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Derivative of One Function w.r.t Another

Let f:(-2,2)-...

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Let f:(-2,2)-(-2,2) be a continuous function such that f(x)=f(x^2) for every value of x belongs to df(domain) and f(0)=1/2, then the value of 4f(1/4) is equal to

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f : [- 2, 2] \to R

be a continuous function such that

f (x)

assumes only irrational values. If

f (\sqrt{2}) = \sqrt{2}

f : [- 2, 2] \to R

be a continuous function such that

f (x)

assumes only irrational values. If

f (\sqrt{2}) = \sqrt{2}

f

is a function such that

f (0) = 2,

f (1) = 3

f (x + 2) = 2 f (x) - f (x + 1)

x,

then the value of

f (5)

f (x) = {\frac{log (1 + x)^{1 + x}}{x^{2}} - \frac{1}{x}}

. Then the value of

f (0)

so that the function

f

is continuous is

f : R \to R

be a continuous function such that

f (x) + f (x + 1) = 2,

x \in R .

I_{1} = \int_{0}^{8} f (x) d x

I_{2} = \int_{- 1}^{3} f (x) d x

then the value of

I_{1} + 2 I_{2}

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