9. If u = (x – a)/h, v= (y – b)/k, where a, b,h, k are constants, then b, and b, arerelated by :yxuv(A) b = (k/h) b, (B) b,= bm(C) b,uVyxUV(h/k) b (D) b = (k/h) b̟uvuVxy'

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Answered: 9. If u = (x – a)/h, v = (y – b)/k,…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Plz do both parts and take a thumb up
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c) Evaluate [x' V2-x? dx by using substitution method.
Consider a function z = F(u(s, t), v(s, t)) where F, u, and u are differentiable and u(8, 6) = -1, v(8, 6) = 2, u, (8, 6) = 5, u, (8, 6) = 9, vs(8, 6) = −3, v₁(8, 6) = 4, Fu(-1,2) = -4, and F(-1,2)= -10. Compute and when s = 8 and t = 6 dt
6) Find dy a) dx given: y = 4 +27) (use product rule) 2x2 +5 given : y=- 3x-4 b) (use quotient rule) 7) Find d [Sx)] given: f(x) = - cot x dx (simplify your answer) 1+csc(x) 8) Find [(] given: f(x)= 4. dx (3x² – 2x + 1)³
a) Which of the functions f (x) = In x, g(x) = Vx is increasing at the greater rate for "large" values of x? 1. f(x) 2. g(x) 3. the same b) Which of the functions f (x) = In x, g(x) = Væ increases at the greater rate for "large" values of x? 1. g(x) 2. f(x) 3. the same
39. If f and g are functions defined by f (x, y, z) = (x, 0, z) and g(x, y, z) = (x, z, 'y); then 8(f (0, y, z)) = (A) (0, z, 0) (B) (0, y, 0) (C) (0,0, 0) (D) (x, z, 0) (E) (x, y, 0)
9. Let y=3x+2 a) typically we write points in this scenario as (x,y), not (y,x), why is that? b) on a horizontal axis, represent 3 things: x=-2, x=4, and Δx=4-(-2). c) on a vertical axis, represent 3 things: y=-4, y=14, and Δy=14-(-4). d) draw a sketch of y=f(x) which includes the points (-2,-4) and (4,14). Mark and label Δx and Δy for those two points on this graph. e) calculate that rate, then write the change equation for x and y f) if the change in x is 2, what is the change in y? g) if the change in y is -12, what is the change in x? h) if we swapped x and y (with x on the vertical axis so x=g(y)), what would the rate be?
Let f(æ) = (4x² + 5æ + 2)° f'(x) =

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9. If u = (x – a)/h, v = (y – b)/k, where a, b, | h, k are constants, then b and b are related by : yx uv (k/h) b.v (A) b, (C) b, = (h/k) b (D) b = (k/h) b, (В) b, uV yx uV uv xy'