Let y=f(x) be drawn with f(0)=2 and for each real number the tangent t – InterviewSolution

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1.	Let y=f(x) be drawn with f(0)=2 and for each real number the tangent to y=f(x) at (a,f(a)), haas x-intercept (a−2). If f(x) is of the form of kepx, then (kp) has the value equal to
Answer» Let $y = f (x)$ be drawn with $f (0) = 2$ and for each real number the tangent to $y = f (x)$ at $(a, f (a))$ , haas x-intercept $(a - 2)$ . If $f (x)$ is of the form of $k e^{p x}$ , then $(\frac{k}{p})$ has the value equal to

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