Maths-
General
Easy
Question
Find the length of the boundary of the swimming pool.
![](data:image/png;base64,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)
The correct answer is: • the perimeter of a rectangle is the measure of the sum of its all sides. A rectangle has four sides in total.
- We have been given a figure of swimming pool which is in the shape of a rectangle in the question and also the two sides of it.
- we have to find the length of the boundary of the swimming pool.
Step 1 of 1:
We have given a rectangle with length
and breadth
.
Now the perimeter of any rectangle is ![2 left parenthesis l plus b right parenthesis](data:image/png;base64,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)
So,
![equals 2 left parenthesis l plus b right parenthesis](data:image/png;base64,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)
![equals 2 left parenthesis 9 x minus 1 plus 9 x minus 7 right parenthesis](data:image/png;base64,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)
![equals 2 left parenthesis 18 x minus 8 right parenthesis](data:image/png;base64,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)
![equals 36 x minus 16](data:image/png;base64,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)
Related Questions to study
Maths-
Find the perimeter of the rectangle.
![](data:image/png;base64,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)
Find the perimeter of the rectangle.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQIAAACiCAYAAACqJMMKAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABO+SURBVHhe7ZwJkBzVecf/r7vn2kO7khBBBmSLYIRQMAZig+IiLmxx2VAmjgMx5QPHAVeq4gQwuQiBCg5lE8dcCfjCxnaqOAKpOFhAjJOSsQCBjIEQAxYIkEAggVbSaq+Znr7y/97MwoKFpBVid7X+/2a/6et1T890f//3fe+9XlcQCCF+rQnaUyHErzESAiGEhEAIISEQQhAJgRAC6jWY4oxeHEd79UK9Ouf8rG3lWj/hCv45vsZsatPez283xu5nvLrvr7CNVWL6ICGYwtiFyfkyHL21tVx4c3x3WZMhXUgrI6cixAFdOM9QyRwCFyCOfClEtg+3p1wKeYxyXiBI6dlFgIJlUsaFKcvEeYJOCxKTAlFU5rH8B6IoccodpQXTF6UGUxzv/NRqc8owpXnnTNFM63RurnBNFGkCl6So1wcQFimChFJBZ+dWBBkQ+f1sxwIJLaMVtmx/FJiE4pFkDa5tIMzqiLhs4pDQ83NaTBEx8RHTF0UEU5jRiMBfItbe5rgoMriUkQCdfeiJp9D32CrqQo65v7UAtcMORFIu+RggCUM6cYCOOqODjPV9mYrAdWkQ+uMGdiwTBMstKAJBPMzjxnj+ngdRmTkHs49+LxphCVWWSik4JYYEkeqNaYuEYIpTFC0hKCgEdGWmAylr7Qzr7vkZnvjBneiKKRUDm7Hl+XV47xc+h5kfej+yao21eYm64dDJaCAoYrgwoyBUeMDIHzc3nw546R2jiXgEw4/+Avdf/z28tPwhHPnxM7Dg3LMQd3aimrEgxQdBAEcT0xMJwRTGLkxGIbCwPGKsbpV3TqfM8iYarMGz+hBmdNXgtmzAwxdcA+eqOPwrFwE9nQz9GfKXQmTe2ZuIeJnDhHW66/CNg7mtD62tgcfatBHLrv065rsKhu5/HLOOPBIH/PXnMEQh6MpCBCnLWTtBoFaC6YokfipDXzUxsCg+DykKdMa0HGC4zPnuGqI5vcg6I+SzGP7PrKCosravOAz39eE/Lr4MW5c9gNpAP8J1m7D0H67GUz97hKlBgpFygSHmBk3fWgBE3V14/1lnYtEZp6PROwONkkMahdZigMTOw5kASASmMxKCKYy5XokqUKU3MrL3ipAzQqgyTeiO6cBPbUT60BpsvmslBta8gPkfWYKtlQKlrk4c1DMLT9x8I/IX1qLvtrvR/eRmzJ83jxHCCJJsEOW8gZI1MloPQ1RDbfY+QK0TWWSpQ8BtQDejiLK1R9pnm2KIaYuEYApjvmdmaXqT/jnIqKDO2jnPckRbY6z616VY+VdX4KFLr8de6EDn3vsgj0ooOgIc/LFjEdf78Nw11+GppXdh8cdPR7nH0og+RGvWIPi/p5E98QKwNUHAcCN0kW84zKg4OeMAa4uoWcOktVEwjfCNimLaIiGYytD56szjB6McucsxIy+8RUGAxl4dWHDRZ7H4tsvxwX+/Csn8uVh+wT+i++nNqDQTRPt149Djj8HLdy7DPvvPRdfhB7DGd1i18kHcet5FuOuci3HHBZdh+MU+ik1rLAEYTYx0M2XoYBgQpUgYCiQMCerlph+HIKYvEoKpDH3PGvkqtMBa7umYAR2S9bfvzAuDDqSVTjT2n4nDfu9kvPz0amQjGxFX6bj1Btbe/QAqhy/Ck6sfRX3tswwrgIXHn4IzbrwBp/zwZnz0xq+je8G+zDt4G8RMRNICaTqMLGcuYt2O9cA3OpaKmDeK5QdiuiIhmMLYUN9yGqLWiFBJ6Pw51+UpwmQQa+/7CfLVq9C5fhO6Vjew4b/uRce+cxH2zkS1XsLzP1hO367g3Redh3m/cxRWXn8DioEmiiYjiloN6Cwj7wxZ2zvUEVNzBuGGN2N2s4muwZgpBKOKYRuBGCCl6DBJaJ+VmI6o+3AKY1fGWu1jWqt934YPD6E8PIzHbrgVm5etwJan1iIPa/iNgw7CwWeejtlHLMLQhs246cJLcerZn8JexxyC+uPrcPOlV+I9n/0kFp14HDLnGAREPvVImHK4DS9h2Z+ch3TVL1AdHkJS68W6nn2x8DOfwVGfPpWpSYyucg2RU70xXZEQTGH8lWE4XzBlR4miEGV04pjh+xAqTdbiQ4PI+4cYvneiMrMXeU8XXFhGwRo9HhhB56wZQJUHGRxGvUE5qVYQ9PQiCsqIsoCZhjUC2oClGMN9axAMbW4NFchLSIKZKHXvhUpPt48bXSXisRUVTFckBFMYuzL2nEFuV4g+aN35Nuo/bwfq9tSAfxSJf03OZS70Q4HtMSTbzx4wirizY1yRBxma3J4xzI+4pczc37oFbf9Wb0GOoEgoBKY6tjbi5zNqyGx8Io8RUYk0snDaIiGYwtBF6eDWmVegktOps5DO26qVbXRgQU/33Xr2kJD5LF3WngewQYN2Ue2BIcNn+AXlw7oeKQI5p62r3pITI+QBTTRCW+TGIrBuwxwxjYEDqpSYiEIipicSgimMXRqr/xn7e+f2wwu52HJgvrcd3Xsqw/acYmChfmCDgLiKuoEGLeJ82e/XwroK7QFmEwqLFwK+mwB448qAn+sYLlgUEfODY5bppBCULEcQ05JdEIJfLT66xt+XfmH0DhVvGv+4MOWAXtrkz9rqxKOz84cu0VwRoFmUUW47dELntXrfHj02EopDzJo8YrkyL