f(x)h(−2)h′(−2)g(−2)g′(−2)k(−2)k′(−2)=======x2h(x)+4k(x)h(x)g(x)+x44k(x)−6−9−52−6−8𝑓⁡(𝑥)=◂+▸ℎ⁡(−2)=−6ℎ′⁡(−2)=−9𝑔⁡(−2)=−5𝑔′⁡(−2)=2𝑘⁡(−2)=−6𝑘′⁡(−2)=−8 Taskf′(−2)=◂=▸AnswerCheckQuestion 5

Classer les fonctions suivantes selon leur variation (croissante, décroissante, constante) sur R.g(x)=4x−3h(x)=(−6x+1)−2(4x−3)i(x)=2(−6x+1)+3(4x−3)j(x)=−3(−6x+1)−(4x−3)k(x)=(−6x+1) 2 −9x(4x−3)

Find h, of, minus, 3h(−3).12345678910-1-2-3-4-5-6-7-8-9-1012345678910-1-2-3-4-5-6-7-8-9-10xyh(x)g, of, x, equals, minus, 3, x, squared, minus, 2, x, minus, 1g(x)=−3x 2 −2x−1xx f, of, xf(x)55 minus, 9−988 3311 minus, 8−833 minus, 5−5minus, 1−1 77

Let k(x) = f(x)g(x). Use the graphs above to find the following derivatives.k '(1) = k '(3) =

If 𝑓(𝑥)=2𝑥+3f(x)=2x+3, 𝑔(𝑥)=𝑥2−5g(x)=x 2 −5, and ℎ(𝑥)=𝑥2h(x)= 2x​ , find the value of h(g(f(4))).a116b58c11d4

f:x⟼1x2−9,x≠±3g:x⟼x+2h:x⟼1x+23 ,   x≠−23Solve  fg(x)=h(x)