4tiM2cxe5EaIOo3IZD/eff1xtLKdr8GQcopNO6LISL/Atq1baDCkC35uKhJ2L2bI/y3lkeFP06qWM0VmDU9MfI66rtWxBbwB9kJ+/+wlnn9vMfmCE9+9Z0dCwmYTGTZ9Nc+qBPwHT6bXqU/5cu5vNPc3suOgjdffHIe3bMYyJJG9S6cz+oWPSSpSsGD2W4gS2Ox2Wo2exe6XlCya8RZT1hkZPfoxAtRWrG4hTBzbn+r8CrrjjpRa70GjRx5n5f6BSALonN1x05aF+NQ6L3q/PJvTz4k4ObuiJpSdx59GrXXBTatF22YAq3Z1R1Dr8XHVIdR+mHmbjyAqNXh5OwMKGvd/mc27OrNrfywKn/p07tQGz+r6V9N4MfqNqUTv30+aScPEdx6jrp+8Yvw/QlAx+N9z8G65jRSjlvCmzWnaMAR99XNxVgIC7gGhTPh0OWNsoHN1Q19uYKrwDOHVqe9yIOowBYoW/HtqC/zdZG/U9dB7BTHgxVn0mCCi0bngrit5wzcd/Ca/ebUmNsVInYZNad6kIV7OcmW9AoWWTqM/5ODID1EI0uUcW0FQ4OEbVJJ0ovdnwrtTObI/iiyrPy9NGU4tH11FV61+CAoa9pjA1iNjS7zMpYYUBAEXTz+cUDNyyg8EdthBltWNxs1b0CSsdrUfGN3x06hUa/HxC+JGKWYKtRbfwFpXHCtf1snLD9fyaSkaH2q5X301Ad96zRlSr/mdyn0gENRuNO/YE9kat4+TeyA9Bz/paBkPBFoXD4JcbhweUbv60b5733uoqGqi1rniH3TtNhtKjRttew6mrQM0VRkEFb7BdfC9STGl1pPWnXvfE0lVFQ/fYDwqMKSzd20eHTr63gmqAlTzfqSMjIyMjIyMzO1TYUdKoVCgVMoB5HuJk5MTWq325gVlKkSn0+HkVF3jv5WHWq3G2VkOHd8Jer0ejUYOZ94pzs7OqNXVN6G5MlGr1bIt7xCdTnc59FlhaC8jI4MpU6aguGbvJ5m7xYEDB/Dy8mLr1q2OllKlSUhIIDMzk9TUVEdLqdLs3r2bKVOmoNfLsxlvl8zMTI4fP47dXt2WEK5czGYze/fuZerUqY6WUqWRJIl9+/bx7rvvyo6SOyAxMZGWLVsCN+lIubq6MnjwYLkjdQ+xWq3UrFmThx9+2NFSqjRRUVHEx8czePBgR0up0pw6dYr+/fvj7l5914i5U+Lj47HZbHJdvEOKioqIj49nyJAhlz0BMv8cSZI4fvw4gwYNQqWSJy3cLocPH8ZgKNmBpUIr6nQ6WrVqdU9EyZSwf/9+6tevT4sWLRwtpUqTn5+P1WqV7XgHSJKEr68vLVu2xM3NzdFyqiw6nY6YmBi5Lt4hJpOJGjVq0Ly5PM3mTpAkiRo1atCmTRtHS6nSGI1G9u7dC9wkR0qSJNkdfY+x2+3YbNV3z6LKwmazyXW3EhBFEavVevOCMjfEarXKdbESsFqtiKK8UXNlID/Xd47NZkMQSpZ6um2/nsWYT06uAbPFBoICjVaHUrJiKt1XS+Wkx9PLC2cn2XV4d7CRkZSI0rMWPq7XJg3aigvJzTciARICejcPXLVycmF57MUGTsWewCC5ENYoDG9nzVXn8zhz+hzFKg/Cwuqhk9MJboBIYV4eRkvJAEAS1Hh5e6K+NEyzmUg4E8dFixMhYQ3w0MqGvC7WIuLPxJGVb8e3Vij1Aq/cA854MYXT51LR1qhNg9q+8pTrCjDnpZFaqKJOUA2E8juXSRYunI0joxBq1w+nhsvVbaKd9HNxJOdaCQoNI8C9ek/8EU25JGYUEVQzGM0Vj61EVtJpErOM+NVpQE3vayek5KbGcy41D6+a9anr92B7tG/7Wdy74AP+NfE/rNy4mS3r/2DS0J70HzuFtVu2sOnPxbz09L+Yvf5EZWq959gtZizi/RaLl8g6d4TvpjxLz/5PseP89XYcLGbBlJE0b9qMFs2b81DvMUSeK7rnSu9nilIO8coTPenRtz/d27XgkX4T2H764uXz1otnmTP9Q9bsieHAhl/57Otl5FgcKPg+xpi0l2f6tqVps+a0aN6MkW//SL699LmxZLH0q4/4Zf1+Yvat59OPvyfBIHtnrqEojbnvvcrMxds4G3eIGa9NZO6mk1xqfdKjNzDj42+Iij3Omp++Yt6qQ8i+mWuxmy6yZ/U8RvTtxr+/23Tl9q9iPmvnfsr3v20n9kgks6Z/wbGMcpsYY2bHwll8uWg9sbH7mD39U/aez7/Xt3B/IBo5tvMPXhjWh5Fv/pf88pVNsnHg92+Z+cMKjsUeYe7Hn7DleFa58xInN/3CJ3MWEx17jAVffMrK/Un3/BbuJbfpLrIhetTm+bdf4fH2wWDPJGrhLOJ0DXlm/Hj0QJuGizloNCFxN7YyvheY2PS/FQQPHEqEx/01jV7vHURYbS8u5hmQpGutm3N8Gxm+/Zj3ywtINjta9yAeDpP3k7qMVMSG/y3Ftcfr7PqqDTknN/PSuJeZPDWM7UvfxhMjv3/zISfcHmfuxIEIkoFZLz7L13+E8v5IOWfwSmwc2HuER8bP4JkgF2xWicDwVnirBUBkz9JZrEwK5Kevn8MVkZWfPM8Hc1Yx750hqKtmw3BXOLH1J+ZtzuOX3a/RVCNRr/AwY6Z/Tu/2P1FXGc+sz+cSMvYrJnSrgzVtP+Nf+ISgsB8ZEC5PArgClY7a4RHorVlkmqUr3j0nN8zjx/0W5v70Ev5KiV0/vMH0zxbww8zncFPAhb1L+HJtEp/Nn0MDF4j9fTpTP/6O7+e8hV81c+ZLqAio1xhfrZGcIls5r55EzvE1fLz4IG/P+5E2vkoSt3zHK599Scj3H1FXL1CUFMmH365jzKz59Ap1JuvgMiZ+9hkh38+m6QO6H89teqQUtOgxlN6tS3fNLjYjCQoE7Fzq30d0HsTAR+qX+4wdk6m4wlHUNTMxpIrHXNefuSFRbDJh+weOpGJTEabi8vFiidSoFcxevJEiUYkkitjtV2oR/0nOg2jFZDJTOb4tAWd3X5o3a4a3s+ZaG4j5bN4aS/sho+jXpy/9+/enxyMtcH4w6+9tIRXn4NF8JNNeGkZI3Tq0fXQ8H74+lMx9OzhbCOaUQyz56zSdencraYgFN3p0CmHz4l9Jl9PXrsCcdpSDF/SMHDOcPn0epf+AfrSs7w+AaEpm8cKNhHfuTcl63Qo69XqYk6sWcDRLzs8oQyIzKZ7MLAPFxpIjemcdxUUF2ARI3PE7u5I96fpQHQDU/k3pEFTAr0u3IPv2rkSp1hFUvyUN6/he2TaKBpb/vALfNr