Let `f(x)={x+1, x > 0 and 2-x, x le 0 g(x)={x+3, x < 1 and x^2-2x-2, 1 le x < 2 and x-5, x >= 2`

Let f(x)={x+1,x >0, 2-x ,xlt=0 and g(x)={x+3,x 0)g(f(x)).

Let f(x)={x+1,x >0, 2-x ,xlt=0 and g(x)={x+3,x 0)g(f(x)).

Let f(x)={x+1,x >0 2-x ,xlt=0 and g(x)={x+3,x 0)g(f(x)).

Let f(x){sin pix , 0 le x le 2 and 2-x, 2 < x le 5, g(x) ={max(|x|, 1-|x|,|x-1|) if x in (0,1) and min(|x|, 1-|x|,|x-1|) otherwise. Then find f(g(x)).

Let f(x) ={{:( x+2, 0 le x lt 2),( 6-x, x ge 2):}, g(x) ={{:( 1+ tan x, 0le x lt (pi) /(4)),( 3-cotx,(pi)/(4) le x lt pi ):} f(g(x)) is

Let f(x)={2x-1,-3 le x lt 1,3x^(^^)2-2, x ge 1 and g(x)=4x+7-5 le 0,5x^(^^)2-x+7x>=0 then value of int_(-)(-2)^(^^)2gof(x) equals

Let f(x) = {{:( x^(3) + x^(2) - 10 x ,, -1 le x lt 0) , (sin x ,, 0 le x lt x//2) , (1 + cos x ,, pi //2 le x le x ):} then f(x) has