A- z1 /(S+ 10cosede TT

Q: find the areas of the region bounded from the curves. y= sin x, y= - cos x, x =0, x= 3pi/4 create…

A: here we have given limit is  so upper and lower limit is

Q: Hi I need help. Can you give 3 examples showing application of area in plane region using definite…

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Q: 4) Use R to find area under Z curve given the Z value. (a) P(-1.45 1.31)

A: Hi there! Thanks for posting the question. Since there are two different questions with multiple…

Q: area polar 2 Determine the area outside the black graph given by r(θ)=3+3cosθ and inside the red…

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Q: separation of variables and evaluate the DE cosx/dx+1/ydy=0

A: The given DE is: cos xdx+1y dy=0

Q: 15 Find the exact area enclosed between the curve y = v4 – x and the line r-y+2 0.

A:

Q: z=a(t-sint) y=a(1-cost) tE[0,pi/2] Find the area between the x-axis and the cycloid given by the…

A: The  given equation  is  We  have to  find area the area enclosed by the cycloid(1)  and X-axis.Now,…

Q: Below, we see a region bounded by two curves. (graph not necessarily to scale) The region shaded in…

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Q: Find the area of the shaded region bounded by the two axes and the curve y = 2 sin(x) + 1. f(x) 2…

A: The bounding curves of the region are: C1: y = 2sinx+1C2: y = 0C3: x = 0 The sketch of the region is…

Q: Find the area A of the region that lies inside r = 5 sin(0) and outside r = 3√3- sin(0). A= Que Que…

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Q: Calculate the integral $dz, where C: |z] = 2.

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Q: Two polar curves C1 and C2 is given in the interval 0 ≤ θ ≤ θ ≤ π/4  r = sqrt(2) *cos(2θ) and r =…

A: Two given polar curves are C1:r=2cos2θC2:r=4θ Given interval is 0,π4 To find the area enclosed by…

Q: 3 Find the area Of the indicated region. between y=X and y= x2For x 'in

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Q: 2/ Math

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Q: Fast pls solve this question correctly in 5 min pls I will give u like for sure Mnty Using polar…

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Q: Find the area of the region bounded by y = 3x² + 2, x=0, x=2, and y = 0.

A: and .We have to find the area of the bounded region.

Q: Two polar curves C1 and C2 is given in the interval 0 ≤ θ ≤ θ ≤ π/4  r = sqrt(2) *cos(2θ) and r =…

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Q: Find the area of the region that lies inside both curves. r = 8 + cos(0), r= 8- cos(@)

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Q: Find the area enclosed by one "leaf" of the three-leaved rose: Bepaal die area wat deur 'n "blaar"…

A: Find the area enclosed by one leaf of r=4cos15θ such that -π30≤θ≤π30

Q: Sketch the curve. r = 5 – sin(0) 00 00 4 2 -4 -2 -4 -2 2 4 -2 -2 2 2 -4 -2 4 -2 2 4 -2 -2 -4 Find…

A: given r=5-sin(θ)

Q: 3. and find the area between the curves. Sketch the region bounded by the curves y = r²-2r and y =…

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Q: Use a double integral in polar coordinates to find the area of the region bounded on the inside by…

A: Solution:-

Q: Find the area between the regions y=sinx and y=1-sinx from [0,1/6] (2.5)+sqrt(3) O (π/6)+sqrt(3) - 2…

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Optimization

Optimization comes from the same root as "optimal". "Optimal" means the highest. When you do the optimization process, that is when you are "making it best" to maximize everything and to achieve optimal results, a set of parameters is the base for the selection of the best element for a given system.

Integration

Integration means to sum the things. In mathematics, it is the branch of Calculus which is used to find the area under the curve. The operation subtraction is the inverse of addition, division is the inverse of multiplication. In the same way, integration and differentiation are inverse operators. Differential equations give a relation between a function and its derivative.

Application of Integration

In mathematics, the process of integration is used to compute complex area related problems. With the application of integration, solving area related problems, whether they are a curve, or a curve between lines, can be done easily.

Volume

In mathematics, we describe the term volume as a quantity that can express the total space that an object occupies at any point in time. Usually, volumes can only be calculated for 3-dimensional objects. By 3-dimensional or 3D objects, we mean objects that have length, breadth, and height (or depth).

Area

Area refers to the amount of space a figure encloses and the number of square units that cover a shape. It is two-dimensional and is measured in square units.