q=x+y where x+y=20, given Δx and Δy, what is Δq?
Δq=q(Δxx)2+(Δyy)2 |
Δq=(Δx)2+(Δy)2 |
Δq=(Δx)2+(Δy)2 |
None of the above. |
q=x+y where x+y=20, given Δx and Δy, what is Δq? Δq=q(Δxx)2+(Δyy)2 Δq=(Δx)2+(Δy)2 Δq=(Δx)2+(Δy)2 None of the...
Compute Δy and dy for the given values of x and dx = Δx. (Round your answers to three decimal places.) y = 3 x , x = 4, Δx = 1
Given uncertainties in x and y, what is the uncertainty in d2? Use the addition rule on the results of the power rule. Addition rule Form r= x+ y Rule Δr= Δx + Δy d2 = x2+ y2 Question 5 options: A) Δd2=Δx2+ Δy2 B) Δd2=2(xΔx+ yΔy) C) Δd2=2(Δx+ Δy)(x + y)
Let y=3x^2. Find the change in y, Δy when x=4x and Δx=0.2 Find the differential dy when x=4x and dx=0.2
1.)Find dy for the given values of x and Δx. y=6x5−9x; x=−3 and Δx=0.1 dy= 2.) calculas
qkx Q.3 (20 pts) The joint p.d.f. of 2 random variables x and y is given by f xy(x,y) = 05x,0 sy.(2x + y) = 2 to otherwise Where k is a constant. 1) (5 pts) Find the value of k. 2) (5 pts) Are x and y independent? Explain. 3) (10 pts) Define z = 2x-y. Find the p.d.f. of z.
2. Given two initial value problems, у" — р(г)у +q()у +r(x) with a <I<b,y(a) — с,1 (а) —0 (1) and у" — р(г)у + g(х)у with a < r <ь,y(a) — 0, and / (а) — 1 (2) [a, b) where p(x), q(z) and r(x) Show that given two solutions yı(x), y2(x) to the linear value problems above, (1) and (2), respectively, then there exists a solution y(x) to a linear boundary value problem above where y(a) %3D 0, у...
PART A) h(x) = x2 + x + 2 h(2+Δx)-h(2)/Δx Evaluate the difference quotient and simplify the result. Show all steps PART B) The inventor of a new game believes that the variable cost for producing the game is $0.95 per unit. The fixed cost is $9000. The selling price for each game is $4.95. How many units must be sold before the average cost per unit falls below the selling price?
(P(x),Q(y), R(z)), where P depends only 2. Let S be any surface with boundary curve C, and let F(x,y, z) on r, where Q depends only on y, and where R depends only on z. Show that F.dr 0 C (P(x),Q(y), R(z)), where P depends only 2. Let S be any surface with boundary curve C, and let F(x,y, z) on r, where Q depends only on y, and where R depends only on z. Show that F.dr 0 C
Q(2) The joint probability distribution of X and Y is given by (2x-y)2 for x = 0, 1, 2 and y = 1,2,3 (Marks: 6,2,4) 30 f(x, y) = Find : (1) the joint probability distribution of U = 3X + Y and V = X - 2Y (11) the marginal distribution of U. (III) E (V)
Question 20 The solution to the linear inequality − 10 x + 2 y > − 4 will be the half-plane lying a) on and below the solid line − 10 x + 2 y = − 4. b) below the solid line − 10 x − 2 y = − 4. c) above the dashed line − 10 x + 2 y = − 4. d) on and above the solid line − 10 x + 2 y = − 4. e) below...