3XIWt8ukT2Z6GcYCTh7YDmIkQUlfoapiSUGGY9vn82jMkVwAY//ivKIN0/ba7b5k0787zxuIcis5SpLfI3hLFTkjZNz6vNI3jjOHmuzmFXsHryzMjLgz5paLm9VPVfaw8QhIwVryTPntZzfhMAG/tjLdzWyqD29nHgHZujPZR9ZmBk+v7CZjOWYgAStx5RNbEJ+Zsm2+bCBYmGtiBN/f05T7Aox4rJ/LBPZleR1s+sVmOgyteM1sN98Iptkxi0E/QxDS7wByz5z5fmGZd6gPHku2Vfy96numD2OHd0EuqK7Fxsmbr9qmluLbY7Q/ruURWL2/yIoviFVwJmAT9APP24huPaOe9HB6DHKUt/VlFkNQiEwAbC6xP6lliKCPYtXboDt3XQsNEH35LTHfm8bH1LQ0aOAaV7eZCoGnPSB96HKrSU6k0XbziKDCUrHxi0EJ/7FNxE1B1HJR1BYihBVGBHY17BGKaYNFDrLMMfcXjvBzn7ZnT3m7j6eMc3PcZu7vm7ldk9lsr73zh7PmDrnmIT0kTBgZBCzAk3QwVzumssuQo0pd9UqVIsIbNDXuL7frjNuIVjy51dhydGH4rQT3sNwgGpWsiGoLSwO8P3SrUUhxBuQMnK25MDGiNx253I8eP8KfOPqL6JKdwxZwZYoEr6tYKoKwUfO+QqOW7wIf3zaSYh8C4e1J7VO1hqi/NwEhTNiN7Gzd4Au626jYPRs/Tspq8/v3fSfWLHyIVx95SW+gdY31DI9CC3lbpd/qxm3EJx6zpdwwuJDW0KQNbzPF+3UwFl7szVT+9hgPIfd2a+7u+9YnaPnDT/idcfb7uEn63vv7PGMqXKOtp896EUhcDV8h0Jw38qHcdUVX/RCYE96lulG1gRvnbsTwbiF4KQvXI4Tjj4EZ3/seFRyezzVIgIKAc/XC4GZP/fxHPat/uHfCJ2jh4vb3vPVtdYGvH0m63vv7PGMqXOONtIzLyIkrorrb7yNEcEj+OcrLvZjPUpFo9WL4CpWsrXDW8z42wjO/xecePQCnP37x6HGwMYUy4au2gm3xhJwfsd3jZhi7OiKjesmETuBHzOKhL/89TfdjhUPPIprr7gAHRSIUj4CF1qPgf0z+YnxpXEPWShnDFtyG0dgY9idTwJsaslBxK/mjecu27PMHizcnm1rH9mumf2e5no2crNqcuACxEHZi23rPz/Y/MSJgDFuIbAdzEZP0aYymWx8NkrLAbnGourWX2v5NaXeesYtBEKI6YeEQAghIRBCSAiEEERCIISQEAghJARCCCIhEEJICIQQEgIhBJEQCCEkBEIICYEQgkgIhBASAiGEhEAIQSQEQggJgRBCQiCEIBICIYSEQAghIRBCEAmBEEJCIISQEAghiIRACCEhEEJICIQQREIghJAQCCEkBEIIIiEQQkgIhBASAiEEkRAIISQEQggJgRCCSAiEEBICIYSEQAhBJARCCAmBEEJCIIQgEgIhhIRACCEhEEIQCYEQQkIghJAQCLHnUrSsPfFmvH55dOE161+ZaSEhEGJPxJw4LVDkBfIiQ0YrclrGdbSE25OC27i94JRvLFegyR3jImf53K8bRUIgxB6IuXAW0rldAVc4hHmAgOZy5y2inxsJPdzKmgV84y4I28vtIh4JgRB7Io4BQZBTCHIKARfNqykI5uC2zRh1duqCn7dyIVeYILAo97dSLSQEQuyRtEL+wIf95vkOGT09YZXfoMX0dns5bmfC0CrCeRMM6ocXhswO00ZCIMQeimOe76OBthYkdO+YCzFd3F62HUmKImfkQBGwV3tP/xpdMiQEQuyBWAVfdtYuwLm2EDRZ1dfTOqpFHV3DW1DpH0ZlJEdojYcUiKYpRtASgaBto0gIhNhDYaDvbXQpLDL0BBnK/QPInn0Rq757M5JNw+AqpHlGMfCa4TFNsEbDUSQEQkwKVo23Jj539915rUXfxGehvC379bmf8t2vY5zvuw2LhB5uy3Rwk4MKa/5gYATr7vwfLDvvb7D8W99HvnELipTlGD0UjsJhCsCdrO1grPNLCISYcApErL0dq+gio4Myn4+yuu/yY0aPojEIN8BavdFEzPUYHEAxPIhmFiNJmkA9htuwEUvP/Es0178EZHT0Jo+ZRNjyyBo8fs/PccjJH2aEkKKcxghKISpFgJqJh2uiCLg/tzkujyIhEGISsJqZvok6c/bBMv241mrFDzKHVT/6CX78pa+yNl+PKB5C/30P4+6/uxzxpn46bI7hqIFhDCJ/+hnkw0OMELgnnboZOoRHvBNH/f3nMeuYdyMrBwgctzEHcIwIwtGIoNXX6M9jFAmBEJNASjMhoN/7fv4st/Cf80mK+QsXIl39NDYu/SGwZi0e//5N2G/hgegsVRHGKUpFgsrIMHqHhhDUB7kzo4Y0QRrmaPbUUOzVyzyhhNTyhYDHNS+3ef821l5FQiDEJGDOb5VyByvsmQ1gVszamzn+CKODZP5sHPWJD+OZW/4NL1x5HVxPiPmnHsv0weGxb9yCB8+6BM/86Zfx9uc245eXXIO7P38p/vfbN6HUSDGDXt/VdEw7yjQbQcAP8O0NFgG0BcAPKngtEgIhJgv6po3062B4UElyWBSfBCGSaojeIw/G2/aejfX/vRwLjl0M9NbQ6K5g5uEHYb/jjkLPksNR7y5h5m8vwr4fOBLdhx2AnClANS5Qblq7A6ODkjU0UgyswdHaA3xGYH0Ftl3jCISYGrBiTuiXWytAf5TBVZxv0Otuhqg/uR4bBgbQvfhdeP5HK1goYarv8Lb3HYH9PvkhzD5tCV6iOOz90SWYf8ZJePvvLkYQBr73ochjMH9gRBDD5RnyuOkbInOKTeCjgZbbjw0MJARCTAL28I8JQd2EgOnASEdkDf+oNTKELw7g59+6FfNOOBkHnnM2Xn7xZfTdfi9TAxbIuENRRRj2YGO1E0NdnegvSn59GDuk9REU9QEEfRuxX7kGbN4CV2+goAiYkLySHviGQzuTFhICISYBH6AzFaiwpq5yWs0d1xVIogA//fGd6Nu7F3NOPQXBIQfjHaedjDuW3oat/ZtRlCPW8lUUnbPwm5/+QxQ9s7lcZiRAx2ZEsOaJX+LcMz6B7/7thdi6/kV889Iv488+9UfY8Oy6VsPEmHxgbGrgilYrwk5z8rlX4cTFB+OsPzgBZRvPzHW5a+mJ88u2xr6mEGJbFPbKc7iUvhME+Nott+OnKx7GdVdciErRRNbfB5dRGGbPZmrfRHkoQdw/iPKcOQhqNeRp1koD6hmyKut5Orj1CuYMM1JGA/VNG1AZHkEQB1wXodHThe7ZcxGVSyhK9FXffcggInCgrPh5RQRCTDjOV55FxDzeWgs5n0UddFqHEoWh1jsHlTlzUYrKqERdCHpnovaOeQg7ayxKgbCogEKArhJCRhBBmUJQobH+LXXNwIx570Rl4btQOuxQVA5diJ55+yNgWQYO9lF+TIHNtFKFFhICISYFOuGoHzJf92azo+9c9q/Rba9Yu9A2LKCIeAtDWoQgsmnb2ttGy44eahQJgRDTBMvyd2RvhIRAiElgrEu2/JOO6pcmBwmBEFOMdvQ+biyN2JG9ERICIYSEQAghIRBCEAmBEEJCIISQEAghiIRACCEhEEJICIQQREIghJAQCCEkBEIIIiEQQkgIhBASAiEEkRAIISQEQggJgRCCSAiEEBICIYSEQAhBJARCCAmBEEJCIIQgEgIhhIRACCEhEEIQCYEQQkIghJAQCCGIhEAIISEQQkgIhBBEQiCEkBAIISQEQggiIRBCSAiEEBICIQSREAghJARCiF0VAteeCiF2jaKwN75sllObmUR2SQickxIIMZ1406mBaZqpmdc2PzPJ0iaEGDfjFgJz87GWb8soBjKZbDtGPxnrR2PfW3MTi2N+Mq7PPf7cr2HePj045IC5CHnKjpa3Gw0C+wqT8S2E2MMwIQjoNuZBj61+Dlv6+vDtr56Pzsy8iRaEE5qCj1sIPnjede25bcMDqi1RiB2SI3esSunspTxGbziC7/zT+ahQIUwIAqqEvSaKcQuBEGL6oXEEQggJgRBCQiCEIBICIYSEQAghIRBCEAmBEEJCIIQA/h9gsz7fSEkwZwAAAABJRU5ErkJggg==)
Maths-General
Maths-
Maths-General
Maths-
Simplify. Write the answer in the standard form.
