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Consider the graph of the function g give
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What is the x-value (x>0) that maximizes A(x)?
first derive a formula for A(x)
area=base x height
@TuringTest Derivative = 2/(x^2+1) - (Ln(x^2+1)/(x^2)?
that's the derivative of what?, g(x) or A(x) ?
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It's the derivative of g(x).
and how will that help us?
Oh, lol. I read what you said wrong. I thought you said to find the formula for g(x).
ah, well what you wrote would be g'(x) but no, think simple geometry, base X height = area
Wouldn't that make it six for the rectangle area then? 0.3 x 20 = 6.
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in your particular picture, yes but we need a general equation for A(x) to find the value of x that maximizes that area
I am not sure how to derive an equation for it then.
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