3xVwIItO3djezIZew8WwBYWbtgCeqGPWjgUvKRxt17Quxa1h9Jd8CdOBZBocE7MIym4bVQlXtrS5LIliWLKQrqSHNfFSBQ65HueCZvZ0VkAiCxb8VCkvTNeSjUBRDwadGRuuYjLNkQ7ajbuevcpkdKgUeNgIovrHXBrzS8XJh+ir/+2k5yRjJxyWYGTfg/Hm3uR9LRLcxbsIEGjw7HLyOSH5b+jWfrYbz/6mDi1v3M3CWb0Ib3Ydp7L1FXb+X4ztX8+PsRug5/lAtblrBqz3ma9hnDWy+OwEcLVkMy69dsICE9jZOnM+jwxAuM6t4IhbmAIzv+5JfVJ2nbtQGRS35H1/5Zpo1pxeY/lnOhSIExOxmjawSTXhyBS+ZBPvzPR+yMcWbLb4swNGmNX/EJVm47yyNPjqNHQ3+yTkexfOV6qNeDkT3rsn3Zz+xL96Bl3XyWLDvKE1M+518d65Bz7jB/bdlHWmoC5w0uPPXiS3QI8arQdrfCjZJXDfG7mTPzPU7OWkTfQcOZOOlZOjbwu+Pve5AQtMF0617ritFqQN26+PmLeGghZe9u4g2e1KtzKe4vUKNeONaEHziaZqVPzWo2PL0hVvau/JH331nA/JW/M/TJZ5jw1CCC3EqalcKUQxw4LfJyWNmWT85B4XgUnmRvXBZtfAMdJfw+Q6BB6864GCby/oxFLHi7G6u2xTHomdcJcbazfPsuRO+21LhcHbXUCw1g3sbdpNsfJ0geJF2F7ZpIiD03lt3RefScWFbn1D718SeZPTEp9AtRsTMqlTpvlNvOzKMutfR57DkYx5i2/vdM/f2EeHVqi5jMzj1nCXq8HpdbQU0Qdb2s7I06Dr1rsGtnLN4Ne+Ny6bzCl5BAJ/7Yc5DiJ1vyIGad3fV8RdFwlq8+/Apz2KO8/NqrNCjazr9GP09UmgWlNZVVvy5m+YoNGNya8ET/lmz5+lVemjaHM9bajH6qL8f+9zkzl+4HBKwXT/G/+T+zZOU2fNs8xoju9Vj8/vO8Pe9v7HYDP3/8EWe0LZk4+d90D0jh5aefZlVsNggCxrRoFnw3hw1HDHR/fDidmvmx6otXmLXZwKgJk3jl+UEc/eUtvlxxDI1XKAMGdsFX506Tdo8QEV6X8BAX1v0wl+1x2QDUqBdC/qHV/PTbbkSFktO7VjHvx0UkKxswbOij1PNzxZJ2mE8/+RnvDk/wf6+/iP7EQkaMm0J8/t0bR2q8GjJj3q9MHdeNM2u/YGDPwSzenXjXvq9KIiiuCjeLxJ9MolnvxwhRQ8b5REwu3tQot/m2k94DpT2NtHQ5UaoMgdCu4/l10bf0DVPy7WujGTz+Pc6W5kAVJieSLbjg51oWGldpPNCr80hNrqa5JzcgsM0wPn5rFDu/mcSAJ19F1eV1Pn2+OwqpgMSkTLQ+PmUvJsDFzYXCixfIK3CY5CqFKf0CaRYNfp7lFpZVu+GqM5KSmge5qVwoBD/vsr0OBVxxc7GSciHrOlespuRlkJhroYZP+VQRZ9xcIT01A7E4l6TMArx9vSnr36txc1WRlZaC6QFN7LvrU+rO7P6N5btP82zH/axIlTBr3bl47G/WHUxmWr82hHq5E9y2N8MHPgy2Fmxa/Asp+nAmPD0UMHHkt4VsOXoCi7IDDVs2I8DZlXaDxjCsc20Y0A1bYgz/WbKQZ1pmsWDtfnqFdGLVyrNkiq6YUw6zctMRhjTpSUTLCAK9atF31BieaFSSVxCZ0YGx7bsT4KwkOdGKk7qYpMQs9B6tqRXoiVKtp3ZYKIFaQOWFt6szqtKup8LJFT8/L5yyBdw8A2kWXpfgZH+eHD2coNJ73/XDe6yPTSP8xN+sOA6CmyvJv69h26mphNylEY7Ouw6d+tahU9/BPDNmFC8+MYh33/6Y9uvnUk/e6eO6mFMPseWMM89+2A8FEhaTGdHJCacrelsCkmTFbntAW4LbQkVww9YEN2zNgCfGMnrwLAY/9T4f/tiZX17rhd1cjFWjQacqN16TAMmKVbbjlSid6TRwJI9vO8rKzavQBbVlzLBuBOklzBYrKq2W8n5QAQm73YIox/ZuCbHYjEWhRKsq576TBARs2KwiFFswKxRor9k2xYbNJhv5MhYLZgm0TlfaSUBEtNmQrDaKRQlXp6u2RBJE7HYrosgDucPvXe9InT92jEJNIE0jGuINNGn0FQNfVFCjZjCYTiAJSnT60hGrFbRaZ1xcysZeTjolot2OBNjtNiSlDje3SyNcJ7r26Ix9RxSxUXtIs3oREdGYBi4KGjVqxP7hb+LuV7Pk0qIICjUaVVkD3unJV6hzdDvfz56N2sMHnV6HrTSuLtpFkCTsl3JiRJEr05Gky25PCbBLEiq1UzlPRzFx0SfAszlNGzVEK0GT9xbz9HsqAup4V5p9K8K1Vls+mzmNns/O48jZfOo1e7CnoN4W1ov8sXglLUZOokOwMyDh7OmOxpJNcbl3vbW4AJvkgZu7vGfa9RFo2v9Vpj+3jQ+3b6PotV5oPTxwFq0Yy3Wa7NZCTBY9Hp4PooP/9smP38GUD5cyfOZqntzzBU+8/A5P6z1Y9cVTeLs7I5qLsQKXap+xyIhG741O50jVVQe1uxuuChGTtVynyF5IUbEGD089uClwV4Kp3NpKEkaKjArcPV2vc8VqirMz7hoVxebyOY7FFBpFXIPcUep0eDhpMJrLzya3Yyyy4uzmieYBXQ3prt+W3W7DmGvFp0ETGpd7BxVbRSi1dVlSoFTyr8Ll/6887+zqjrtWh1IA00UD+uDGNAkuG3VYLFcuD1D2UTsHfvucz9Ze5PVpb9K2rhNxS/9Dwk22HiibvSCgUFw97Ui64meb1Yoxz0Jw4yaU+Z9ETNZ7Nxr3a9aa5oErrlxLRaaUYrYum09GrT5M6tWotBMs4BfaEDfzCtKLJOqXhvcKc1Owu4QQWlPuSN0QQUnrjg8TdLYYO+BeK5xgp0JSLpqgdsngyFKUikEKILwS8gQfGCQrf/0wk0PKTnwTEYyqyUd8n3yOUXO+ZeerjxPepD6mnenkAz4Akp2szIt412qPr7wF4i3hFNCAeh52UrIKoLQ1FoszyCn2oG2oD7ipqO+rIiU9r+xD1iyy8vWEh9V0jOj7EdeahAc7k5iWXe5gDhm5CkK61QKVN2H1fNicmoEVSr2o+WRkW6nTuD4PalCkcpxsCgEBEBCuuWDtRo2xn9/Ed/MjL+f+n9u9gW3HLoBGjSAIl1cHpfTny79T9l761o4AAAl9SURBVPulI5JNRJLKviXlQiq+DVrSpv3DeBQe5NvvllE68