The uniform beam has a mass of 42 kg per meter of length. Determine the reactions at the supports. y
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- A rectangular solid has length L=12.6 mm, width W=23.8 mm, and height H=32.5 mm. Find the length of a diagonal AB from the upper left rear vertex to the lower right front vertex. Round the answer to 1 decimal place.calculate the work required to build a pyramid with a height of 4m and a square base of side length 4 m. Use g=9.8 m/s^2 for gravity, and the material has a density of 600 kg/m^3. Show that W = 125,440 JFind the mass of the solid Ethat lies above the cone √3z = √x2+y2and
- Find the mass of a thin wire lying along the curve r(t)=2t i+5t j+2−t2k, if the density is (a) δ=5t and (b) δ=1.Compute all reactions at the base A of the traffic light standard, given that the tension in the cable BC is (a) T = 544 lb; and (b) T = 0. The weight of the standard is negligible compared with the 320-lb weight of the traffic light.V = LWH (volume of a rectangular solid) a. for W B. for H how would I go about getting W and H alone without any intergers in the problem?
- The 8-m-long cable is anchored to the ground at A.If x = 4 m and y = 2 m, determine the coordinate z to thehighest point of attachment along the column.If R is revolved about the x-axis, find the center of mass of the solid generated.Find the temperature of a thin rod u(x,t) of length L using the heat equation
- Determine the mass of a wire in the shape described by the equation x2/4 + y2 = 1 traced counterclockwise from (2,0) to (0,1) given that the wire has a constant density of f(x,y) = 9xy.A volleyball is moving 16 m/s at 25o North of straight down. If +x is East, +y is North, and +z is up, what is the volleyball’s velocity in x-y-z components?Verify the given moment(s) of inertia and find x and y. Assume that each lamina has a density of = 1 gram per square centimeter.