Computer (1 bar sub y in mm4, round-off to 2 decimal places) for the region shown.
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Q: Determine the centroidal y-coordinate (in mm, round-off to 2 decimal places) of the plane region…
A: answer is 79.2mm
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- (9) Consider the region R, which is bounded by the graphs below. Which of the following interval is region R bounded? y^2=4x and y=2x-4 complete solutionWhat is the probability that the selected point iswithin R/2 of the center of the circular region?[Hint: Draw a picture of the region of positivedensity D. Because f(x, y) is constant on D, computinga probability reduces to computing an area.]Sketch region P(-c < z < c) =0.4 Sketch the region P(-c <z <c)=0.3
- Consider the region given by y1 = 0.28x2 − 28.48x + 384 and y2 = 384. (a) What are the intersection points of y1 and y2? (b) What is the area of the region? a) Seperate answers with a comma. Numbers correct to 3 decimals. b) Answer correct to 3 decimals.1) Sketch on your paper the region bounded by y=ex , y=0, x=0, x=3 and visually estimate the location of the centroid. 2) Fund the exact coordinates of the centroid. Leave the answer as an integer or simplified fraction.Sketch the region and find its area (if the area isfinite). S = { ( x, y) | x > = 1 , 0 <=y<= e -x }
- Find the area of the region. x=3sina, y=2cosa -π/2<=a<=π/2 where the formula for the area in the bounded regionSelect the graphical representation of the region R, which satisfies that: the equation is in the first attached image the graphical representations are in the second attached imageShow that Green's theorem is satisfied for R as the positive boundary of the region shown in the figure.