YXsU3tZuyMGO6Aovc7lfQON8cyZ9QseDz9G27peIBVTXGxDKN3EUUBCkgRUlzyYGhVq7Fhsl5RYycsrRKQk36ZEp6Lc/TsR1jSM9MN/MP/P45ePHl3/J/vP59yOla9AUChAKP2/AvITz6MP70zr+rI36kos7F+7iJOqtkwe0blkpF+USfTxBHzDutImyMjRY2mlZSXOxsRRs2MfGrnKPdIbI5GYUsRDvXviCmhqNKdXGy+iD8ZfLpF2PBZlWCfa15Wn7ZdhJz0lA0HnVjKyFXQMHP0k4U4WsgoVtO3RG1fDSRKySj3gUi7HzuTzSN8eyE/19VCUvEOEsrZRoQ/l0c51OX6gbG3D3NOxFPm2oEuTAMCPR3s1Jf5g9OWZkMUJJ8nUhtKzbX2qKwpBAEHgks9AwJvefR8iNfoIhaVlxNR4LlgD6PNIBAhquvftjCHuCDmXnFaGC5y+qKdPj/YPYlQPqISOlGizkJeWRFJaOhkpCaTkFFDee9qgywhGdAng+/8bxsgX3+GDqW/w2Ypo6tXxoygzlczsHLKycjDb7BTn55KZnUN2VjZGiw2rKY/s7ByyMjMxmKwgKMGUwt7IA+QVFGG4EM3ybSmMGvcUjVv1YtyIdqydOZFBo19h+gf/4d1v1uAXEo5CtHExM5PszDQSL2RiEwGVE25aMxsXzWX5mr/49bt5RKcUEH94G5HR8QguPtizYlj56x+s2xKFUVuHRqGw6qd5rFm/gSW//EhUQi65qQkkZpVozkhOIjXPVOqXUvDQoHH0DbPz/tiBjH/jPaa98yo/7skiLOjOQnt2azFZmRlk5+SQkZmJ+bKHq5ilHz3PxGk/cCo5jfMxu5j7+2H6TRhDLTkEcBnJWsSmuW8z4pmpLF/wJUMHD2bQwH506DGU1cey0HjXZ8K4PhxYuYykvHxyzu5j0zEYP2HoAznj5HYxphxg8uiRfLtiD2lpqexf9wuRhto8+2SHkoZF5cG/nh9L7u6VHE3Jw5AVx8qNZxn2wnMEaeUO6WUEJ7oOGogYu5HNcVkUFeZzaG80/h370bGOK64R/RjV3p2Vf2zGkJ/PyS1rSHJtz9iB8p5z1yCJFBXkkJGZTUZGOgajuSQKITgxePxzaOM2Ehl/EUNeEr+v2EfXsS/QyEsJCHR/6jlqZu9mXUwa+YZMVizbStNhE2hXszo+9RJmo4H0rGyyMjPJzjNilwBBoO3j42kmHmP1ngTyDRf5a/lfBPd+ml4N3QCB8L6j6eaTxsotseTn57FjxSp0bZ5gyEO+jr6pu4Zy2rRp0250cvXq1QwYMKDMi3MdzPkZHNwfRYE6gAahvjjr3PEPDMRZU9JQKrU+PNK5A07GZGKiT2BQ1+S5yS/TsqaOuAMHyVW7E+jrS0iDOuSdP06a0YkAfz/q1A+FzDjOZor4BvgQVCecGookFi7agWcdb3IunOPAwWPU7TGa8X2boFDoaNupK77KPGKPxpBmcuGJiS/TK8IP0ZTH0cMnUPr54enmQ8OwUPRaDxrU8+LU/kgOnM6h3YCn6FhbydnUYtr37UfzsNoUpx9j76FUWvXsR+PgIMLCAjm1YyM7jlygRZ9BtAzQILgF4OsmkFtkx9vPE88aIYTV8kYBqN1q0uWRVliz44mOOY3dpykvT55AqPeNH8wDBw7g5eVFaGjoDcuYshM5EHMWvXcQnu4uBNWsjYdeBSgxZcaxasUf7IyKJa1QSY/hz9CtUfVb/iAhIYHMzEzatWt3zTlrbgLrNu3Do1YoXi5OOGl16PTO+Ie25KknhxHgqiSgcWs88o+zacd+ok8k0274BPq3CLrONz3YrFu3jm7duqHXXxtDUggS5w79zYrVG4k+nYDo2YjRY0cQXG7RMteazQhxyWH9xm3ExJwhqONwxvaJeGBHptcjMzOT2NhYunfvfoMSAv6N2hLmnMf6jTtJiD/OiWw3Xvz3ZBr6agENTVs3I/3w3+w8FM2ZLDX/mjSRhj7V6wVvNpvZvHkzAwYMuHEhu4kzR/eRUqQlwNcbD78gAn09UQqgrVGfxoF2Nv21iehjJ9E36sfEEe0v552p3WvSsr4L2/7awNHY49iCOvLimN7oH8DKumbNGvr164dSeYO1MySRlLhDxKVZCAjwx8OrBsEBfmiUoNT70TrCjz0b13Hk2DEK3Fsw6bkhuJdeSqHxoHWLehzduoGDMTGkC3WZOOlJfJ0eLEMmJiaSmppK+/btQaqAcePGSTabraIi/wBRKiwolO7kavmnl0vN/SOkn4+mSoW5OZLBaL1uOWNhgWS239o1rcVFkskilvxit0oWq1h20maRTJYrL2Q3GyVj6TGL2XyLym1SQUGhJN68oDRnzhxpw4YNt3jd62MxFkj5BcY7ukZVZ8uWLdJXX311x9cx5udKRZZb+cs9eIiiKD3//PNSdnZ2RaWkwnyDVGSu+Mk2FxmkfKOlcgVWEWJiYqR33nnnlspajQYpKzvvBu2kXcrLzZOu3+o9+BgMBmnChAl3fB2bqUDKKyi+4XnRXCTl5T+47acoitL48eMli+UOn0erSco1FN74vN0s5ebl39J7ryqyfft26fPPP5ckSZLuYQ69gLPLnaWaKQCr2YzNrsTZ48bJqjpnlxueuxqVk74s416hKttoFUCp5ur9VRUaHZeiZGrNrSYeK3G5w3v/J6h1LshLRlYOOld5a52KEXB2vXmmjkbvhpymf3NUOjd8bhiGV+DuIeeW3SlKrQsVWVHQ6JEn594CKi0eFT36Cg0e1cSQN/W13dD1d6+xm0k4k4qzrysZZ+MxPqA7TCgUigpDqTK3hmzHykEQhPunDaiiKBSKchNoZG4XpVIp27GSkJ/rO6f8+6VCj5Tdbic7O/u+eCGJ5iLM3m2YvaAdkqQgIysL96vdRQ8AhYWFGAwGLl686GgpVRqDwUBhYaFsxztAkiSKi4vJyclBFOUFNG+XvLw8TCaTXBfvkIKCAoqLi8nNzb3JEjkyFXHpuc7OzkalekAXdroHGAyGyz8LUgU1snXr1hw6dOieiLoZgqBAqVKiEAQkScRusyPKD5OMjIyMjIzMPUYQBL788ksmT55ccUcqJiaG/Hx5T6x7iSAI8mirkpBteefINqwcZDtWDrIdKwfZjpVDSEgIAQEBFXekZGRkZGRkZGRkbozjk59kZGRkZGRkZKoockdKRkZGRkZGRuY2+X9TO2E0j9k4dQAAAABJRU5ErkJggg==)
All functions are relations but all relations are not functions.
Is the relation shown in the table a function ? Explain
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlIAAAAuCAYAAADjoPfgAAAgAElEQVR4nO2dd2AU1dqHn9mW3U0vpFMTSCihgwhIr1IEBAT0Iggiiop+XjsXURELoqKoXFSUIlxQQYp0BEIPNSGUACEkpBeSTdnNtpnvjwQSWkAILCHz8AfJzNnZ37w5c+ac933POYIkSRIyMjIyMjIyMjL/GFVFJ2fMmEFsbOy90iIDqNVqRFHEbrc7WkqVRqlUolAosFqtjpZSpdFoNFitVuTx1u2jUChQqVRYLBZHS6nSCIKARqPBbDY7WkqVx8nJSbbjHaJSqRg7dixdu3atuCO1ceNGXFxcEAThXmmr9pw9exYXFxf8/f0dLaVKk5GRgcFgoEGDBo6WUqU5dOgQERERaDQaR0upshgMBpKSkoiIiHC0lCqNzWbj6NGjtG7d2tFSqjwHDx6kZcuWKBQKR0upsmRnZ3P48OGbd6TCwsKYN2/evdIlA/z444/Ur1+fzp07O1pKlWbPnj3ExMQwceJER0upskiSxCuvvMKnn36KVqt1tJwqS3x8PIsXL+a9995ztJQqjd1uZ/LkycyZM8fRUqo0kiQxadIkvvvuO0dLqdJERUURGRkJQIXdUTnEdO8xm80UFxc7WkaVx2Qyya7rSsBqtVJUVORoGVUao9Eoh/UqgaKiIjlUX0lYrVbZlneIyWS6HK27N349yU6+wYDFLudZVCZy2orMfUcFdVKurv8A2Vh3Fdm8MpVJhaG9ijgf9Re/bzuBxlmPSgFWiwVRUKJRq8BmodCspN2AYXQO98d6MZZ3XviMnu/P4bFwz8rUXy0xphxj2Z+byTELBIR3YNijbZEzWG6PCwfXsnj9EUSFgF3hQudBI+nc0M/RsqoQElZzEaf2rGf9sSJGjxuDv/OVJTJP7OT3TfsximrC2z1K//b1HSP1PsduLSb5+G7+3HqMbqMmERGgvuJ8UeJ+fliymUJRQBQFGnYaxNDOjZAzWMtIj93KnO9+ITbNRJPOQ3h+/EiCXMosZDh/kGWrd5BvU1KraTeG9mh6j7wJVYuilGj+++1cdp3MIKBJFyY+P56IQH25EhJndq1g2d/HERQKJI0HPYeO4qF6Xg7T7Ehusw5JnNyzhbh8T3oPGsLg3u3Yt/ATvl2XSrfBgxnU5xGsSQf4+1AiACrXOox5eRJtgpxvcl2Zm2G5GMtH73+JonEfRj81iPzI+cxaFoUcgL0NilNZMn8+azduZP269ezYfxKV3s3RqqoYFo7vXsNH77zKF0u2YxKvPGuI28j7s5YR2n0Eo4d24eDimSzYfcExUu9rRBJjIpn9wetM/XoZ2earmmaxiHXLFvLbmvVsWL+OjVv2YVa7yp2ochQkbOfdd6cTa1DjqTYwb8pYhk+eRZalxP9kSo3iw+n/xeuhQYwe2Y/kdXP4eq08K/1qLLmn+XTKm2yKK8TbFdZ+/xaDR/+b2Jyy8LS96DyLf5rPhk2bWL9+PTsPnUWjd3Wgasdymx4pO8Ft+vJaaA/C/BRgEnHRanDSexAQEIBHQACT3nidI8kCEiBo3GndoX2lCq+u7Px1DkdVrZjapRFOwKgRHRn2xjf06vITrfxkv9StI3F2306CH5/Orm/DsVmtoFChVikdLayK4UTzbiMYO+hP9q4WuGKCr1jE0m+/xtzoFXpFBAPBDO8RxKSvvqdP6xn4OTlK8/2IgnqtejHx6X2sOrUJ4arg08UzhzDUGszWXd+gstsQJQUazW0HFB5AzBw5EEfPl79hRPcmgJWNX07gsbfmsv7FMYxu4c2G+bNJ8O7LzIdCEIBRQ5ozasbX9O04lzAP2S9VgkRC7FECe73J6pFd0UgSJ1bPoOfI2SzZOoEZw5uDJHJy5y4aj5vD+x1qY7FYEZRq1Krqa8PbvHMVER16Ee5X+nHx0jBU4tJPnjUj6PZwEwTAWpjFkSMx5BXbwW7idEw0KXkm8lPj2LxxMydT8gEoTD/LlvUbiEnIvuYbC9PPsHX9WjZFHiKvuuZtiums+nM/dVq25NI7yL1ha3wLY9l48JxDpVU1xOJkFi76H4ei9rL/RApqjZPciboDNGotyquWSbHkHGfN1vM0fajx5WO1WrbBfmIruxIM91pilUClckJ1zZR0CxuWL2Db7ih2HTiFTa2RO1FXIykI7/QYj3dtUnpATecnRtHC00xGnhnEC6xaG02DNs0ve/F8m7TFJT2KLcdSHKX6vsQvvCNPDulaki4iCDTsN5xuDZxJzyx5Zm0F8fy88A+OHtzNobOZaJycqnUnCu5BsnlxXiI/TR1Hn/HTOJeVS+SiD+g3aCz/XbKY2V98zkfvvsig4c+xYtN6Zs6YwefT32DI0HFsPp1XegWJ+J3LmfnDesyCjdVfvMTjz77PucLqF8wSc+I4ecFMzeBycWgnf/xdizhxQg6X/BOK0s+RnJjIH9/+h8d6dGDEv+eQlC/PYrldpOuk7+ZfOEZCnp5a5ZKmNK7BeChSOX4m517KqzJcz44UJXP2bDJ7Vn/HkwO703vk6xy8IM+kvAJBja+/P+pybzSr0YSuZjgt6/sgpcVyKh1qBbmXfUQXgK8uj+On0hwg+H5FwKNGIK7lvcXmYiSPQFpF1AXAkHKWtOR4Fs18nf5dOjDmvflkXB3Tr2bc9Y6U1qM2XdqEU5hnAJ03Hbu2wyU/nQyzD89P/4FVC2fieu5Pft6UxJip37Nh3c+E5R9m2dZoAKy5x/nkk5+p3X0IPbv3Y/yoruxaOI2vfjtU7WZe2HJzyRFVeLjoyh1Vo1HbyMstcJiuqohrnc7M33KY6P1bmfXKAHZ9O5lx/1mAbMXKw5iVTb6THk9tWdK0QuGEWlGEIVde4uOWca7H1AUbORm9j8WzXsG461uGjZ1CQmH1fnlVjET0jt0E9RxNx2AnijKzyRU0eOrLrYem0KBRmTHkFjpO5v2OJHFhfySW0D4MeagWAN4N+7Ik8hhH9mzig/Gd+WvGc7ww43dMDpbqSO6JP85Jp0evUgISCq0Wndadxm1b46MFd79QagX5U69Ja+r6OIF7TcJq68jLKnEjZp+MJDLmPDFbl/LNN9+w4aSNQY8NwV9jq3YJ1gqlCpXi6vRSGxabiEajvu5nZCrGI6ghT705h0WzniN2xXdsizM6WtIDg1KlQilcuUyHJFqx2RWoneQw6j9F6xFMz6feZPnCL1AfWcyv2xIcLem+xZi4j7XRCl5+cXhJGoRSeW3bKdqw2gTUctt5Q+yF51myJo5RkyYQcNWavD61Ixg/7b/M/2AEe5bOYX+izTEi7wMcEGgvqcyivdTokgiCgHQ5z0qAco1vfloqeZI/w59/jfY+1TsOq6zhh79WIrewXN/floehQIt/sI/jhFV5BLqMGMcjv0aRmHwRwvQ3/4jMTdEHBOIlmcg1l4VMrcU5FJo9CQx0caCyqk2dzsN4osuPJJ27AIQ4Ws79h+kCS5auo/VTE2kTWBKjcvLzx1dlI9dYzhNqzcVQpCckWF6S53pIYgHrlv6Ka9fRDGxx/SVhBEFNv9HjafnnmySl50Ht6vkequSeSeVPxtV5eyOkRvP3vnLJ1MY8jp88S3Vbt1pwC6dNQzfOni6L6UuGC6RbvGnXrJ4DlT0A6PQE+odSJ7B6roNyN3ANbkmEv5UzCXmXjxmzzlHg2oC2DWo4UFnVRhDU+PjUJaxekKOl3H/Y8lixaAnadqMZ2rZ26TEzuEXQOsSJM2cyLxe15J4nWxFIuybBDhJ7HyNZ2PXHQhI9u/DCwNYlHQXRgsl8bUKN4OJCcEADagW4X3OuulA5HSmVAlG0IdrtXM9hr1IqEBFQqBSgVIBUEqYqOalCEEChvPRJFQoBBEXJ736NO/FwmIkv332DNQfjycpMZdPq5RxOMjrCneZgXBky6lEyD2wjp7Q+n9m1G6FRb7o3lReRvHUkUk8fIfby7FCR6M1b0bUfRBfZG3VbKBUlE/ZV5R5KlVsII4e2JvrvyNLZvBKHtx+mbu+RNK8hL9VxPVRKJRKgVJYZMi/5JIdOnL88Izrl6HaSvdowpIs8eLoCWx7LvvqIyOwAWgQInD4dx9G9m5n342/kqGsw8snuJOzeTkmavsSJHXtxbTuIjvU9HCz8PkOyELnkcxZFFfNQI1/OnD7NiaN7mP/tfE7nm0k5dZiTSbmXy+5b/zd+PYfxcK3qGyK9475IsSGdqM1/cPhcDmm5kaze0ou+D7fCx7mkj2bOT2X77iMUpJ9n29+RGMy7SMrN4MjuvWQ18yRr/y7iU7IwRO0hsX99FCm7iE3IJNVlN8eTO9A4uAXTZ37CqAlvM6T7XurXCqB5z2eYNb3pdTttDzqN+05kaOwMZn+zhHZ1YMff2bz41hsEyWvy3DqSnchFHzL51wuMHD2MOs52TNpgnhv/OK7VO3p8G0hknDnE31GnyEpSsGX7IQZ3bYW7E4CK3mPf4tiM2cxe5EaIOo3IZD/eff1xtLKdr8GQcopNO6LISL/Atq1baDCkC35uKhJ2L2bI/y3lkeFP06qWM0VmDU9MfI66rtWxBbwB9kJ+/+wlnn9vMfmCE9+9Z0dCwmYTGTZ9Nc+qBPwHT6bXqU/5cu5vNPc3suOgjdffHIe3bMYyJJG9S6cz+oWPSSpSsGD2W4gS2Ox2Wo2exe6XlCya8RZT1hkZPfoxAtRWrG4hTBzbn+r8CrrjjpRa70GjRx5n5f6BSALonN1x05aF+NQ6L3q/PJvTz4k4ObuiJpSdx59GrXXBTatF22YAq3Z1R1Dr8XHVIdR+mHmbjyAqNXh5OwMKGvd/mc27OrNrfywKn/p07tQGz+r6V9N4MfqNqUTv30+aScPEdx6jrp+8Yvw/QlAx+N9z8G65jRSjlvCmzWnaMAR99XNxVgIC7gGhTPh0OWNsoHN1Q19uYKrwDOHVqe9yIOowBYoW/HtqC/zdZG/U9dB7BTHgxVn0mCCi0bngrit5wzcd/Ca/ebUmNsVInYZNad6kIV7OcmW9AoWWTqM/5ODID1EI0uUcW0FQ4OEbVJJ0ovdnwrtTObI/iiyrPy9NGU4tH11FV61+CAoa9pjA1iNjS7zMpYYUBAEXTz+cUDNyyg8EdthBltWNxs1b0CSsdrUfGN3x06hUa/HxC+JGKWYKtRbfwFpXHCtf1snLD9fyaSkaH2q5X301Ad96zRlSr/mdyn0gENRuNO/YE9kat4+TeyA9Bz/paBkPBFoXD4JcbhweUbv60b5733uoqGqi1rniH3TtNhtKjRttew6mrQM0VRkEFb7BdfC9STGl1pPWnXvfE0lVFQ/fYDwqMKSzd20eHTr63gmqAlTzfqSMjIyMjIyMzO1TYUdKoVCgVMoB5HuJk5MTWq325gVlKkSn0+HkVF3jv5WHWq3G2VkOHd8Jer0ejUYOZ94pzs7OqNXVN6G5MlGr1bIt7xCdTnc59FlhaC8jI4MpU6aguGbvJ5m7xYEDB/Dy8mLr1q2OllKlSUhIIDMzk9TUVEdLqdLs3r2bKVOmoNfLsxlvl8zMTI4fP47dXt2WEK5czGYze/fuZerUqY6WUqWRJIl9+/bx7rvvyo6SOyAxMZGWLVsCN+lIubq6MnjwYLkjdQ+xWq3UrFmThx9+2NFSqjRRUVHEx8czePBgR0up0pw6dYr+/fvj7l5914i5U+Lj47HZbHJdvEOKioqIj49nyJAhlz0BMv8cSZI4fvw4gwYNQqWSJy3cLocPH8ZgKNmBpUIr6nQ6WrVqdU9EyZSwf/9+6tevT4sWLRwtpUqTn5+P1WqV7XgHSJKEr68vLVu2xM3NzdFyqiw6nY6YmBi5Lt4hJpOJGjVq0Ly5PM3mTpAkiRo1atCmTRtHS6nSGI1G9u7dC9wkR0qSJNkdfY+x2+3YbNV3z6LKwmazyXW3EhBFEavVevOCMjfEarXKdbESsFqtiKK8UXNlID/Xd47NZkMQSpZ6um2/nsWYT06uAbPFBoICjVaHUrJiKt1XS+Wkx9PLC2cn2XV4d7CRkZSI0rMWPq7XJg3aigvJzTciARICejcPXLVycmF57MUGTsWewCC5ENYoDG9nzVXn8zhz+hzFKg/Cwuqhk9MJboBIYV4eRkvJAEAS1Hh5e6K+NEyzmUg4E8dFixMhYQ3w0MqGvC7WIuLPxJGVb8e3Vij1Aq/cA854MYXT51LR1qhNg9q+8pTrCjDnpZFaqKJOUA2E8juXSRYunI0joxBq1w+nhsvVbaKd9HNxJOdaCQoNI8C9ek/8EU25JGYUEVQzGM0Vj61EVtJpErOM+NVpQE3vayek5KbGcy41D6+a9anr92B7tG/7Wdy74AP+NfE/rNy4mS3r/2DS0J70HzuFtVu2sOnPxbz09L+Yvf5EZWq959gtZizi/RaLl8g6d4TvpjxLz/5PseP89XYcLGbBlJE0b9qMFs2b81DvMUSeK7rnSu9nilIO8coTPenRtz/d27XgkX4T2H764uXz1otnmTP9Q9bsieHAhl/57Otl5FgcKPg+xpi0l2f6tqVps+a0aN6MkW//SL699LmxZLH0q4/4Zf1+Yvat59OPvyfBIHtnrqEojbnvvcrMxds4G3eIGa9NZO6mk1xqfdKjNzDj42+Iij3Omp++Yt6qQ8i+mWuxmy6yZ/U8RvTtxr+/23Tl9q9iPmvnfsr3v20n9kgks6Z/wbGMcpsYY2bHwll8uWg9sbH7mD39U/aez7/Xt3B/IBo5tvMPXhjWh5Fv/pf88pVNsnHg92+Z+cMKjsUeYe7Hn7DleFa58xInN/3CJ3MWEx17jAVffMrK/Un3/BbuJbfpLrIhetTm+bdf4fH2wWDPJGrhLOJ0DXlm/Hj0QJuGizloNCFxN7YyvheY2PS/FQQPHEqEx/01jV7vHURYbS8u5hmQpGutm3N8Gxm+/Zj3ywtINjta9yAeDpP3k7qMVMSG/y3Ftcfr7PqqDTknN/PSuJeZPDWM7UvfxhMjv3/zISfcHmfuxIEIkoFZLz7L13+E8v5IOWfwSmwc2HuER8bP4JkgF2xWicDwVnirBUBkz9JZrEwK5Kevn8MVkZWfPM8Hc1Yx750hqKtmw3BXOLH1J+ZtzuOX3a/RVCNRr/AwY6Z/Tu/2P1FXGc+sz+cSMvYrJnSrgzVtP+Nf+ISgsB8ZEC5PArgClY7a4RHorVlkmqUr3j0nN8zjx/0W5v70Ev5KiV0/vMH0zxbww8zncFPAhb1L+HJtEp/Nn0MDF4j9fTpTP/6O7+e8hV81c+ZLqAio1xhfrZGcIls5r55EzvE1fLz4IG/P+5E2vkoSt3zHK599Scj3H1FXL1CUFMmH365jzKz59Ap1JuvgMiZ+9hkh38+m6QO6H89teqQUtOgxlN6tS3fNLjYjCQoE7Fzq30d0HsTAR+qX+4wdk6m4wlHUNTMxpIrHXNefuSFRbDJh+weOpGJTEabi8vFiidSoFcxevJEiUYkkitjtV2oR/0nOg2jFZDJTOb4tAWd3X5o3a4a3s+ZaG4j5bN4aS/sho+jXpy/9+/enxyMtcH4w6+9tIRXn4NF8JNNeGkZI3Tq0fXQ8H74+lMx9OzhbCOaUQyz56zSdencraYgFN3p0CmHz4l9Jl9PXrsCcdpSDF/SMHDOcPn0epf+AfrSs7w+AaEpm8cKNhHfuTcl63Qo69XqYk6sWcDRLzs8oQyIzKZ7MLAPFxpIjemcdxUUF2ARI3PE7u5I96fpQHQDU/k3pEFTAr0u3IPv2rkSp1hFUvyUN6/he2TaKBpb/vALfNr3xVwIItO3djezIZew8WwBYWbtgCeqGPWjgUvKRxt17Quxa1h9Jd8CdOBZBocE7MIym4bVQlXtrS5LIliWLKQrqSHNfFSBQ65HueCZvZ0VkAiCxb8VCkvTNeSjUBRDwadGRuuYjLNkQ7ajbuevcpkdKgUeNgIovrHXBrzS8XJh+ir/+2k5yRjJxyWYGTfg/Hm3uR9LRLcxbsIEGjw7HLyOSH5b+jWfrYbz/6mDi1v3M3CWb0Ib3Ydp7L1FXb+X4ztX8+PsRug5/lAtblrBqz3ma9hnDWy+OwEcLVkMy69dsICE9jZOnM+jwxAuM6t4IhbmAIzv+5JfVJ2nbtQGRS35H1/5Zpo1pxeY/lnOhSIExOxmjawSTXhyBS+ZBPvzPR+yMcWbLb4swNGmNX/EJVm47yyNPjqNHQ3+yTkexfOV6qNeDkT3rsn3Zz+xL96Bl3XyWLDvKE1M+518d65Bz7jB/bdlHWmoC5w0uPPXiS3QI8arQdrfCjZJXDfG7mTPzPU7OWkTfQcOZOOlZOjbwu+Pve5AQtMF0617ritFqQN26+PmLeGghZe9u4g2e1KtzKe4vUKNeONaEHziaZqVPzWo2PL0hVvau/JH331nA/JW/M/TJZ5jw1CCC3EqalcKUQxw4LfJyWNmWT85B4XgUnmRvXBZtfAMdJfw+Q6BB6864GCby/oxFLHi7G6u2xTHomdcJcbazfPsuRO+21LhcHbXUCw1g3sbdpNsfJ0geJF2F7ZpIiD03lt3RefScWFbn1D718SeZPTEp9AtRsTMqlTpvlNvOzKMutfR57DkYx5i2/vdM/f2EeHVqi5jMzj1nCXq8HpdbQU0Qdb2s7I06Dr1rsGtnLN4Ne+Ny6bzCl5BAJ/7Yc5DiJ1vyIGad3fV8RdFwlq8+/Apz2KO8/NqrNCjazr9GP09UmgWlNZVVvy5m+YoNGNya8ET/lmz5+lVemjaHM9bajH6qL8f+9zkzl+4HBKwXT/G/+T+zZOU2fNs8xoju9Vj8/vO8Pe9v7HYDP3/8EWe0LZk4+d90D0jh5aefZlVsNggCxrRoFnw3hw1HDHR/fDidmvmx6otXmLXZwKgJk3jl+UEc/eUtvlxxDI1XKAMGdsFX506Tdo8QEV6X8BAX1v0wl+1x2QDUqBdC/qHV/PTbbkSFktO7VjHvx0UkKxswbOij1PNzxZJ2mE8/+RnvDk/wf6+/iP7EQkaMm0J8/t0bR2q8GjJj3q9MHdeNM2u/YGDPwSzenXjXvq9KIiiuCjeLxJ9MolnvxwhRQ8b5REwu3tQot/m2k94DpT2NtHQ5UaoMgdCu4/l10bf0DVPy7WujGTz+Pc6W5kAVJieSLbjg51oWGldpPNCr80hNrqa5JzcgsM0wPn5rFDu/mcSAJ19F1eV1Pn2+OwqpgMSkTLQ+PmUvJsDFzYXCixfIK3CY5CqFKf0CaRYNfp7lFpZVu+GqM5KSmge5qVwoBD/vsr0OBVxxc7GSciHrOlespuRlkJhroYZP+VQRZ9xcIT01A7E4l6TMArx9vSnr36txc1WRlZaC6QFN7LvrU+rO7P6N5btP82zH/axIlTBr3bl47G/WHUxmWr82hHq5E9y2N8MHPgy2Fmxa/Asp+nAmPD0UMHHkt4VsOXoCi7IDDVs2I8DZlXaDxjCsc20Y0A1bYgz/WbKQZ1pmsWDtfnqFdGLVyrNkiq6YUw6zctMRhjTpSUTLCAK9atF31BieaFSSVxCZ0YGx7bsT4KwkOdGKk7qYpMQs9B6tqRXoiVKtp3ZYKIFaQOWFt6szqtKup8LJFT8/L5yyBdw8A2kWXpfgZH+eHD2coNJ73/XDe6yPTSP8xN+sOA6CmyvJv69h26mphNylEY7Ouw6d+tahU9/BPDNmFC8+MYh33/6Y9uvnUk/e6eO6mFMPseWMM89+2A8FEhaTGdHJCacrelsCkmTFbntAW4LbQkVww9YEN2zNgCfGMnrwLAY/9T4f/tiZX17rhd1cjFWjQacqN16TAMmKVbbjlSid6TRwJI9vO8rKzavQBbVlzLBuBOklzBYrKq2W8n5QAQm73YIox/ZuCbHYjEWhRKsq576TBARs2KwiFFswKxRor9k2xYbNJhv5MhYLZgm0TlfaSUBEtNmQrDaKRQlXp6u2RBJE7HYrosgDucPvXe9InT92jEJNIE0jGuINNGn0FQNfVFCjZjCYTiAJSnT60hGrFbRaZ1xcysZeTjolot2OBNjtNiSlDje3SyNcJ7r26Ix9RxSxUXtIs3oREdGYBi4KGjVqxP7hb+LuV7Pk0qIICjUaVVkD3unJV6hzdDvfz56N2sMHnV6HrTSuLtpFkCTsl3JiRJEr05Gky25PCbBLEiq1UzlPRzFx0SfAszlNGzVEK0GT9xbz9HsqAup4V5p9K8K1Vls+mzmNns/O48jZfOo1e7CnoN4W1ov8sXglLUZOokOwMyDh7OmOxpJNcbl3vbW4AJvkgZu7vGfa9RFo2v9Vpj+3jQ+3b6PotV5oPTxwFq0Yy3Wa7NZCTBY9Hp4PooP/9smP38GUD5cyfOZqntzzBU+8/A5P6z1Y9cVTeLs7I5qLsQKXap+xyIhG741O50jVVQe1uxuuChGTtVynyF5IUbEGD089uClwV4Kp3NpKEkaKjArcPV2vc8VqirMz7hoVxebyOY7FFBpFXIPcUep0eDhpMJrLzya3Yyyy4uzmieYBXQ3prt+W3W7DmGvFp0ETGpd7BxVbRSi1dVlSoFTyr8Ll/6887+zqjrtWh1IA00UD+uDGNAkuG3VYLFcuD1D2UTsHfvucz9Ze5PVpb9K2rhNxS/9Dwk22HiibvSCgUFw97Ui64meb1Yoxz0Jw4yaU+Z9ETNZ7Nxr3a9aa5oErrlxLRaaUYrYum09GrT5M6tWotBMs4BfaEDfzCtKLJOqXhvcKc1Owu4QQWlPuSN0QQUnrjg8TdLYYO+BeK5xgp0JSLpqgdsngyFKUikEKILwS8gQfGCQrf/0wk0PKTnwTEYyqyUd8n3yOUXO+ZeerjxPepD6mnenkAz4Akp2szIt412qPr7wF4i3hFNCAeh52UrIKoLQ1FoszyCn2oG2oD7ipqO+rIiU9r+xD1iyy8vWEh9V0jOj7EdeahAc7k5iWXe5gDhm5CkK61QKVN2H1fNicmoEVSr2o+WRkW6nTuD4PalCkcpxsCgEBEBCuuWDtRo2xn9/Ed/MjL+f+n9u9gW3HLoBGjSAIl1cHpfTny79T9l761o4AAAl9SURBVPulI5JNRJLKviXlQiq+DVrSpv3DeBQe5NvvllE68YXsU3tZuyMGO6Aovc7lfQON8cyZ9QseDz9G27peIBVTXGxDKN3EUUBCkgRUlzyYGhVq7Fhsl5RYycsrRKQk36ZEp6Lc/TsR1jSM9MN/MP/P45ePHl3/J/vP59yOla9AUChAKP2/AvITz6MP70zr+rI36kos7F+7iJOqtkwe0blkpF+USfTxBHzDutImyMjRY2mlZSXOxsRRs2MfGrnKPdIbI5GYUsRDvXviCmhqNKdXGy+iD8ZfLpF2PBZlWCfa15Wn7ZdhJz0lA0HnVjKyFXQMHP0k4U4WsgoVtO3RG1fDSRKySj3gUi7HzuTzSN8eyE/19VCUvEOEsrZRoQ/l0c51OX6gbG3D3NOxFPm2oEuTAMCPR3s1Jf5g9OWZkMUJJ8nUhtKzbX2qKwpBAEHgks9AwJvefR8iNfoIhaVlxNR4LlgD6PNIBAhquvftjCHuCDmXnFaGC5y+qKdPj/YPYlQPqISOlGizkJeWRFJaOhkpCaTkFFDee9qgywhGdAng+/8bxsgX3+GDqW/w2Ypo6tXxoygzlczsHLKycjDb7BTn55KZnUN2VjZGiw2rKY/s7ByyMjMxmKwgKMGUwt7IA+QVFGG4EM3ybSmMGvcUjVv1YtyIdqydOZFBo19h+gf/4d1v1uAXEo5CtHExM5PszDQSL2RiEwGVE25aMxsXzWX5mr/49bt5RKcUEH94G5HR8QguPtizYlj56x+s2xKFUVuHRqGw