Find value of tangent passes through the origin
Solve the below:
Differentiation
Q1. Show that if the tangent to y=ekx at (a, eka) passes through the origin then a=1/k.
Q2. Find the value of a and b so that the line 2x +3y = a is tangent to the graph of f(x)=bx2 at the point where x = 3.
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Functions f, g, and h are continuous and differentiable for all real numbers, and some of their values and values of their derivatives are given by the below
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Show that if the tangent to y=ekx at (a, eka) passes through the origin then a=1/k.
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