If y =|x1|, then y-x graph is

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

y

n =

f (x) = (x + 1)^{2}

x \geq - 1

Which of the following statements is/are correct for the above given figure?

1.For all the function A, B and C, domain is R and Range is $(0, \infty)$ .

2.Function B is a graph for $F (x) = a^{x}, a > 1, x ϵ R$ .

3.Function A is a graph for $F (x) = a^{x} 0 < a < 1, x ϵ R$

4.Function C is a graph for $F (x) = a^{x}, a < 0, x ϵ R$

5.If the graph of B is $5^{x}$ , then the graph of A is $y = 8^{x}$ and the graph of C is

$y = 2^{x}$ (you have to choose graph from $2^{x}, 8^{x} a n d 5^{x})$

6.If the graph of B is $5^{x}$ , then the graph of A is $y = 2^{x}$ and the graph of C is

$y = 8^{x}$ (you have to choose graph from $2^{x}, 8^{x} a n d 5^{x})$

(x + 1)^{2}

\geq

f (x) = (x + 1)^{2}

x \geq - 1

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If y =|x1|, then y-x graph is