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The sum of two positive integers x and y is 90. Find the value of x that minimizes P=x^3-90xy. (Only an algebraic solution is accepted.)
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x+y=90 so put y=90-x into function derive it f'=0 find roots find min
Do I take the derivative of x^3-90xy then find the roots of that?
f(x,y)=x^3-90xy apply y=90-x so f(x)=x^3-90x(90-x) then find f'=0 roots
the roots of f'=0 must be -30 ,90 f=3x^2-180x+90^2 |dw:1389467170895:dw|
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