Mathematics
Grade9
Easy
Question
If a tennis ball has a diameter of 14, find the volume of the tennis ball.
- 345.8
- 523.6
- 1436
- 205.1
Hint:
The tennis ball is a sphere.
The volume of a sphere is given by ![4 over 3 cross times straight pi cross times left parenthesis radius right parenthesis cubed](data:image/png;base64,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)
The correct answer is: 1436
Volume ![equals 4 over 3 πr cubed](data:image/png;base64,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)
![equals 4 over 3 cross times straight pi cross times 7 cubed
equals 1436 space inches cubed](data:image/png;base64,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)
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Calculate the volume of the composite solid.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKMAAADpCAYAAABIr4eKAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADDKSURBVHhe7V0HeBZV1g4QAtKrgBRBBWHFwiqggA1F5FdZXRALdtZFFlBXULGAgnQEKdI7pDdaEiCU9F5IIb2QHtJ7Tzj/fU8myEKAlPn6vM8zTzL3azP3vnPuPeeeYkQKFGgJFDIq0BooZFSgNTB4MtZW1VFRSiXlxZZTmncRpXoVUcKZfIqyzaEouyYcNjkU75TPn8ORF1NORcmVVFNeJ/2CgqbCoMhYkVdDV0NKKf50PoUcuEre61Pp3H8TyOr1CDryXChtHexHmwf40ur2HvSz0UVa2oQD71vV1p0/t2WQHx2aGEKWr12mswvjyXttCoXsz6Q4xzzKDC6hsuxq6UoUNAa9JmNdzTUmQdjhq+T6UxIdnx1NB8Zdoj/6+dCvRq5MpHWdvWjHwwF09IVQspsZSU5z48j5q3jyWpNCfpvS7np4r6sntNMXcWQ/K4pMJ4fRrlGBtL6bF5N1mZELberjTfueDCb7d6Lo4pIrdGlfJmX4l1BNpSI9b4TekbGmoo5SPYrId2Manfgohsm3QRADxFvb0ZMOC8nl+K9YQbZUJimkVppPEeWLabo0s5o/DxI3B9dqr/HnyrKqKT+ugtL9iln6hh3JIu8NqUxwkH191/rrWNfJk/YLch57P5qlZ9LFQqoqqZW+zXChN2TMDi8jn99TyeafkbTn0SCWeL8ZudGex4LowndXKNw0m5JcCnltWFmo3oGvKqql/IQKSnYrpAiLbHIRUnr/uGBaaeQuHhAP2vW3QLISU7vLT1d43UnNexb0BjpNxuqyWopzyqMTH8fQntGBtKmvD6/3MCW6L08WikUe5cWVa50yUSumZ5AzwTmfJaPpy2G0poMHS86dIwPJZkYkXRakrSqukT5hGNBJMkIRCdqRTqYvhdHWIX48DW9/yJ+cv06ghLMFVJxWJbRk3RAvWBKUiuk93beYXH8WElM8SCDlloG+YokRzGvXwqRK6d36DZ0iY3leNQXtzKADYy+xFNzY25sOCy04aHcGDxjWbboMPEBYd0ZYZZP5K+F8f5v6evOyw2dDGhUkVuj1FK4TZIQkjDmeSwfG1ysjkBo2b0VQ3Kk8sf7Tz6kMmnayeyE5zIllqf97d0HK0UF0aU8mlV6tkt6lX9BqMkJLhdIB4q29x5M23ydIKBSU2JO5BqV9JrkUkOPnsfTnMH9abewhZoMQihUPYrl4SPUJWkvG3Mgy8lqdQn/c60NrOnry+jDcLIuqDdgEEnMil+zejqSNfbxpjYkHnfgomq5eKpFe1X1oJRmj7XNp39+D6VcjF9o3JpgNyyXp+jk1NRfXxJoxeG8mr5VXG7vzFB6wNZ3Kc3R/d0eryJgfX0FuvySJJ9+HNvTwFlNTHBuQFdyK3Kgy8lyVzNYE2CtPzBZSMqRUelU3oTVkTLpYQGYvh9EKIzfa+3gQG4d1XTtWB2BLPTQphH4RswisDHDwaO4OkrZAK8gYcvAq70KsEk849m91/QlXNyAlsXuzoYcXbe7vS+cXJ6p9l0kOaJSM2IlwXZbEjgsw2aBDYQBW0HxAGkLB2zkyQCg3nqzoYNmjS9AYGUsyqnjHBN4tWIRf2neVqsuUabm1SPcroUMTQmhlG3cyfyWMd3Z0BRohIzRju1mR7MxgPjWcciLK6JrCQ9lQmFzJkhFeSrBKXDlfIL2i3VA7GbPEetBi2mVa18WTnObGcscpkB/YVrzwXSJtgPPFiACKsMzWesVGrWSEmebg0yEsEeEJXVFgWF4p6ga8lVx/vkIbe/uwJ3rgzgytdiBRGxkzAkro4PhLtMrYg9yE0lJdqjiTqgOQhjCKYysVziXBuzOptlo7CakWMsL7Ge748DU8+1UClecqElHdCDfNYkJuHuBDUbbZUqt2QeVkROQdYkvgdX1qTowgomK60RTg8YO1+u5HAunKBe1TalRKRkTDIQgKRLR84zIVJOiW3UvfAE8nz5UprGVjk+HqJe3aXFAZGatL6+jMgnh2eYL5Jj++XHpFgSZRWVxLF3+4wuNi9lIY5UZrz7iohIx1dcRmBbh+wXUedkQF2oOK/Bpy+DyWDePW/4igshztWMOrhIwB2zNofXcvjsxDGKgC7QO2Xa3fiqA1Qql0+FesVjilyE7GK+fz2SMZmluklXZqbQrqgRkLW4frhVLj90ea1Ko5yEpGmHAagub9xc1dq9NNVyZDAhII/PlgAKd2STynWQ1bNjJWCYUFmvNqEw86NUc7xL6CpiHgzwz6vac3HZ5wSaMWD1nIWFd9jTxXJtO6zp508JlLVKyECOgU6mqJziyMp7UdPOjkpzEaS3ogCxnjHMU6cag/bRnkyyk8FOgeilIr6chzIbyPHSgkpSbQajKW5VST1fTL4qnypMAdGRxeqkA3keRaSH/096VdjwRSmgb8IFtFRohzj9+SOXnR8Q+i2aCqQHcBpwrP1Slsfzz5SQzbI9WJVpERTpvI7rBjRIBGniQF8qP0ajWZTwmn9T08KWT/ValVPWgxGeF5c0osdhHN57spjZUYBfoBpJFe182Ls/mqcxu3xWSMtsuh1Z09yOr1y/w0KdAfYPl1en48rWjrRl5rU9RmL24RGZHxC/le/rjPl2Id8qRWBfoEBHbtGh1AO4b7U0aAepZgLSJj0K4MWtHGjRz/Hae1XsMKWgdIQ0hFZKtAznJsaqgazSZjYVIF57+B+p/qrThB6DOyL5fxJsbGXt6U5q166dhsMgZuz+BSE8jur0D/4bU2lcNF4Juq6rj2ZpERxXb2PhHEUjHFQ9lpMQRgr/roi2GciCsjULXp95pFRtQvWd/Zi9eKCgwHHitTeNxdfkhSaahrk8mIGOcjL4TS9gf9dSZDgQJ5gNAEZKbYNtSfZ0dVoclkROq1Dd29yGp6BCesVGBYQNKF9V28KPTgVZXZHZtMxpMfxfDWX+jBLKlFgSEB3lg7Hg5k+7KqfFWbRMacqHLa/lAAx7RUKilJDBKovmAxLZzziasqm3CTyOi3OY029/ch56/jpRYFhgjEySC26fy3iWKpJv9U3SQyWk+/zBlRUz0VI7chA0WRdj4cQLsfwQwpv7vgXcmIrAMoWbv/qWCDLnuhoB6oybN1kB/X55EbdyWjz0Yhmgf4cBYCxYtbAUIStoipGimv5cYdyYhlge2MCE44qY69SQXaj9zIctoiJCN8HeU2gN+RjDBwIrkncm4jiZOuolZIdBw1NdcoP7+S0tPLKTOz/oiOLqLQ0HyVHPjuht/Bb+blVYprqLt+PbqImsprZDo5lBPZp/vLuz14RzKiRt+O4QHs0Y3aztqIyso6ys6uoISEYvL3zyU3t6vk7n6Vjh9PoaNHE+i330Lpu++CaMmSIPE3kN55x41eftmZXn31HE2deo5GjDhGffta0b33ynvgO/Hd+A38Fn5z1iw3+vbbQOlagmjFilC+RlwrrhnX7u+fw/eCe8K9aRvqxEPk8uMVDvpHAJ6cuCMZ3VckcTWC8CNZGi0tCylSXFxNly8XkKNjGtnYJNHWrVE8mHPn+tD06RfomWccaeBAG+rc2YwPI6M94tgujr3Uvv1RMjY+Qm3aHKYBA6zpkUdO0MiRx2nUqOP04otn6I03LqjkwHfjN/Bb+E38dtu2h/lacE24tvpr3HP9uu+7z5rvBfeEe8M94l5xz46OqRQeXsB9UVurOaLGncrloH+5fRRuS0ZEih17L4pTp2UGq7dYIqa1c+cyyMwskdasCaePP/akmTNd6IknTlKnTiDaQXFsE8duHtiBA61pzJiTLH3ef9+dPvrIkxYtCuTP7tgRzQNpbZ1EFhaJdPFiJoWE5FNQUB4f6ellVFRURYWF8h74Tnx3w+/gN/HbuAZcC65p585ovsbFiwP5mnHtuIcxY07xg4V7wz3W3+tBce+m9PjjJ7kvPv7Ygz+LPkJfoc/UhcLkCtoywJdLe1TLGPB/WzJivXj0hTBOKonss6pEcHAeHTgQx4PyySeeNHnyWZYQJiaQHhiMfdStmzk99thJ+uwzT/r++0Davj1aDEQCOTmlkY9PNkVGFlJqahmVltZQRYXumaBwzbh23APuBfeEe8M94l5xz5995