Transformation of `y=f(x)` into `{y}=f(x)` and `{y}={f(x)}`

Transformation of y=f(x) into |y|=f(x)

Transformation of y=f(x) into |y|=|f(x)| and |y|=|f(|x|)|

Transformation of y=f(x)rarr y=f^(-1)(x)

Transformation of graph y={f(x)} from y=f({x})

Transformation of graph y={f({x})}

Consider the function f(x)={2x+3,x 1 Then draw the graph of the function y=f(x),y=f(|x|),y=|f(x)|,quad and y=|f(x)|

Given the graph of y=f(x) . Draw the graphs of the followin. (a) y=f(1-x) (b) y=-2f(x) (c) y=f(2x) (d) y=1-f(x)

If f(x)=sin(pi x), then draw the graph of the followings :(i)y=f(|x|)( ii) y=f(-|x|) (iii) |y|=f(x)

let f(x) be the polynomial function. It satisfies the equation 2 +f(x)* f(y) = f(x) + f(y) +f(xy) for all x and y. If f(2) =5 find f|f(2)| .