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Here's a toughie. At each point (x,y) on the curve the slope equals the square of the distance between the point and the y-axis; the point (-1,2) is on the curve. Find the equation of this function.
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Knowing that the x-value is the perfect measure for the distance from the y-axis, I came up with\[f'(x)=(\left| x \right|)^2\] as the eqn for the slope. But does that make sense...?
isnt that just: \[y' = x^2 \Rightarrow y = \frac{x^3}{3}\] or am i over simplifying things <.<
i dont like calculus btw >.<
Just adjust with with Constant \[2=\frac{1}{3}(-1)^3+C\] \[y=\frac{1}{3}x^3+\frac{7}{3}\]
Hmm. I guess throwing in those absolute value bars messed me up. Thanks all!
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We don't need absolute value since x^2 is always positive
y=1x+3
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