3 4 1 To find the blue shaded area above, we would calculate: f(x)dx = area a Where: a = f(x) area

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A: according to our terms and condition i have solved first question for next question repost

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A: solution is given below

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Q: 2 1 2 3 4 To find the blue shaded area above, we would calculate: f(æ)dx = area Where: a = b f(x) =…

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Q: 1 a 3 2 1 a 1 To find the blue shaded area above, we would calculate: b Where: f(x)dx = area 1 2 3 4…

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Q: 4 3 1 2 3 4 To find the blue shaded area above, we would calculate: f(x)dx area Where: a = b = f(x)…

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A: To find out the integral value.

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Q: 3. 1 1 2 4 1 To find the blue shaded area above, we would calculate: | f(x)dx area а Where: a = b :…

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Q: 1 3 2 + To find the blue shaded area above, we would calculate: b ľ f(x) dx = area Where: a = 2 3 4…

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Q: x+

A: We find solution of exact differential equation

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Q: 3- 1 i 2 3 4 To find the blue shaded area above, we would calculate: | f(x)dx = area Where: a = b =…

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Q: 4 1 1 4 1. To find the blue shaded area above, we would calculate: f(x)dx = area Where: a = b = f(x)…

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Q: 4 3- 1 2 3 1. To find the blue shaded area above, we would calculate: f(x)dx = area Where: a = b =…

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Q: 2- 1 2 3 4 To find the blue shaded area above, we would calculate: f(x)dx = area Where: a = b = f(x)…

A: To find the blue shaded area.

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Q: C 10 A 3 2- 1 1 2 3 4 To find the blue shaded area above, we would calculate: [1(x)d f(x)dx = area…

A: As shown in diagram, lower limit is 1 and upper limit is 2, Therefore a=1b=2

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A: We can make it easier for you

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