Find the area of the shaded region. y = x3 4x (3,15) (0,0) 3 a) Find the area of the shaded region by hand, showing all steps. b) Confirm your answer using MATH > 9. fnInt( on your TI 83 or 84 calculator. Show the command you used and the numerical value it gives.

Q: Using horizontal element, what represents the sum of the area of D and E?

A: We need to find Using the horizontal element, what represents the sum of the area of D and E.

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A: Here we have to Area of the triangle:-

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A: Given that: A cylinder of radius r=2.5 in and height h=4 in.

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A: Area of shaded region is 115.33

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Q: 2. I3D X-に-A

A: To find: Area of the shaded region in adjoining figure.

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A: We will take difference of both curves to find the area using integration.

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A: Given curves are x=y   ...1x=216y2   ...2

Q: e SHADED region?

A: Here we have to find the area of the shaded region,

Q: 2. A=. 12 in

A: Explanation of the answer is as follows

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A:

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A:

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A:

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A: *to find:- Area, A under the closed region. *concept:- take horizontal elemental strip of length dx…

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A:

Q: What is the area of the shaded regions?

A: To find the area of the shaded region

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A: We will find the area of shaded region as following.

Q: Find the area of the region enclosed by y = 3.5x and x = = 8.5 – y?. 4 7 8 to

A: y=3.5x  x=8.5-y^2

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Q: uestion 3 Find the Area of the Shaded Region. Round to the nearest tenth if necessary. 22 cm- %23 キ…

A: Calculate area of triangle and square then add

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Q: 9 Find the area of the shaded region above.

A:

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A: Area

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A:

Q: The shaded area of figure is best described by?

A: Given,         The shaded region is shown below :

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A:

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A: The area is given by:A=∫-222x-x2 dx

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A:

Q: What did you do to identify the area of the shaded region?

A: For normal distribution we use normal table to find the area of the region.

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Q: Find the area of the shaded region below. y=Vx+ 2 x = 2 1 y = x+1 Area =

A: Form the definite integration of the difference of the given functions and simplify.

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A:

Q: find area between line y=-2+x and y=x^(1/2) and x-axis 26/4 O 23/6 O 36/2 O

A:

Q: Find the area A of the shaded region where b = 4. y = |x| -b

A: Calculate the area of the shaded region where b=4.

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A:

Q: Find the area of the shaded region. r = 4 + 3sin(0) 6- y -6 -2 6. 2.

A: Given that: r=4+3sin(θ)

Q: Find the area of the shaded region: 6 12 -

A: Area of rectangle is, Length×width=12×6=72 Area of unshaded triangle is, 12·base·height=12·12·6=36

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