The area bounded by the x-axis and the parabola y = 6 - x - x?

Q: Find the area bounded by the parabola y^2=4x and the line 2x-4. (with graph)

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Q: Find the area bounded by the curves y2 = 4x 4х + у — 6 %3 0

A: We need to find the area bounded by the curves y2=4x4x+y-6=0

Q: Find the area enclosed by the curves f(x) = 16x and g(x) =2x4

A: We need to find the area enclosed by the curves

Q: Find the area bounded by the parabolas y^2 = 4 –x and y^2 = 4 – 4x.

A: I am attaching image so that you understand each and every step.

Q: Find the area between the curves. y = x2 and y = - x2+18.

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Q: Find the area bounded by the parabola x = 8+2y-y², the y-axis, and the lines y = -1 and y = 3.

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Q: Find the area bounded by the given curves. y = 3x2 and y = 27…

A: Given:

Q: Find the area bounded by the curves -x + y² = 8, x = -2y and y = -2.

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Q: Find the area bounded by the curve y=4x-x? and the lines x=-2 and y=4.

A: The given equation forms a downward parabola.

Q: . Find the area bounded by the given curves. y = 9x² and the x - axis.

A: First we find point of intersection of curve y=9-x2 and x-axis. Put y=0, 0=9-x2 x2 =9 x=±3 Therefore…

Q: Find the area of the region enclosed by the parabola y = 3x – x² and the x-axis.

A: The equation of x-axis is y=0

Q: the area bounded by the curves y=2-x2 and y=x2 is

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Q: Find the area between the CUoyes y=9-x² and y= -5

A: For any two curves f(x) and g(x) which intersect at points with x-coordinates a and b and bound a…

Q: The area of the region enclosed by the parabola y = 2 - x? and the line y = -x is :

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Q: Find the area of the region bounded by the parabola y = 4x², the tangent line to this parabola at…

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Q: Find the area in the first quadrant bounded by the cubic 3x - x^3 and the lines x = 0 and y = 2.

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Q: Find the area bounded by the pair of curves. y = x² + 4x and y = 4x + 1 square units

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Q: Solve for the area bounded by y = 2x - x2 and the x-axis.

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Q: Find the area bounded by the curve y (x- 2)(x + 1)(2x – 1) and x-axis.

A: We use integration to find the area.

Q: Find the area bounded by the graphs of y = 3x2; x = 0; x = 2; and the x axis.

A: Given,

Q: Find the area enclosed by the x-axis and the curve y = -x² + 9.

A: Given, We have to find the area enclosed by the x-axis and the curve y=-x2+9.

Q: Find the area bounded by the circle x² + y² = 25, the x-axis and the parabola x² - 2x = y.

A: Equation of Circle is x2+y2=25  Centre of Circle = (0,0) Radius of Circle = 5 unit Equation of…

Q: Find the area bounded by the parabolas y = 6x - x2 and y x- 2x. (Round answer to three decimal…

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Q: Find the area bounded by the curves y=x and y- 2-x.

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Q: 2. Find the Area bounded by the curve y = 4-x? and the x-axis.

A: Topic = Area

Q: Sketch the parabola and line on the same graph. y = x2 + 5  and  y = 2x + 1   Find the area between…

A: The two curves are  y = x2 + 5  and  y = 2x + 1

Q: Solve the area bounded by the curve x=y^2 and the line y=x+1, y=2, and y=-2. Graph manually.

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Q: Find the area of the region enclosed by the parabola y = 2 - x2 and the line y = -x.

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Q: Find the area in the second quadrant bounded by the curve y = x' +4x² – x – 4 and the x – axis.

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Q: 2) Find the area of the region bounded by two parabolas x = y2 - 5y, and x=3y - y? . Specify the…

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Q: Find the area bounded by the curves, y = 2x –x² and y=x-2.

A: Here we have to find the area bounded by the curves, y=2x-x2 and y=x-2 .

Q: Find the area between the curves y = x2 - 8 and y = 4 - x.

A: Explanation of the answer is as follows

Q: Find the area under the curve  y= (2x2 - 7) / (sqrt(x)) ,   16 <= x <= 20

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Q: Find the area lying between the parabola y=4x - x^2 and the line y = x.

A: The given curves are y=4x-x2 and y=x. To find the area between the curves we will firstly plot these…

Q: Find the area enclosed between the x-axis and the curve y = (x+ 3)²,0 < x < 1.

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Q: The total area bounded by the graph of y = 5 - x, the line a x = 0 and the x-axis

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Q: Sketch the graph and find the area bounded by the curves for y = 2x² and y = x² + 4

A: Given query is to find the area bounded by the curves.

Q: Find the area enclosed by the line y = x –1 and the parabola y = 2x + 6.

A: y2=2x+6 and y=x-1. To find: Area enclosed by the given two curves.

Q: Find the area of the region enclosed by the parabola y = 8x – x² and the x-axis.

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Q: Find the area bounded by the curves y2 = 4x and y + 2x = 12.

A: Topic = Area

Q: The area of the region enclosed by the parabola y =2 -X and the line y = - xis equal to:

A: Given that that a parabolic equation and a line equation y = -x. And we find area enclosed by…

Q: Find the area enclosed by the line y = x -1 and the parabola y² = 2.x + 6.

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Q: Find the area bounded by the curver² = 8 c A. 8 sq. units

A: The given polar equation is r2=8cosθ  Put r = 0,

Q: Find the area between the curve and the x axis over the indicated interval. Y=4-x square; [-2,2|

A: Given: Y=4-x2 to find out: area between the curve and the x -axis over the interval [-2,2]

Q: Determine the area bounded by the parabola y = x^2, the line y = 6-x, and the x-axis

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Q: Find the area bounded by the line y = x+2 and parabola y = x².

A: We can solve this as follows:

Q: Find the area enclosed by the curve  x = t2 − 2t, y = square Root(t) and the y-axis.

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Q: Find the area bounded by the curve y = 4x - x² and y = 3. Answer:

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Q: The area of the region enclosed by the parabola y =2-x and the line y = – xis equal to:

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Q: Find area bounded by the circle x² + y² = 25, the y-axis and the parabola y = 6x - x².

A: Circle: x2+y2=25 Parabola: y=6x-x2 To Find: Area bounded by the circle, the y axis and the parabola…

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.