A First Course In Probability, Global Edition
A First Course In Probability, Global Edition
10th Edition
ISBN: 9781292269207
Author: Ross, Sheldon
Publisher: PEARSON
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Chapter 10, Problem 10.13P
To determine

To Prove: The R and the θ are independent with R2 being the uniform on (0,1) and θ being the uniform on the (0,2π) .

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A curve C is the boundary of a shaded region D which defined by y = 2x-4 and y = 2x in counter-clockwise orientation. Sketch the curve C, hence by using Green's theorem, evaluate the integral fle - y')dx+(2x +3) dy. (ans:3.6) 3)
c) i) Use Green's theorem to show that the area bounded by a simple closed curve c is given by Area = [(-y,0). dr ii) Find the area bounded by r(t) = (cost, sint cost), -1/2 < t < π/2.
Let z = g(x, y) = f(3 cos(xy), y + e") provided that f(3, 4) = 4, f1(3, 4) = 2, f2(3, 4) = 4. %3D i) Find g1 (0, 3). i) Find g2 (0, 3). i) Find the equation of the tangent plane to the surface z = f(3 cos(xy), y + e#') at the point (0, 3). Türkçe: f(3, 4) = 4, f1(3, 4) = 2, f2(3, 4) = 4 olmak üzere z = g(x, y) = f(3 cos(xy), y + e™") olsun. %3D %3D i) 91 (0, 3) değerini bulunuz. ii) 92 (0, 3) değerini bulunuz. iII) z = f(3 cos(ry), y + e#") yüzeyine (0, 3) noktasında teğet düzlemin denklemini bulunuz. O i) 12, ii) 4, iii) 12x + 4y - z = 8 i) 12, ii) 4, ii) 12x - 4y - z = 0 O i) 12, ii) 12, iii) 12x + 12y + z = 32 O i) 36, ii) 4, iii) 36x - 4y - z = -28 O i) -24, ii) 12, iii) -24x + 12y + z = -16 ) 36, i) -8, ii) 3бх -8y - z3D -16 O i) -12, ii) -8, iii) -12x -8y - z = 8 О) -24, i) 16, i) -24x + 16у -z%3D 8
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