6qd5rFm/gSW//EhUQi65qQkkZpVozkhOIjXPVOqXUvDQoHH0DbPz/tiBjH/jPaa98yo/7skiLOjOQnt2azFZmRlk5+SQkZmJ+bKHq5ilHz3PxGk/cCo5jfMxu5j7+2H6TRhDLTkEcBnJWsSmuW8z4pmpLF/wJUMHD2bQwH506DGU1cey0HjXZ8K4PhxYuYykvHxyzu5j0zEYP2HoAznj5HYxphxg8uiRfLtiD2lpqexf9wuRhto8+2SHkoZF5cG/nh9L7u6VHE3Jw5AVx8qNZxn2wnMEaeUO6WUEJ7oOGogYu5HNcVkUFeZzaG80/h370bGOK64R/RjV3p2Vf2zGkJ/PyS1rSHJtz9iB8p5z1yCJFBXkkJGZTUZGOgajuSQKITgxePxzaOM2Ehl/EUNeEr+v2EfXsS/QyEsJCHR/6jlqZu9mXUwa+YZMVizbStNhE2hXszo+9RJmo4H0rGyyMjPJzjNilwBBoO3j42kmHmP1ngTyDRf5a/lfBPd+ml4N3QCB8L6j6eaTxsotseTn57FjxSp0bZ5gyEO+jr6pu4Zy2rRp0250cvXq1QwYMKDMi3MdzPkZHNwfRYE6gAahvjjr3PEPDMRZU9JQKrU+PNK5A07GZGKiT2BQ1+S5yS/TsqaOuAMHyVW7E+jrS0iDOuSdP06a0YkAfz/q1A+FzDjOZor4BvgQVCecGookFi7agWcdb3IunOPAwWPU7TGa8X2boFDoaNupK77KPGKPxpBmcuGJiS/TK8IP0ZTH0cMnUPr54enmQ8OwUPRaDxrU8+LU/kgOnM6h3YCn6FhbydnUYtr37UfzsNoUpx9j76FUWvXsR+PgIMLCAjm1YyM7jlygRZ9BtAzQILgF4OsmkFtkx9vPE88aIYTV8kYBqN1q0uWRVliz44mOOY3dpykvT55AqPeNH8wDBw7g5eVFaGjoDcuYshM5EHMWvXcQnu4uBNWsjYdeBSgxZcaxasUf7IyKJa1QSY/hz9CtUfVb/iAhIYHMzEzatWt3zTlrbgLrNu3Do1YoXi5OOGl16PTO+Ie25KknhxHgqiSgcWs88o+zacd+ok8k0274BPq3CLrONz3YrFu3jm7duqHXXxtDUggS5w79zYrVG4k+nYDo2YjRY0cQXG7RMteazQhxyWH9xm3ExJwhqONwxvaJeGBHptcjMzOT2NhYunfvfoMSAv6N2hLmnMf6jTtJiD/OiWw3Xvz3ZBr6agENTVs3I/3w3+w8FM2ZLDX/mjSRhj7V6wVvNpvZvHkzAwYMuHEhu4kzR/eRUqQlwNcbD78gAn09UQqgrVGfxoF2Nv21iehjJ9E36sfEEe0v552p3WvSsr4L2/7awNHY49iCOvLimN7oH8DKumbNGvr164dSeYO1MySRlLhDxKVZCAjwx8OrBsEBfmiUoNT70TrCjz0b13Hk2DEK3Fsw6bkhuJdeSqHxoHWLehzduoGDMTGkC3WZOOlJfJ0eLEMmJiaSmppK+/btQaqAcePGSTabraIi/wBRKiwolO7kavmnl0vN/SOkn4+mSoW5OZLBaL1uOWNhgWS239o1rcVFkskilvxit0oWq1h20maRTJYrL2Q3GyVj6TGL2XyLym1SQUGhJN68oDRnzhxpw4YNt3jd62MxFkj5BcY7ukZVZ8uWLdJXX311x9cx5udKRZZb+cs9eIiiKD3//PNSdnZ2RaWkwnyDVGSu+Mk2FxmkfKOlcgVWEWJiYqR33nnnlspajQYpKzvvBu2kXcrLzZOu3+o9+BgMBmnChAl3fB2bqUDKKyi+4XnRXCTl5T+47acoitL48eMli+UOn0erSco1FN74vN0s5ebl39J7ryqyfft26fPPP5ckSZLuYQ69gLPLnaWaKQCr2YzNrsTZ48bJqjpnlxueuxqVk74s416hKttoFUCp5ur9VRUaHZeiZGrNrSYeK3G5w3v/J6h1LshLRlYOOld5a52KEXB2vXmmjkbvhpymf3NUOjd8bhiGV+DuIeeW3SlKrQsVWVHQ6JEn594CKi0eFT36Cg0e1cSQN/W13dD1d6+xm0k4k4qzrysZZ+MxPqA7TCgUigpDqTK3hmzHykEQhPunDaiiKBSKchNoZG4XpVIp27GSkJ/rO6f8+6VCj5Tdbic7O/u+eCGJ5iLM3m2YvaAdkqQgIysL96vdRQ8AhYWFGAwGLl686GgpVRqDwUBhYaFsxztAkiSKi4vJyclBFOUFNG+XvLw8TCaTXBfvkIKCAoqLi8nNzb3JEjkyFXHpuc7OzkalekAXdroHGAyGyz8LUgU1snXr1hw6dOieiLoZgqBAqVKiEAQkScRusyPKD5OMjIyMjIzMPUYQBL788ksmT55ccUcqJiaG/Hx5T6x7iSAI8mirkpBteefINqwcZDtWDrIdKwfZjpVDSEgIAQEBFXekZGRkZGRkZGRkbozjk59kZGRkZGRkZKoockdKRkZGRkZGRuY2+X9TO2E0j9k4dQAAAABJRU5ErkJggg==)
All functions are relations but all relations are not functions.
Is the relation shown in the table a function ? Explain
![](data:image/png;base64,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)
All functions are relations but all relations are not functions.
Is the relation shown in the table a function ? Explain
![](data:image/png;base64,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)
All functions are relations but all relations are not functions.