![3 x plus 2 x squared minus 4 x plus 3 x squared minus 5 x](data:image/png;base64,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)
Simplify. Write the answer in the standard form.
![3 x plus 2 x squared minus 4 x plus 3 x squared minus 5 x](data:image/png;base64,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)
Maths-General
Maths-
Polynomial A has degree 2; polynomial B has degree 4. What can you determine about the name and the degree of the sum of the polynomials if polynomial A is a binomial and polynomial B is a monomial?
Polynomial A has degree 2; polynomial B has degree 4. What can you determine about the name and the degree of the sum of the polynomials if polynomial A is a binomial and polynomial B is a monomial?
Maths-General
Maths-
Describe the given statement as always, sometimes or never true.
A cubic monomial has a degree of 3.
Describe the given statement as always, sometimes or never true.
A cubic monomial has a degree of 3.
Maths-General
Maths-
Describe the given statement as always, sometimes or never true.
A trinomial has a degree of 2.
Describe the given statement as always, sometimes or never true.
A trinomial has a degree of 2.
Maths-General
Maths-
Describe the given statement as always, sometimes or never true.
A linear binomial has a degree of 0.
Describe the given statement as always, sometimes or never true.
A linear binomial has a degree of 0.
Maths-General
Maths-
What is the missing term in the equation?
![open parentheses a squared plus ? plus 1 close parentheses minus left parenthesis ? plus a plus ? right parenthesis equals 4 a squared minus 2 a plus 7](data:image/png;base64,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)
What is the missing term in the equation?
![open parentheses a squared plus ? plus 1 close parentheses minus left parenthesis ? plus a plus ? right parenthesis equals 4 a squared minus 2 a plus 7](data:image/png;base64,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)
Maths-General
Maths-
What is the missing term in the equation?
![left parenthesis a plus 7 right parenthesis plus left parenthesis 2 x minus 6 right parenthesis equals negative 4 x plus 1](data:image/png;base64,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)
What is the missing term in the equation?
![left parenthesis a plus 7 right parenthesis plus left parenthesis 2 x minus 6 right parenthesis equals negative 4 x plus 1](data:image/png;base64,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)
Maths-General
Maths-
Find the degree of the given monomial.
I) ![x over 4](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAgCAYAAADwvkPPAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAU2v5G4wAAALpJREFUeNpjYMANkoG4A4t4M1SOZHAOiMWR+IlAPIWBTOABxH1QtgsQ72WgEOwGYnsgvgDEwpQaVgDEv4BYj1KDrIF4DdSrkZQYpATEm4CYC4h5gPgMud4UBeJtaJp9gHgxqQaxAfE6IJbGIrccGsOjYLCD/xTgUTDUgA+1Yg5UBF2jlmEzoTUSxYZZI1UkFBkGKtsuAbE8NQwDVcI5aFmOLACqjY5iyb9kgZNArEItw2heUlC1uKGfYQBVvzjlk0WrpgAAAGJ0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWZyYWM+PG1pPng8L21pPjxtbj40PC9tbj48L21mcmFjPjwvbWF0aD7my4SvAAAAAElFTkSuQmCC)
II) ![negative 7 x y](data:image/png;base64,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)
Find the degree of the given monomial.
I) ![x over 4](data:image/png;base64,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)
II) ![negative 7 x y](data:image/png;base64,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)
Maths-General
Maths-
Divide the remaining figure into two rectangles. What are the dimensions of each rectangle?
![](data:image/png;base64,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)
Divide the remaining figure into two rectangles. What are the dimensions of each rectangle?
![](data:image/png;base64,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)
Maths-General
Maths-
What is the product of (3𝑥2 − 4𝑦)(3𝑥2 + 4𝑦)?
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
What is the product of (3𝑥2 − 4𝑦)(3𝑥2 + 4𝑦)?
Maths-General
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Maths-
Write the product in the standard form. (
𝑥 +
)2
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
Write the product in the standard form. (
𝑥 +
)2
Maths-General
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
Maths-
Write the product in the standard form. (0.4𝑥 + 1.2)2
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
Write the product in the standard form. (0.4𝑥 + 1.2)2
Maths-General
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
Maths-
What is the area of the shaded region?
![](data:image/png;base64,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)
What is the area of the shaded region?
![](data:image/png;base64,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)
Maths-General