sVkRF+gT9A3kLDoK/QZ+g4P4f79cdynqkJlUS0deT6UnSfkTHd4WzLCjoR0u8fej5Y1fhad7uubTevXh4s1lKtYT52nv/3tOHXpAomHaWsXT1dvvHGRfvwxiP78M4pOn04Tn8lhhaCkxHCDv0pLq7kP0BdnzqRx3/z4Y7CY0i9KS5Nd3If4H32Kvn37bVdaty6cyS3XQ4qALad5caxPxJ7IlVpbj9uSEfX8kB3fZ0OqLPbFuLhi7rjx4x1p6FBbuuceU9FxeLr30YMP2vH6CIt5L68sntKwgIfmqeDOgIUAfQXtHX1nappAX3zhQw89ZH+9f9HX999vy33/ww9BFBvbSjOdoAN8Wzfd68NhynLhtmR0/zWZfmvjzlU6W4Lq6jpKTi7lKQbrICzeO3Y8Sh06HKUnn3Sgn34KJmfndJ6SUlJKeYpSIA/Ql+hT9K2zcwb9/PMl7nP0PcYAY4Ex+fPPaEpKKuWxai5QBm5NBw86M18+f4XGySiYf3pBPP3W1o1SvZq+H11VVcedgEX6K684U69eFtS9u4V4Ms14Qb5okT9FRRVSfn5VizpA15Gbm8tHbe2dp8uSkhKhkGReP2pqWvegYoZBn6Pvv/02gAYNsuExwdhgjKZMcWZFCMIDY9gU5MWV0+89vMh+VpRspfYaJSO8um1nRNL24f6UG3V3LQ03Co3uq6/8xWK6Xgvs0cOczRmLFgWwSQIG3zoDTh4aEBBADz/8ML300kt05crtt9IuXbpEr732mphejfho164drVixQkg7eSoTYAxg+HdySuWxGT36hBgrCx6zAQNs6Msv/VmaYkzvhOK0KtorFBjTl8K4KKkcaJSMebHlQpMO5aLaCNi/HWBOOHYsmd588yLb8HBDsKnBFIP2ggIlTyNQXl5On376KZPr2WefpYSEBOmVv1BXV0dubm7Uv39/MjExobFjx/LRu3dv/hw+X1Qkv9cUxghGd2jiGLt6c9JhVors7ZMpI6NxYYQdOfg3HhgbLFt98EbJiNJqUNshHVEQ8WZgTQJpN2XKOXHh+3gtgjUI7F7YPVDwvzh16hQTDKSaPHkyJSYmSq/8BUzfTz31lFjTdaT169dLrUQODg782aFDh4r1XZIgR4boe0cKDAyk4OBgOnHihJhek/m97u7ufJ6amsrnzUVCQgmtXRvO0zbWltDMMa6nTqXeYsVATRmnuXFs+ku6KE9MVKNkTHSuTxJ/+os4tindCJgV5szxFhd6iJ+gadPO0+7dMbwroOBWgHiQhsOGDWMp99xzzzVKxrCwMCbrP/7xD6nlL2zbtk30uy//b2lpye8bOHAgdevWjf9/+eWX6ZdffuH/ccyZM6dV0zqIt2dPDI8txhhjDRsnxr4BcJKAkrtlsB9FWstTSKBRMkZY5YjFqTd5r/nrCYM0/OOPSBoyxEZc3B6x9nFm4+rd1haGjiVLlrBUO3bsGD322GP09NNPN0pGa2trJtLixYullsZhb29Pbdu2pZ49e9I333wjtOQn+XPDhw/n88GDB4s1YA+Ki2v9Vh3GFpsRkJSQkhj7jRsjmAtA0O5M2tDTm4J2ZfJ5a9EoGaPscmlTb29yX14v/svKa8TC1k9c0EGhoFixwTotTSk0dDd4enrSgw8+KKTMHiorK6MRI0awlMzOvlWS2NjgITcSSsUiqaVx2NnZMRlnzpzJ5+vWrePPrV27ls8blJ/IyEg+lwPY1tyw4TKPvZHRAVoouICZMBRkFEILWUbkQKNkxJevMHGjSPNsqhJ6+4KFIOIBsaZxIBcXeZ4CfUd1dTV99dVXTJxp06bR66+/Tl26dKE+ffpwe1ra/xqLw8PDmURvvPGG1PIXNm7cSB4eHvy/ra0ttW/fnj7//HM+byDjwYMH+Ry/g/OoqCg+lxOurleFUuVQT8hv/CnUOovWGHvI5mjbKBm9VqfQMiMXijmZR0uWB4sfP8h7n1FRSgxMU1FRUUGzZ89mYtx8PPDAA7xGvBF5eXk8hXfo0IFWrVoltRJP78bGxjz9pqSksPICMn722Wf8+urVq/k7IVmBBsmoCjIC2I7EEs2o4xGaNekCJ4s9/99brQMtQaNk9F6XSuuMPGj+y57UsZcZjRvnQLGxChGbA0TPwZ4I+yIOCwsL6tevH40aNYrOnTvHZL0RMO2cPXuWiQTyPfroo3x0796d2+bOnctTPciJ848++og/99tvv/E5vh+YOnUqn8s5Td8MbO0+M9FJ/M5BetXoJLkvVqFk9F+fRl8bXaCBxpZ0T3dTunhRvbmdtQlwpYPhP8Iqm8IOZ/GOVEtix2F+gbLx6quvUlZW44kQQGDYGp955hme3nHA1LNmzZrr5IXpBlP9/Pnz+RxTOAgLxQaYNWsWn8fExPC5quDmlkWde5pRLyNTMv86WmptHRol46X16fSGkQO1Eyr9t98HGuTWHQCv5oygEnL+bzxnX4Orvd2sSIoWCl5FC4LjSmpqqPQuW4FAuSBlYWXl9eNGYCTQ1iBXYVDDecMINXxW1cBe2o+/RQnpuJ9WLrxU39hKNErGIEHGx41sqY3xAd7mM1QUp1VyVCRigODZjGPzIF+yeSuEgrZFUab7ZSoMDaWCJhxFQkEpE+s4HIVivdjYe3DgNbynPDr6+lF8+fL11/E/2krFNIzzkoiI/3kP2nGO32v4jCqO4rBQOr7LXZBxJ9ud62TwPG+UjB4rYmm40REy6WJKQYHy+avpGjKDislsCnITetHGPj60qa8vbeztRZs6W9NWo8V0wGgAmYr12REDPGzFsVrcP2zOM992oYqy1tubGyVjqnkYTb3vgPihQ3TuvOGacrLCS8nmzQj6vZeQir0FEfv6CzJ6046h58hi/GE6P/1L8n5npjjeMbgj+L2ZtGXSXObIgnleUo+1Do2SkQqu0E8zdlIbox209Ac/qqowzK2+8txqCtiWTocmhtAffd1oU09X3os9szCREi+WUo3uRTfIBqwZly32FHrFLlrzsyrJWF1OVgs2UR+j3+j++ywoJdEwUyZDuy28UkF+W9Jp9xBr2tLtKJ35TzRdcSmkquIaTnJgqEiOvkoDu/xJg/seIRfbYKm1dWicjAJXnRxo2oClrC0t/TEQIyO9YnjIja0ki1FLaG+XzynuRAZVlRimdeE66mrpx4UXBDe209svmlF5vjw26NuSkcqLyeqdb2iA0VLq1MWGXdQNFajH7Pj4RLLs1J/KMpQiTDu2R9E9JkdpUPu15PjzTqm19bg9GQVyHexp0X0zydhoK3Xva0/btkUbrM3x7BOPkm0nE6ouypdaDA8Ye8Q09bj3mFgrbqYlj8yjmivyGdfvSEaqqSKPmW/TfKNx1LPddurUzZp++CGYyssNb+V+5oknyKZTJ6rKN0wyVlTUcXRn5x421NXoD1pwz2QK/3W59Ko8uDMZBdLMjtDx3j3ph04TxGL1MLVpZ0ovvHCWXFyuXvdrMwQYKhkxxvDWgaNMW2NzGtBlNy1u8zid+dsoqk5Pkd4lD+5KxrrycnKd/DzZmxiTzWe/0pszPcQa0pwzGSBOwsMjyyAkpaGREQH/np7Z9I9/XOTMHp26WNAbr52nPWNnkP097Sli2c/SO+XDXckIJJmako1Je3J9+imqKCgmU/MkGj/eiYOwkPtm4UI/8vbO5mByfYWhkBFjiOwTiPREZoo2bQ7RODHWppYplOrkTI79etGJe/tSwU0ucHKgSWSsys0lp1GjyKZDB0rcs4vb8vKqaPnyUBo3zpGMjRG8c4gzbyH+Fj5v+gZ9J2NMTBGPHcYQY9mu3REaO9ZRjHEI5YqxhouGzztvk4WREQUtWMBGb7nRJDICcdu3k7m4EOdx46g6/y/zRmZmBadsQx7C+kRNuzgWd8WKEA5XTU2VJ4xR09BHMmJsEKaKHJaPPnqCx87E5Ai98so52rIl8n/CVDPPnKFjffqQfa9eVHj5stQqL5pMxsqcHHL629/ItksXSpRc3G8EgncOH46nOXO8aMgQW3FjSOK0n15++SytXBnGaeDi4nRXYuoLGTEGGAuMCcYGIQT1wVa2HAGIMczNvdUFzeeDD8hMCKNL33xD1+pUY95rMhmxAxO9fj1fkMf06VRb1nhAFrbQoNQg9+DMma6cPsPIaAchSeaECU40b54v535B1BkSX+oKdJWMSLB68GA89/m8eT48BhgLjEnPnhY0Y4YrjxXG7HYZPwqCg8nxgQfI0sSECi7J47vYGJpORoGi6Gg6PnAg2fXoQSnW1lLr7YEnzN09i/bsiaUPPvCg/v0Rjom0bTuFNn6Ecw0iZdvKlaGci7CoSHsdMnSFjIjaQwpB9Cn6Fn1cnyV3J/d9v35WYizcaffuWB6bnJy7O+JijWjapg15v/su1dxGCMmBZpER4vnyr7/SUSEdfd5/X2ptGpBGAwksz55Np0OH4mj+fD/OeV0/nR/ixFATJ56m11+/QP/5jy9PF3h/To52aOjaSEYQCX2EvkKfoe8mTTrNiZ3Qp+jb4cPtRV/7cp+fOZPO729O2pk8Pz9yeOghsmjfnrKlCEVVoVlkBPKFmLbu3JlO3X8/Zbm4SK3NR1lZDafTQGrhVavC6LnnzlDHjqaiA5FT8DD17m1JDzxgLyW9PMfTzN69sYSc3ph6KivVa9vUJBlxrxER9fnM9+2L5b6YNu0c9w36CH1Vn/kBqWZM6dlnz/CaEH2LdDOt2ZwI/uordqb1/egjqpEp+dTt0GwyQkwHzp/PFxjw+eeyLGaRQB5PeWJiCScKxXoSyaOef/4M9eljSe3aHaauXc2401FJoCFJPJKwYx20alUoJ8m8cCFDDFohFRZWM9lhuMVAYk8V66HWZEG7OGY0nejUnqi8dUpYw3XgmnBtuEZcK5YoyKeIe8C94AHFveEeYZ3APePe0QfoC/QJ+gYPMfoKfRYSksd9iL6Uo7RHUUQEnR0zhizatqWrFy9KrapDs8kI5Pj4kE3XrnRi8GDKcnWVWuUFBgnrH6w7UZICCYmwL/7WWy5iAE7zQGBgcEBJwmIcR5cu5pyODwOIpEXIE/nJJ14sTZYtCxHTVTydPJnCZicQH9kSkB3jbofZ6Em0u9N9dCUio9HXGzvw3cgoi9/Cb+K3cQ24lk8/9eJrwzXWp6Uz52tvuI9evf66P9zrs8+e5ntHH6Av0CfoG/SRXOmR/wdCEY1as4aXZB5vvEEVV1UfIdoiMkJcB86bR4fFhYYvXUrXmhDxJgfgUonEl5AqSMeHtMG2tkm0eXMkff21P1cLQNYLrEWHDbPj1MGDB9tQ376WfIC0yB2OqgHYOcIOUv3aCn/vfLRpb05tTWAZaPz1xo9D13ep8JvY0cA1NFwP1na4RlwrrhnXjnvAveCeUBEB94h7xT3j3tXlVgpb4tknnyRzsVZMsbSUWlWLFpERSD95kizFGspp9GjKDwyUWrUHV66UUFhYAfn55XAmXUilHTtiuCAQti8x4FiLQmmCpL3b8Vj3dfRIh+U0aYJDo683duC7sRmArTX85vffB/E14FpwTcjqhWvEtWoTsPSK2bSJhY3Hm29SRaZ64qBaTEZsEfrMnk2HxAVHrVvH9kV9hsvfH6GTnYxRd0Jq0V+UJifTufHjyaJjR7py5IjUqnq0mIxAsrk5X7DzU09R6R1SA+sDzj7xONl2uoeqC3R7B+ZugFCBYwykosuLL1L5TQmqVIlWkREX6vrSSywd43ftUtvaURPQl+3AuwFT8vlnniHzDh0oeuNGqVU9aBUZgfidO3nt6Dx2LJW1MH2vLsAQyIi14pWjR9lsd0EQsjw9XXpFPWg1GcszMujic8+xCSBFSsumjzAEMkIPuDBpElmKpVfUhg1Sq/rQajICEStXknmbNuT6yitUmaef0XOGQMYMJycyb9uWDd1QYtQNWchYEhfHN4AbSZNSs+kb9J2MsB27v/46O8+GfPed1KpeyEJGIHzZMrIU0tHr7bdv616my9B3MqY7OpKVECaODz9MRSpMNHonyEbGvMBAOvXAA2RlbEw5Kvbu0AT0mYzXqqvJbdo0Fiah338vtaofspERCJg7l8U8pOO1Vta70zboMxmxg2bTuTOdGDSIimUo2dFSyErGgpAQOt6/P9nccw8VhodLrfoBfSaj7wcfsBDx+fBDqUUzkJWMgNfMmWQpbgyOFPoEfSUjnGcRZGXXvTsvtTQJ2cmY7erKQVsnhIREul19gV6S8do18n7/fZaKvh9/LDVqDrKTkerqWDpCMwv++mupUfehj2SEsDg5cCDZCOEBD35NQ34yClx1duanDaGt+uJAoY9kRNippbExec6YoRUKp0rIWF1URBdfeIEs27WjsKVLpVbdhr6REVUanEaOZKGRefYsT9mahkrICKSfOMEx1nAvK0+RN1uVJqBvZAxZvJjM2rQhz7feYuGhDVAZGZGB4tzTT5N1hw4U++efUqvuQp/ImB8cTKcfeaReKoollbZAZWQEEvbsYW8el8mT1ea6riroExmj1q/n+jVQNKsKtCerh0rJWJacTGf//neyEtIxfvduqVU3oS9kLImPp/MTJ9LRtm0pWSp+qS1QKRkBZC+DJzieQl12oNALMgolJXbrVnaedZkyhcq1zBla5WTEtuDJwYPJtlcvSm1Cfh5thT6QEfvOzuPHk6mJCV05fFhq1R6onIx1VVXsfHtQPI2+s2dTdXGx9IpuQR/ImLB/PwdauU2dqvaQgqZA5WQE8oKC6OSQIWTXty9dPXdOatUt6DoZK7Oz2U0MCqW2WjfUQsbaigq29kM6Bn/5JdWUaFfQelOg62RMsbIiM2NjchYKJVIbaiPUQkYg6+JFOg7p2KePylOrqQK6TEZIRVehsGATInL1aqlV+6A2MtZVVlLgf/7DmjVCFLCW1CXoMhnTHRzIrF073g3TpPPs3aA2MgKp9vYsGU8MHKixOIuWQlfJWCMURp/33mOpGPbTT1KrdkKtZKwV0tHrn/9kO9fl5cuprlp36ljrKhmz3dzYM8dhxAjKCwiQWrUTaiUjgFzgdr160alhw6hMh9zLdJGMCD9FPBKkYuCCBVKr9kLtZKwWmrTLyy/z3mjcjh1Sq/ZDF8mIKE0rsVZE1CacI7QdaicjELdzJwdtwfm2IitLatVu6BwZr13jUAJ45gT8+99So3ZDI2REThe4l6HiVpK5udSq3dA1MhaGhZF9795c1SrXx0dq1W5ohIxA5KpVZN2+PV149lmqLf+rLJi2QtfIiOT/iNKEgwriknQBGiMjcjs6Cg0PWQx0IXvZyaFDeZ2rC4mtsD5E/Lpdly6U4+kptWo/NEZGAOYdkPHCc89pRQzGnZBia0sJ+/ax8V7bgdot6Ffv997TGakIaJSMyO2IJ9i2a1e6ev681KqgNUBGOCcppEDX+lSjZASCvvySOw6BQdouHXUBYT//zEWEkN66urBQatUNaJyMqMJk17MnHR8wgLNRqAvV1dVUKabcm6s0oK1cKFRVTdw7r6mp4fc3HJpEYWQknXn8cTZyZ5w6JbXqDjRORjhM+AvNDx3I9jA1SMc6sY765z//Se+++y4VS86+IGWwWPiPGTOGeoqHY+zYseTm5sbvvR2io1HGeCa/H8e9995LBw4coFoNJdqHAwr60e3//k+njPMN0DgZAWh8lu3bc/VOVdvEKioqaOPGjWRiYkJTp06lAik6Licnh6ZMmUJtxRQ3ePBg6tChAz0upExYWBi/fiNAUA8PDxoyZAh/D96Po127dvz5pUuXNlmyyoUKsf6GIgjn2fTjx6VW3YJWkBGeJX4ff8ymE6whVVXpPS8vj74U328kfgfHjBkzqFBaV3mKBwJtn3zyCUvJ7777js/37t17y1SeIQb+mWeeYSKuXr2aX8exZ88e/gxImpmZyQQPCAighIQEio+PJ19f3+vkB8lvPG8t4L1tAedZVJ3Q0aQJWkFGAOtFFDg6PXo07x6oAtu3b6dBgwbRO++8Q/2FFj99+vTr0/TWrVupU6dOtH//fj63t7en9kJaL1iw4BYpBxKBdLNmzZJa/sL333/PUhM4ePAgv+8Rod3i9/D/x+Kh27x5M/+P42ehcGD92hognsXlhRdYKiJWXVehNWTEGgd16rDmQQCXKuDs7MxHWloajRakf/XVV6lECoFYKX6zc+fOLN0AFxcX6t27N82fP/8WMh4+jCKVRrR8+XKppXEcPYoK+Ea8nnz//fdp2LBhfP7ggw/yA9GjRw8aOHAgS9HWIH7HDnaePSekNWLVdRVaQ0Yg1caGzIQ0wlQDe5mqEBMTQyNHjvwfMv7yyy+3kLFPnz6NSkZM3SDVihUrpJbG0UBaSEMAUhPnf0oBURMmTODz5FYQqDIri9wRaNWmDcXrsFQEtIqMqGmMWA1TsfaBZ4+qcCMZb5ymu3TpQocOHeJzBwcH6iiWDfPmzbuFjO7u7kyiOXPmSC1/AWSOjY3l//FdeN+iRYv4/KeffuJzG2n7c9KkSXye0oo1XtqxY2TZtSudfeIJKhb3pcvQKjICWPNwbK8gparKv91IxiIpA5eZmRkT47///S+fr1q1is+xvrvZvANJ9vDDD/M0bmpqKrUSOTk5sVLzhCBGdnY2WVpa8nd8LSVNbZCMZ86c4fOJEye2ioyVubnk/fbbHFd0WUhpXfKcbwxaR8YSoXnCvcxUTNeJkjIhN2AfHD58OJtyGrRpaLww5XTr1o1NPv369WNzjZ+fH79+I6BwNCgnWPfh/TgalJQPP/yQSktLmag4hwYPfPvtt3zu6OjI50+L+2wNGdNPnSJzKH2PPkoFKlL61AmtIyNdu0ax27ZxnIzba6+pJHsZJOOoUaNomlhrNZARphkvLy96VAwsCAIyWllZ8Y5MY8DUbWFhQUOHDuX3Nxy//vrr9XUo1oxtxFquQdouWbKEzyFBAUzTOG8JGatycq7HE4UtW6Yyc5g6oX1kFEDk4NknnyRzsXZExX+5ASIlJSWxVn3zFAwbItZ8TVUq8B14f8Nxo5kGSwC0YcoGYHfEOaQmABLiHFuKzQVvFAgNWl+kIqCVZIR0xIY/7GbIN12lp8UxWwpkc/P/1794kyDwiy+kVt2HdpJRANn38dTD7pgjpk8FfyHP15dzXp4SSwR9Ko2ntWQEkIEC0hEOFJrOQIGY42x3d6rTcFWAa7W1vHWKksp+n30mteoHtJqMeOpPDhpE1p06UZ6/v9SqGaDaKPwuNb1kKBZrTK7zN2AAV7fSJ2g1GQF/8fRDCgQtWMBSQVOAnyDCazXtmoVsbngoPKZPl1r0B1pPRhQ4Ota3LzvflgipoCloQ3QgkjZxmIaQjJmS4VyfoPVkrBGaI+yNiLEOXbJEalU/tIGMgQsXcvgpKubrg13xZmg9GQE4i9p168b1kDXlq6dpMqJKwan77ydrExPK0tPgNZ0gI/ZcLz7/PFm2bUvRv/8utaoXmiZjxIoVZGVsTBdfekknwmVbAp0gI5B44AAPBio7wUFA3dAkGTEbnBkzhhUXbavdIid0hozIA44tQhAyeuNGqVV90CQZkQoGW3/nJkzQ690onSEjAOkI6XDxuec4ab06oSkyQiqeGzeOzVv6LBUBnSIj8vM4DBtGtt27U6LkBKsuaIqMCXv3cnFy56ef5kTx+gydIiOM3jGbNrGDgNurr3JmVnVBE2RERggUEIKzMdzqNGn0Vwd0iowAKvuj/Jt9nz5qzV6mCTLCudiqa1dyHDmSSpOSpFb9hc6Rsbaqii7/8gtLC5/Zs9korg6om4zI6ItAK4QUICZa36UioHNkBAqCg+nYgAFk37cvV/xXB9RNxiRTUzIXv3fmscfY4G0I0Ekywugb/uOPXP4NbmbqkBrqJGO1+A3fDz6gA+L+YMYyBKkI6CQZAfgWWgut2mHoULXkrFYnGTMcHcm6Wzeu3ZIfGCi16j90lozIzwP3MqwdQ779lq6p2OlVXWSEUdv3ww/5vsJ++EHnw0+bA50lIwA3KpsePchh+HAquHRJalUN1EVGlEC27