What is the relative maximum value for the function: 7/x^2+5?
can you rewrite the expression(using equation generator or proper brackets) ?
Is this the problem? \[7/x^2+5 \]
7/(x^2+5)
so 7 is constant you just need to maximize (1/(x^2+5)) or minimize (x^2 + 5) so what is the minimum value of (x^2 + 5) ?
That's what I don't understand how to do
consider our problem minimize (x^2 + 5) since 5 is a constant so we just need to minimize x^2, x^2 is always greater than or equal to 0. so the x^2 `s minimum value is 0 x^2 + 5 `s is 5 so 7/5 should be the final answer clear ?
Somewhat. What exactly does it mean when it asks for the relative maximum instead of absolute maximum?
Relative maximum is a maxima which is determined locally (say about a point)|dw:1374342841668:dw|
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