1) The correct answer is option b
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Taking the first derivative of the above function
Set the first derivative equal to 0
The LCM is 6X
800 X2 = 2
X = 0.05
1. Find the x that minimizes the function y=- 200 + r2 -= In (x): 3 a. X=1 b. x=0.05 c. X=0.125 d. none of the above...
how to solve this? the answer is b 1. Find the x that minimizes the function y=- nction y = 200 x? - 2 1n(x): a. X=1 b. x=0.05 c. x=0.125 d. none of the above
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41. Find O! A) 1 B) O C) -1 0 2 E) None of the Above 42. Find P2 A) 120 B) 10 C) 3 D) 20 E) None of the Above 43. Find.cz A) 120 B) 10 C) 3 D) 20 E) None of the Above 44. Find the missing probability. 0 2 1 3 X 4 p(x) 0.12 0.13 0.27 ? 0.09 A) 1 B) 1.61 C) 0.39 D) 0.43 E) None of the Above 45. Find 4!...
Please describe the contour map and list important aspects of it, thanks! Let f(x,y) -2(xy 1) be a scalar function in R2. a) Find the vector field F(x, y) for which f(x, y) is a potential function, b) c) sketch a contour map of f (x, y) and, on the same figure, sketch F(x,y) (on R2). Comment on any important aspects of your sketch. Let f(x,y) -2(xy 1) be a scalar function in R2. a) Find the vector field F(x,...
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Implicit Function Theorem in Two Variables: Let g: R2 → R be a smooth function. Set {(z, y) E R2 | g(z, y) = 0} S Suppose g(a, b)-0 so that (a, b) E S and dg(a, b)メO. Then there exists an open neighborhood of (a, b) say V such that SnV is the image of a smooth parameterized curve. (1) Verify the implicit function theorem using the two examples above. 2) Since dg(a,b) 0, argue that it suffices to...
Find the horizontal asymptote of the given function. 35) f(x) - 4x2.3 4x2.3 A) Y-3 C) y - 1 B) y--3 D) None Sketch the graph of the rational function. Indicate the equations of the vertical and horizontal asymptotes and the y-intercept. 40) f(x)* Vertical Asymptote: Horizontal Asymptote y-intercept 36) gix) x2 + 8x - 5 x-5 A) y - 5 C) None B) y = 0 D) y - 8 37)(x) x2.5 A) y = 0 C) None B)...
linear algebra Let T: R2 R2 be a reflection in the line y = -x. Find the image of each vector. (a) (-3,9) (b) (5, -1) (c) (a,0) (d) (o, b) (e) ( ed) (f) (9)
1. if x=3 then x*=2 evaluates to a. 6 b. 5 c. 2 d. none of the above 2. if x = 2 then the command j = i++ assigns the value to j of a. 3 b. 2 c. 4 d. none of the above