Question

4. Using the graph of $f$ compute the definite integrals (use known geometric formulas). 2 -2 2 4 6 (a) $\int_{-2}^{1} f(x) dx = $ (b) $\int_{1}^{4} f(x) dx = $ (c) $\int_{4}^{6} f(x) dx = $ (d) $\int_{0}^{6} f(x) dx = $ 5. Using the graph of $g$ compute the definite integrals. $\text{area} = 3$ $\text{area} = 6$ 1 2 3 4 5 6 7 8 $\text{area} = 1$ (a) $\int_{1}^{3} g(x) dx = $ (b) $\int_{3}^{4} g(x) dx = $ (c) $\int_{1}^{8} g(x) dx = $ (d) (Circle one) $\int_{3}^{7} g(x) dx = $ positive / negative / zero

          4. Using the graph of $f$ compute the definite integrals (use known geometric formulas).
2
-2
2
4
6
(a) \(\int_{-2}^{1} f(x) dx = \)
(b) \(\int_{1}^{4} f(x) dx = \)
(c) \(\int_{4}^{6} f(x) dx = \)
(d) \(\int_{0}^{6} f(x) dx = \)
5. Using the graph of $g$ compute the definite integrals.
$\text{area} = 3$
$\text{area} = 6$
1
2
3
4
5
6
7
8
$\text{area} = 1$
(a) \(\int_{1}^{3} g(x) dx = \)
(b) \(\int_{3}^{4} g(x) dx = \)
(c) \(\int_{1}^{8} g(x) dx = \)
(d) (Circle one) \(\int_{3}^{7} g(x) dx = \) positive / negative / zero

4. Using the graph of f compute the definite integrals (use known geometric formulas).
2
-2
2
4
6
(a) ∫-2^1 f(x) dx =
(b) ∫1^4 f(x) dx =
(c) ∫4^6 f(x) dx =
(d) ∫0^6 f(x) dx =
5. Using the graph of g compute the definite integrals.
area = 3
area = 6
1
2
3
4
5
6
7
8
area = 1
(a) ∫1^3 g(x) dx =
(b) ∫3^4 g(x) dx =
(c) ∫1^8 g(x) dx =
(d) (Circle one) ∫3^7 g(x) dx = positive / negative / zero

Added by David S.

Question

Please give Ace some feedback