NCBy5Lk6pnz7N2g02SsLiggn3ffZY0TDhQ3ZwuTE+ogI3aVkIUN4achixbppZvYnaDTZASSzMzI0sSETj/+uEqLY6qDjAhCs4Gr3MCBOlskvjXQeTJWZGeTx1tvsXSM274dmTylV+SFqsmIQC+EVmB3yU+sGQ0ROk9GANm3sM46P2EC5ypUBVRNRpaKXbvSif79uVC8IUIvyIgtwvMTJ3JYa9KRIyqxy6mUjGKti0ArhFZgV8lQoRdkBKI3bCArQZbzkyZRtZRZTE6okoyliYl0csgQsu/Vi22Mhgq9IWM5vKFHjybztm0p8+xZqVU+qJKM4b/8wn6aLlOmqNUTSdugN2QELi1axB7RrlOnctV/OaEqMkIqIk0JvlsXaiiqEnpFRjgUODz4IFkJ6ZghpZ2TC6oiI/KXI9AMBeH1NdCqqdArMgLYGkT1eRRxlNNorAoywmgPrxxcb7KZmdRquNA7MiJB0/F+/VgZkNOBQhVkjN2yheOgTwtCqkLp0jXoHRlhJvH75BNWCHw/+khqbD3kJiMcIlDVAeYcxLko0EcyCiBjGYiD8AS5HFPlJmPMH39wdjVIRSUZaj30kozXqqtZo7Zo04Y1bDkgJxlhvnGZPJkdIhB+C2muQE/JCMC9zEIoBtCui6OipNaWQ04yJh09Sra9e7OhuywtTWpVoLdkhDuW2+uvc3HHsB9/lFpbDrnIiM8jtyKcZ6PWrdN4Rl5tgt6SEUClBHjBnH/66VYXOJKLjAi0Yofghx6i4uhoqVUBoNdkRPk3FHe07NiRItevl1pbBjnIiHxB0PDZGXjDBoMKKWgK9JqMUAySzc3Zm8f1lVfY97GlkIOMcJi1E2vFE0LLN6RAq6ZCv8kogL1f1LCGR8+VI0ek1uajtWSsFlIx4IsvOLwWIQWGvvXXGPSejPBthE0PUyMUh5aWf2stGbNcXOqrFAwbxtWtFNwKvScjANPOmb//ncu/IWamJWgNGauLiylg7lx+IC59/bXBBOU3FwZBRiBaKDCYIlHQp7YFPoOtISPqtdgKDfoUpKIeVbSSGwZDxlxfXzoJv8Hu3VvkXtZSMkIKhv7wA9sV/T79VJGKd4DBkBEZJ0K/+45JESimzNrycumVpqGlZCwMDaVj993HXkRpakpSpaswGDIC2a6uHJN8bNCgZptWWkJG2BFDv/+eDe/es2Y1+wEwNBgUGZGfx/eTT1iRQIGj5uQFbwkZy5KS6Ni999JxpO47dUpqVXA7GBQZAUTfHevfn+wESfKDg6XWu6PZZLx2jZ1nIRVhcFfsineHwZERUyWyfMF9K3L16iZnL2suGbEV6fDAA5wcPmHfPqlVwZ1gcGQEkszNya5nTza1NDVXdnPJiL1neJsjjtuQw0+bA4MkI8jhOmUKV/mHG1dTAreaQ8ZKIRUdH3qIrDt2pMTDh6VWBXeDQZIRQBoU227dOA9iVWGh1Hp7NIeMiXv3knX79uQ8bpzaiyfpMgyWjMibDYKhZG5T1nRNJSPcxFBWDVN09KZNUquCpsBgyQhwUJSxMReJvNu6rqlkjN+9mx0iHEeMYCVGQdNh0GREVJ7TyJG8tkuxtJRaG0dTyIg97wvPP89r0ditW6VWBU2FQZMRuLx8OU/VbtOm3dEW2BQyIisEtHSYdFDnUEHzYPBkRFw1Kvyj0n+qnZ3UeivuRkZM854zZly3XyohBc2HwZMRCF+6lDM7eL75ptRyK+5GRhDZrk8fOj5woEpzi+szFDIKIEoPSsdJQaTbeWHfiYyofuotVV2IENO+En7aMihkFMCU6v+vf/E+8u3y89yJjHCCsO/Rg06KtWJhWJjUqqC5UMgoAS5lCNpC4s7GspfdjoxIpRI4f/51TyBlrdhyKGSUAAUEUhHSMWTxYqn1L9yOjKhheOK++3i9mOXqKrUqaAkUMt4Azs/Tti2dfvTRW5xvGyMjtvqCv/ySpWLgvHmK82wroZDxBlTl5pLPe++xeSZ82TKptR6NkTHH25vs+/Vj/8isCxekVgUthULGm4Bi6ghpRVqUG3M73kxGBFbBnoiIQ//PP1ecZ2WAQsabUJ6ayp7ZkI6x27ZRQ3HMm8lYFBFBp0aMYOfZFGtrblPQOihkbASJBw+SGcq/CelYlpzMbQ1krCkqYv/HqDVreK3oOXPmLUqNgpZBIWMjQP1BlxdfZM062cKC286OGcNkhJKCQKsT999Ptj17UvJdHCwUNB0KGW+DqN9/ZzK6v/YaVRUUcJFM265d2dMHHjmYxj3efFOpUiAjFDLeBsUxMeQs5edJtbenc+PHk33v3lQo1oow/dh2705XDh2S3q1ADihkvAMiVq0i8zZtyHf2bA7ewpYfNGgOtJo4kdePCuSDQsY7IC8wkE6PGsUlMmzuuYdsOnas323p1o01bQXyQiHjHQBbYtDChey5bSkkJIKs4GoGGyQ8dRTIC4WMdwEKHKG+H2rKgJC2nTtT/M6d0qsK5IRCxiYAVRPshMICDZoDrTIypFcUyAmFjE0EPHpgW4xcu1ZqUSA3FDI2EXAxSz12jCqzsqQWBXJDIWMTgcr+FQoRVQqFjE2EnIXUFTQOhYwKtAYKGRVoDRQyKtAaKGRUoDVQyKhAS0D0/6MSIBLxiiGJAAAAAElFTkSuQmCC)
