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Area of a Quadrilateral

Suppose that ...

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Suppose that the radius r and area A = pi r square are differentiable function at t .write an equation that relates dA/st to dr/st

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f : R ⟶ R

satisfies the equation

f (x + y) = f (x), f (y)

x, y ϵ R, f (x) \neq 0

Suppose that the function is differentiable at x=0 and

f^{^{'}} (0) = 2

f^{^{'}} (x) = 2 f (x)

f : R \to R

satisfies the equation

f (x + y) = f (x) f (y)

x, y \in R, f (x) \neq 0

. Suppose that the function is differentiable at

x = 0

f^{'} (0) = 2

f^{'} (x) = 2 f (x)

Q. A circle of radius

x

has an area twice that of a square of side

a .

The equation used to find the radius of the circle is

f : R \to R

satisfies the equation

f (x + y) = f (x) f (y)

x, y \in R, f (x) \neq 0

. Suppose that the function is differentiable at

x = 0

f^{'} (0) = 2

f : R \to R

satisfies the equation

f (x + y) = f (x), f (y)

x, y ϵ R, f (x) \neq 0.

Suppose that the function is differentiable at

x = 0

f^{'} (0) = 2,

f^{'} (x) =

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