Q: Find the area bounded by the curve y=4x-x² and the lines x=-2 and y=4.
A: See below
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Q: Find the area between the curves. y = x2 - 18, y = x - 6
A: y = x2 - 18, y = x - 6
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A: Given:- x=y2 -1, x =2y2 -2 To find:- Area between given curves
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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.
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A: Given curve is y=√(x-1) and y=x-1
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A: We have to use integration here.
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Q: What is the area bounded by the curve x² = -9y and the line y + 1 = 0?
A: Given curve is x2=-9y Line is y+1=0 We need to find the area bounded by the curve
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Q: Find the area bounded by the curve: y = 8x – x² and y = 3x
A: a) Consider
Q: What is the area bounded by the curve ?^2 = −9? and the line y+1=0?
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Q: Find the area bound by the curves x = 81 – y² and r = y – 9.
A: We first graph the region using a graphing calculator
Q: Find the area enclosed between the curve y = 9 - x squared and line y = x + 7
A: This question is based on application of integration.
Q: What is the area bounded by the curves y2= 6x and x2 = 6y?
A: topic - area bounded by curves
Q: Find the area bounded by the curve y=x^2 − 4, the lines y = 0 and x = 4
A: The graph is shown below:
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 under the curve y = 5xe- for x > 4. area =|| %3D
A: Explanation of the solution is given below...
Q: Find the area bounded by the curve y= lnx, the x– axis, the line x = e². A =1+e?
A: Use area formula
Q: What is the area of the region enclosed by the curve y=x^2 and the lines y=x+6, x=0 and x=5?
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Q: Find the area between the curve y = x – and y = -x + 10x2 – 24x 10x + 24x
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Q: Find the area bounded by the curve y=x^2 and the x-axis and the lines x=1 and x=3.
A: Given: y=x2, x=1, x=3, and x-axis or y=0. So, from the given curves the bounded region is as shown…
Q: Find the area bounded by the curve y = 9 – x2 and the x-axis.
A: Area
Q: Find the area bounded by the curves x 2 = y − 1 and = y − 3 .
A:
Q: 2. Find the area in the first quadrant bounded by the curve y = 3x – x³, the lines x = 0 and y = 2.
A: Given- y=3x-x3 To Find- The area in the first quadrant bounded by the above curve, the lines x=0 and…
Q: the
A: Given curve y^=x and y=√x Line x-4=0 Find area ?
Q: area bounded by the curves y2= 6x and x2 = 6y?
A: Given curvesy2=6x or y=6xand6y=x2 or y=x26
Q: Find the area between the curve y = 9 − (x/2)^2 and the line y = 6 − x.
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Q: What is the area of the region enclosed by the curve y=e^x and the lines x=-1 and y=3?
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Q: How can I find the area between the curves? x=y2-1, x=1-y2
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Q: Find the area between the curves x = 10 − y2 and y = x − 8
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Q: Find the area between the curves. x = - 5, x = 1, y = 10 x, y= x 2 -11
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Q: Find the area bounded by the given curves. y = 8x' + 3 and y = 8x + 3 square units
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Q: What is the area between y=x+1 and y=x^2-2?
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Q: Find the area between the curves x=y^2/2 and y=x-4
A: First we draw the curves using graphing calculator.
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: Find the area bounded by: y = 2x – 4 from y =−2 to y = 4. Draw the curve and label the graph.
A: Consider the given: y=2x−4Limits:y=−2,y=4−2=2x−4 x=14=2x−4 x=4
Q: Determine the area bounded by the curves y = -r - 18z + 40 and y = (x- 2)2.
A:
Q: 3. Find the area bounded by the curve y 4sin(2x), the x-axis, and the lines x = 0 and x =
A: We have to find the area bounded by the given curves. We will find the area by the help of…
Q: Find the area bounded by the curve y^2 + x - 4y = 5 and the y-axis. Input only the numerical value…
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Q: y = 3x2, y = 0 and x 31
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Q: Find the area bounded by the curve y = x2 - 2, y = x, x = 0 and x = 3.
A: Draw the graph the integrate with in the limit to get the area bounded by the given curves.
Q: What is the area bounded by the curve x^2=-9y and the line y+1=0. O 3 O 4 O 5
A: Given equations: x2=-9yy+1=0
Q: . Calculate the area bounded by the curve y= 4(x – 1) and the x -axis. A)
A:
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