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find 2 positive real #s whose sum is 13, if the sum of their squares is a min
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sum of their squares is ....................
a minimum
ok
6.5 again?
lools yeah nn can u do it using a quadratic equation .. step by step
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a + b = 13 a^2 + b^2 is minimum. => a^2 + b^2 = 169 - 2ab Also ab<169/4 Therefore for Minimum a^2 + b^2 we take maximum ab. Which => a^2 + b^2 = 169/2 And (a - 13)^2 = 169/2 - a^2
Solve the quadratic to get two real values of x. Oh and ab, 169/4 by AM>GM a+b/2 > (ab)^1/2
* ab <(equalto) 169/4
i guess i kind get it.. thnxx
Haha. Anytime :)
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