8 Estimate the area under a curve over the interval -2 < x < 0 with the x and y values given in the following table: -2 -1.5 -1 -0.5 y 4 7 2 lo

Q: Find two  z  values so that  37%  of the middle area is bounded by them

A: we need to find two z values so that 37% of the middle area is bounded by them

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A: X~N( μ , ?)μ=0    , ?=1 (for standard normal distribution)Z-score =( x - μ )/?

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A: Given the curve is fx=x5-x3. Find the area bounded by the curve fx=x5-x3 and the x - axis y=0.

Q: 3) Use approximating rectangles to approximate the area under the curve y = 4 – x2 on the interval…

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Q: Estimate the area under the graph (sqr-root):x+4 over the interval [-4,12] using 8 approxiamating…

A: Given function: Width of each interval = (12-(-4))/8= 16/8= 2  So the partition is -4, -2, 0, 2, 4,…

Q: 1* quadrant area of y = (4-x)/(x+2)²

A: Given  Curve y=(4-x)/(x+2)2  To find  area bounded by curves in first quadrant

Q: Find two z values so that 53% of the middle area is bounded by them.

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Q: (8) Suppose m > 0. Find the coordinates of the points (in terms of m) where y = mx in- tersects y =…

A: Here we have to find the area.

Q: Find two  z  values so that  62%  of the middle area is bounded by them

A: Given that  We have to  find two z values so that 62%  of the middle area is bounded by them

Q: Graph the function in the given interval. Then find the total area of the region between the curve…

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Q: Find the area of the region bounded by the curve y =1-- 2 and the x-axis. O 8 square units square…

A: Put y=0 to obtain the x intercepts. 1-x29=0x2=9x=±3

Q: Estimate the area under the graph of f(1) = over the interval [-2, 3] using ten approximating | I +…

A: The given function is fx=1x+4 over the interval -2,3 using ten approximating rectangles. Calculate…

Q: Find two  z  values so that  78%  of the middle area is bounded by them.

A: z has standard normal distribution. where mean=0 and standard deviation=1 i.e. z~N0,1

Q: Find the area under the curve of y=-+x+5 from x=-1 to x -4 with n-5 right endpoint rectangles. O 18…

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