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The sum of the squares of two consecutive positive numbers is 85. What is the smaller number?
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try \(3^2+4^2\) and if that is too small, try \(4^2+5^2\) or \(5^2+6^2\)
@ParthKohli sum of squares
Let one number be: x Next number will be: (x + 1) So, \[x^2 + (x +1)^2 = 85\] \[(a + b)^2 = a^2 + b^2 + 2ab\] Use this formula to solve this above equation...
@sabimaru sum of squares
Thanks.. will get my eyes checked
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Thing is that the next time I'd go there in October
\[6^2+7^2=85\] why will no one guess and check? it take like 5 seconds with a calculator
@calculator73 okay
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