show work please Find the area under the graph of g(x) over the interval (-3, 2]....
Find the specified area. The area under the graph off over the interval [-2.4 f(x)= 5. if x < 1, 5x?. if x 21 448 OA. I OB. 120 OC, 330 OD 30
Find the area under the graph of g over [-2, 3] g(x) = -x? +5 when x 50 g(x) = x + 5 when x > 0
Find the area under the graph off over the interval [ -1,4). x? +4 Xs2 f(x) = 4x X>2 The area is (Simplify your answer.)
2. Solve the following inequalities. Graph solutions and write in interval notation. a) 3 - 8x 9 - 4x b) 2y=<7
2 Average value of the funtion flxl. a 24-6x² over interval -5<x<5
Solve the inequality. Express your answer using set notation or interval notation. Graph the solution set. - 2(4x-5)<2 Choose the correct and per below that is the solution set to the inequality O A. {x[x> 1} or (1,00) OB. {x\x < 1) or (-0,1) O C. {x}x< - 1} or [-00,- 1] OD. {x[x> 1} or [1.00]
Find the area under the graph of f over the interval [0,4]. f(x) = x^2 for x< or equal to 2 20-4x for x>2
Chapter 4, Section 4.3, Question 011 Find the x-value maximizing the shaded area on the interval 0 < x < 16. One vertex is on the graph of f (x) = 50x + 1000 FO I 0 16 If necessary, round your answer to three decimal places. X =
Graph the function f ro -2<x<0 f(x) = +1 O 5x<1 1 1 sx<2 Find the Fourier series of fon the given interval. Give the number to which the Fourier series converges
Find the area under the graph off over the interval [ - 2,3]. x2 + 4 x51 f(x) = { 5X X> 1 The area is (Simplify your answer.)