1 (b) g(x)- х? cos 1 (c) If g(0) 3, and g'(0) -2, what is h'(0) where h(x) ? Show your work. = (x)8) 1 (b)...
Your answer is incorrect. Try again. Let f(x) = g(h(x)) = (x - 7)3 + 2. Possible forms of g(x) and h(x) are O g(x) = x - 7, h(x) = x3 + 2. g(x) = x3 + 2, h(x) = x - 7. g(x) = (x - 7)3, n(x) = x - 2. g(x) = x - 2, h(x) = (x - 7)3. Click if you would like to Show Work for this question: Open Show Work x Incorrect....
6 cos (r X JS-х if x< 4 , 5-X g(x)- x-16 if x24, x+ 16 x-4 n) Use Show your work and ystity your 罒ustthe(largest)intervals of co ytor the fun tong. Show your work and justify your answer.
The one-to-one functions g and h are defined as follows. g={(-7, -8), (0, - 2), (3, 8), (8, -6)} h(x)= 3x + 14 Find the following. х 5 ? (top) (-4) = 0
1.state the shaded area f(x)=cos(x)+5 g(x)=cos(x)+3 #2. state
the shaded area f(x)=sqrt x-4 +3 g(x)=-x+7
Show work as needed. Circle answer. 1. State the shaded area. f(x) = cos(x) + 5 g(x) = cos(x) + 3 2. State the shaded area 1x) = *-4+3 9(4)=-x.7
1) (35 points) The wave function for a particle moving along x axis between the limits 0 and L is: (x)-C sin (nx xL) where n are 1, 2, 3, A) Determine the normalization constant C B) Why can't n take the value of 0, briefly explain C) For n-3 determine the values of x (in terms of L) that correspond to a maximum or a minimum in the wave function D) For n-3 determine the values of x (in...
Given these reactions, where X represents a generic metal or metalloid 1) H,(g) + 0,(g) – HO(g) AH = -241.8 kg 2) X(s) + 2 C1,(8) XCI(S) AH = +182.9 kJ 3) H,(8) + CI,(E) — HCI(8) AH; = -92.3 kJ 4) X(8) + 0,(8) — X0,() AHA = -756,5 kJ 5) H.O(g) - HO(1) AHS = -44.0 kJ what is the enthalpy, AH, for this reaction? XCI,(s) + 2 H,001) — XO,(s) + 4 HCl(g) AH =
cos x + cos 2x cos 3x+ cos 4x 0, is a) 3 c) 7 b) 5 d) 9 Let tan-1 y = tan, + tan-1 ( tan-1 (-Zr where |x| < + v/3 Then a value of y is 1-3z2 1-32 1 + 3z2 1+3 If the angles of elevation of the top of a tower from three collinear points A, B and C, on a line leading to tower, are 300 450 and 60 respectively then the ratio,...
soi-Ja x(rprr) a r, where x(r) is continuous at t-o.anda <0< β. 3.13 Show that (a) (t - T)s-T)0, (c) cos(1)s(t + π/2),: 0, 3.14 Evaluate the following definite integrals: (a) sin(r)s)dr, (b) o sinoo)dt (c) sin(r)8(r)a(t-2) dr, τ cos(r/2)δ(r-x) dr.
soi-Ja x(rprr) a r, where x(r) is continuous at t-o.anda
Problem 5: Evaluate log(x) Jo 4+2 0 3. Show that 2x cos(e) Jo 1-cos(0)
Problem 5: Evaluate log(x) Jo 4+2 0 3. Show that 2x cos(e) Jo 1-cos(0)
Calculate g(b) and (b), where g is the inverse of f = x + cos(x) where b = 1. 96) = g(6) =