Question 4 H(x) is an antiderivative of h(x) and the following values are known: H(3) -...
Question 4. The following tables lists the populations of five counties (X) and the numbers of physicians (Y) who practice there: Population (in thousands) Number of Physicians 38 21 76 35 36 13 62 24 32 18 (a) Draw a scatter diagram. (b) Find the regression equation. (c) Interpret the values of a and b. (d) Estimate the number of physicians for a country with a population of 45,000.
Problem 5 (7 point) Suppose that f'(x) is continuous and that F(x) is an antiderivative of f(x). You are given the following table of values: r=0 2 = 2 * = 4 x = 6 -2 6 f(x) 6 F(x) 7 2 -4 -3 2 -4 5 3 (a) Evaluate | ((z) – 3)s -3)?f'(x)dx. (b) Evaluate (* 25 r* f" ()dx
that f'(2) is continuous and that F(x) is an antiderivative of f(1). the following table of values: 6 f(x) F() r=0 = 2 r = 4 1 = 6 -2 1 -4 6 2. -3 5 6 -4 2 3 7 (a) Evaluate [u(z) – f(x) – 3)?f'(x)da. b) Evaluate ſz, za f'(x)dx
9+ 5 8 7 4 h(x) 6 3 y-values 5+ y-values 4 N 8(x) 3 2 1 3 2 X-values Ou 2 3 x-values If f(x) g() then h(x)' f'(4) = -13/2 Preview Get help: Video
3) Suppose F(x) is an antiderivative of f(x). Use the graph of the functionf(x) below to answer the following: flx) a) Approximate f'(6), and explain/show how you arrived at your answer 6 4 3 2 b) Explain/show why F'(6) 2 1 2 3 4 5 6 7 c) Approximate o f(x)dx, and explain/show how you arrived at your answer. d) Explain/show why f'(x)dx-3.
This Question: 1 pt 2 of 25 (1 complete) Find the particular antiderivative of the following derivative that satisfies the given condition. C'(x) = 3x² - 4x; C(O) = 1,000 C(x)= This Question: 1 pt 13 of 25 (1 complete) This T The critical values of f(x) = 4x® - 48x + 24 are x=-2 and x = 2. Use the first derivative test to determine which of the critical values correspond to a local minimum O A. X=2 OB....
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Find the particular antiderivative of the following derivative that satisfies the given condition . dy - 3+2x-1-1; y(1) = 4 dx ***+2 y(x) =
Find the particular antiderivative of the following derivative that satisfies the given condition. dy dx -3 = 2x + 8x - 1; y(1) = 0 y(x) =
Please answer question 4 using the information from question 1. 1. Homework Unanswered It is known that 30% of the products in a production line are defective. Products are inspected one by one until the first defective item is encountered. Let X= The number of products inspected until encountering the first defective item. Then the random variable X is: 4 Homework Unanswered Referring to exercise 1, given you inspected 3 items and none was defective, the probability that from now...