Chapter 8, Section 8.3, Question 027 For a function f (r,s), we are given f (60,...
Chapter 8, Section 8.3, Question 014 Your answer is partially correct. Try again The table below gives the number of calories burned per minute, B f (w, 3), for someone roller blading, as a function of the person's weight, w, and speed, S. Calories burned per minute 11 mph 9.9 w\s 120 lbs 140 lbs 160 lbs 180 lbs 200 lbs 8 mph 9 mph 4.2 5.8 5 .1 6.7 6.1 | 7.7 7.0 8.6 7.9 9.5 10 mph 7.4...
Chapter 6, Section 6.2, Question 04 Find the inverse Laplace transform --1{F(s)} of the given function. 6s+36 FS) $2+12s+100 Your answer should be a function of t. Enclose arguments of functions in parentheses. For example, sin (22). -1{F (3)} = QC
Chapter 8, Section 8.4, Question 002 Find the partial derivatives fr and fy of the function f (x, y). The variables are restricted to a domain on which the function is defined. f (x,y) = 6x² +9y2 f: (, y) = QU fy (I, y) = QU
Chapter 3, Section 3.2, Question 017-018 For the function f (x) = a(x – r) (x – s) graphed below, state whether the constants a, r, and s are positive, negative, or zero. (Assume r < s.) a is ris s is 4. . . sis
Chapter 9, Section 9.1, Question 010 Solve the equation 4 cos (60) +4 = 2 cos (60) + 5 for a value of 6 in the first quadrant. Give your answer in radians and degrees. Round your answers to three decimal places, if required. radians
Chapter 2, Section 2.1, Question 019 (a) Let 8 (1) = (0.6)'. Use a graph to determine whether g' (2) is positive, negative, or zero Positive Negative Zero (b) Use a small interval to estimate g' (2). Round your answer to three decimal places & (2) the absolute tolerance is +/-0.05 Click if you would like to Show Work for this question: Open Show Work
Problem #8: Given the probability density function, a f(x) = { 36* s a xe = x/6 x > 0 otherwise What is the probability that our random variable X has a value less than 8? (Round your answer to 4 decimal places.) Problem #8: 0.3770 Round your answer to 4 decimal places. Just Save Your work has been saved! (Back to Admin Page). Submit Problem #8 for Grading Attempt #2 Attempt #3 Attempt #4 Attempt #5 Problem #8 Your...
Consider the following function. (x) = x-8, (a) Approximate fby a Taylor polynomial with degree n at the number a. 0.8 s xs 1.2 n=2, a31, T2(x) = Tmx) when x lies in the given interval. (Round your answer to six decimal places.) (b) Use Taylor's Inequality to estimate the accuracy of the approximation rx (c) Check your result in part (b) by graphing R(x)l 3 2.5 2.0 1.2 WebAssign Plot 0.9 0.5 1.2 0.9 3 1.2 1.0 -0.5 1.0...
Area accumulation functions an introduction Given a function f(r), we create a new function F) by evaluating how much area is accumalated under f(x) 1. Example (a) Define F(f(t) dt. Evaluate the following: F(0) = F(2) F(-1) (b) Shade in and find the area represented by F(3) - F(1). (c) Find a formula for F(r) between0 and 1 (d) Give two values at which Fr)-0. (Hint: assume the graph continues to the right.) (e) Which is larger: F(3) or F(4)?...
Chapter 8, Section 8.6, Question 001 Use Lagrange multipliers to find the maximum and minimum values of f (x, y) = x +9y subject to the constraint x² + y2 = 36, if such values exist. Round your answers to three decimal places. If there is no global maximum or global minimum, enter NA in the appropriate answer area. Maximum = Minimum =