Calculate the area between the functions ec1 3- 2:5 2 x² + (y - 1.25)² y = x² = 1

Q: | 4z(z* + 1)* dz Calculate: 0.

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Q: Find the area to the left of z = -1.96 or to the right of z 1.96?

A: We want to find the area to the left of z = -1.96 or to the right of z = 1.96

Q: fr рор pår (1+ (1 + ln r)

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Q: find area between z= -1.5 and z = 2

A: We have to find probability..

Q: Find the area between the graph of y = x - 6x + 8 and the x-axis from x = 1 to x = 3.

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Q: Find the area included between x + y* = 4x and y = = x above x-axis.

A: Consider fx and gx be two functions between a,b and fx≥gx .Then area between graph of these two…

Q: Determine the following: L (x - 2x2 + 1/3x) dx

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Q: the area between z=0  and z=-1.95 is

A: It is given that the z-scores are 0 and –1.95.

Q: Find the area of the shaded region. (-5е — 5) 2 y 14 (1, 5e) 12 10 y = 5 e 8 6. 2 y = 5xe -1.0 -0.5…

A: The area of the given shaded region which is bounded by the curve y=5ex , y=5xex2  and x=0  is…

Q: S Vx8 – 6x6 + 9x4 dx is equal to -

A: The equation of integral is ∫x8-6x6+9x4dx.

Q: Approximate 3 (x – 5) dx 0. using 4 rectangles, and right endpoints of each subinterval.

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Q: 3х -1 dx /3x²-2x

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Q: Solve for the area beneath the curve y = -(x – 1)² + 10 and above the axis from x = -1 and x = 2.

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Q: please solve

A: A thorough explanation is provided below.   Explanation:To find the area between the x-axis and the…

Q: Approximate the area under the graph of f(x) and above the x-axis using n right rectangles. f(x) =…

A: This question is about application of reminam intergal

Q: Find area between z =1.4 and x = 1.9

A: It is required to find the area between z =1.4 and z= 1.9

Q: Compute the following. S(24x-8) (24x -8)(6x²–4x – 9)ª dx

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Q: Estimate the area under the graph of f(x) = 1 + x 2 from x = −1 to x = 2 using three rectangles and…

A: To find the area under the graph of f(x)=1+x2 from x = −1 to x = 2 using three rectangles and right…

Q: 1 10. dx x² Vx² – 4 -

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Q: Find the antiderivative 11x3e11(times x squared)

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Q: Find the area between the curves: y = x³15x² + 50x and y = x³ + 15x² - 50x

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