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- In Problems 2–4, for the given functions fand g find: (a) (f° g) (2) (b) (g • f)(-2) (c) (fo f) (4) (d) (g ° 8) (-1) 2. f(x) = 3x – 5; g(x) = 1 – 2r 3. f(x) = Vx + 2: g(x) = 2x² + 1 4. f(x) = e"; g(x) = 3x – 2Please answer parts A and C and show all work, thank you!!Find dyldx for the following xVx² + 1 In y = In (x + 1) 1 + x2 +1 y = y 3 (x + 1) Option 1 y => (+ ) 2x 4 - + x2 + 1 3 (x + 1) Option 5 O II
- 4. Prove that (Å x B) - (B x C) x (C x A) = [ABC %3DPlease help me with this Discrete II Problem. Thank youe Section 2.2 Review.pdf IN QUESTIONS 1-9, FIND THE DERIVATI 1. y = 5x4 – 9x³ + 7x 2. f(* - 4x5-5x4-6x+10 4. У 3 7 6. y = vx + - sinx 9. f(x) = Vx(x³ + 5x – 3) %3D IN QUESTION 10, WRITE AN EQUATION 10. f(x) = Vx + AT (1, 2) x2 11. AN OBJECT IS TOSSED VERTICALLYU HEIGHT OF s(t) = -16t2+ 288t.
- Could you please show how these two are equivalent, something about epsilon-delta being equivalent to the open sphere, it's from an analysis course. If able give detailed explanation because I am really confused, thank you in advance.Chapter 14 Review 53: Find the global extrema of f(x,y) = 2xy−x−y on the domain {y ≤4,y ≥x2}In Problems 39–46, show that (f ° g) (x) = (g° f) (x) = x. %3D 39. f(x) = 2x; g(x) = 40. f(x) = 4x; g(x) = i* 41. f(x) = x; g(x) %3! %3D 43. f(x) = 2x – 6; 8(x) = ; (x + 6) 46. fl+) = s(*) = 42. f(x) = x + 5; g(x) = x - 5 44. f(x) = 4 – 3x; g(x) = (4 - x) %3D 45. f(x) = ax + b; g(x) = - (x - b) a + 0 %3D a