find fog and gof where f(x)= modx+x and g(x)= modx-x for all x belongs to R

fog= f(g(x))
= f( modx - x)
= mod( modx - x)
  • -35
f(x) = |x| +x and g(x) = |x| - x So, fog = f(g(x)) = f(|x| - x) = | |x| - x | + (|x| - x) gof = g(f(x)) = g((|x| + x) = | |x| + x | - (|x| + x)
  • -16
Hope this is helpful! 😊

  • -6
similarly u can find gof(x)

  • 4
similarly you can get gof(x) =0

  • 14
Hope it helps....

  • 2
Answer in RS Aggarwal is wrong, I think.

  • 3
Solution

  • 20
Hope this is helpful..

  • 5
Hope this is helpful

  • -3
Hope this helps

  • 9
What are you looking for?