Use geometry to evaluate the following definite integrals, where
the graph of f is given in the figure.
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Use geometry to evaluate the following definite integrals, where the graph of f is given in...
Exercise 6. The graph of a function f(x) is given. Using the geometry of the graph, evaluate the definite integrals. - 1 2 3 4 51 $*(dx los pcdx S'f(x)dx les srcade (o) f(x)dx 19 P-2f(x)dx
Given the function graphed below, evaluate the definite integrals. 4 3 2 1 2 3 4 5 6 7 8 -2 -3 -4 Preview [ f(z)dx = [ f(a)dx = Preview
Given the function graphed below, evaluate the definite integrals. 4 3 2 1 -1 1 2 3 4 5 -] - 6 -3 7 f(x)dx = Preview 5 sm)dor = Preview
Let Use these values to evaluate the given definite integrals. [ fayde = 12. Disleyde = -8. [ole) de = -10. ["alwydr = –13, => [°(f(x) + f(x) dx = Đ» "(F(a) – g()) dx = 1 g(x)) dx = + 2g(x)) dx = d) Find the value a such that/ (a f(x) + g(x)) dx = 0. a=
Given the graph of f(t), below, compute the indicated definite integrals. (4,2) 3 4 5 6 (a) ["f(x) dx (b) ſs(e) de (e) $* $(x) dx (a) [5(e) de
6.Evaluate the following indefinite and definite integrals 6. Evaluate the following indefinite and definite integrals. (a) ſe=v2+3e* dx secat 1+tant
The graph of the function f(x)=9-x?is given below. Which of the following definite integrals yields the area of the shaded region? 8 5 4 3 2 -5 -4 -3 1 2 3 4 5 X *P(x-6) J xp(23-6) xp(<7-03) »p(x-on »p«.
3. Using the graph off compute the definite integrals (use known geometric formulas). 2 4 (n) (2) de (w) | sle)dr = S $12)de - [ Педаг . (e) 4. Using the graph of g compute the definite integrals. area 3 arca-6 6 7 5 area (b) (a) [*ola) dr = 9(x) dx = (c) (a)dx (d) (Circle one) ne) . 9(1) dr = positive / negative / zero 2
Consider the graph of the functi y = f(x) 14 6 Evaluate the following integrals by interpreting them in terms of areas: [* f(e)dx = 4 a» [° s(m) do = 6 <-> ["s(e) dx = 8 (0 [° f(x) dx = 12 = 12
17. Use geometry to evaluate the definite integrals. Use your calculator to verify your result. (a) [ 13 de (b) ſ (5 + V4 – 22) de 1-2 18. Use the comparison property of integrals to estimate Si Vx2 + 3x