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Due date 3/2/22 6:00 PM 4. 10 pts possible If g(x) is continuous on [a,b] and m is a 0 1. I = m (G(b)

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Due date 3/2/22 6:00 PM 4. 10 pts possible If g(x) is continuous on [a,b] and m is a 0 1. I = m (G(b) - G(a)), G'(x) = 9(x) constant, determine the integral 2 1 = [mg(z)2 16 1 = mg(x) dx 2 without further restrictions on g and m. O 3. I = m(b - a) O 4. I = m (G(a) - G(b)), G'(x) = 9(x) 0 5. I = m(g(b) - g(a)) 6. 1 - 9(6) - g(a) b - a 1 | 2 1 3* | 4* | 5* | 6 * | 7* | 8* | 9* | 10* | 11 * | 12* | 13 * indicates a slide with a question that hasn't been completed. Please

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