Calculate the volume of the composite solid.
![](data:image/png;base64,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)
MathematicsGrade9
Mathematics
Pick the word that best matches the definition: A segment of a sphere that is a chord that contains the center.
Pick the word that best matches the definition: A segment of a sphere that is a chord that contains the center.
MathematicsGrade9
Mathematics
Find the surface area of the sphere with diameter of 3.2cm.
Find the surface area of the sphere with diameter of 3.2cm.
MathematicsGrade9
Mathematics
Calculate the surface area of the sphere with radius of 286cm
Calculate the surface area of the sphere with radius of 286cm
MathematicsGrade9
Mathematics
A sphere have _________________ vertices.
A sphere have _________________ vertices.
MathematicsGrade9
Mathematics
Calculate the surface area of the sphere with radius of 19.6cm
Calculate the surface area of the sphere with radius of 19.6cm
MathematicsGrade9
Mathematics
Find the surface area of the sphere with diameter of 182cm.
Find the surface area of the sphere with diameter of 182cm.
MathematicsGrade9
Mathematics
Find the volume of the sphere with the radius of 7 inches.
Find the volume of the sphere with the radius of 7 inches.
MathematicsGrade9
Mathematics
Find the surface area of the sphere with diameter of 13.6cm.
Find the surface area of the sphere with diameter of 13.6cm.
MathematicsGrade9
Mathematics
The formula to calculate surface area of a sphere is _______________
The formula to calculate surface area of a sphere is _______________
MathematicsGrade9
Mathematics
When a sphere has a volume of 972π, the radius of the sphere is ____________
When a sphere has a volume of 972π, the radius of the sphere is ____________
MathematicsGrade9
Mathematics
Pick the word that best matches the definition: A segment of a sphere that connects any two points on the sphere.
Pick the word that best matches the definition: A segment of a sphere that connects any two points on the sphere.
MathematicsGrade9
Mathematics
A sphere has the radius of 5 meters. Find the volume. Use 3.14 for pi.
A sphere has the radius of 5 meters. Find the volume. Use 3.14 for pi.
MathematicsGrade9
Mathematics
Find the surface area of the sphere with radius of 55cm
Find the surface area of the sphere with radius of 55cm
MathematicsGrade9