Let `f:{2,3,4,5}rarr{3,4,5,9}`a n d`g:{3,4,5,9}rarr{7, 11 , 15}` be functions defined at f(2)=3,f(3)=4,f(4)=f(5)=5,g(3)=g(4)=7,a n dg(5)=g(9)=11. Find `g(f(x))`

Let f:{2,3,4,5} to {3,4,5,9}and g:{3,4,5,9} to {7,11,15} be functions defined as f(2)=3,f(3)=4, f(4)=f(5)=5, g(3)=g(4)=7, " and " g(5)=g(9)=11. " Find " gof.

Let f" ":" "{2," "3," "4," "5}-> {3," "4," "5," "9} and g" ":" "{3," "4," "5," "9} ->{7," "11 ," "15} be functions defined as f" "(2)" "=" "3 , f" "(3)" "=" "4 , f" "(4)" "=" "f" "(5)" "=" "5 and g" "(3)" "=" "g" "(4)" "=" "7 and g" "(5)"

Let f:{1,3,4}rarr{1,2,5} and g:{1,2,5}rarr{1,3} be given by f={(1,2),(3,5),(4,1)} and g={(1,3),(2,3),(5,1)}. Write down gof.

Let f : N rarr R be a function defined by f(x) = 4x^(2) + 5 . Then f (2), f(3), f(5), f(6) is :

If f'(4)=5, f(4)=3, g'(6)=7 and R(x)=g[3+f(x)] then R'(4)=

If f:{1,3} rarr {1,2,5} "and " g:{1,2,5} rarr{1,2,3,4} be given by f={(1,2),(3,5)}, g={(1,3),(2,3),(5,1)} , write g of.

If: f(x)=5-x^2,g(x)=3x-4 , then: (f@g)(-1)=

Let f:R rarr R be defined as f(x)=(2x-3 pi)^(2)+(4)/(3)x+cos x and g(x)=f'(x) , then find g(x)