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What is the volume of an octagon based pyramid?
v=b*h divided by 3
What is the height of a Cylinder volume1590cc diam 7.5 cms?
The volume V of a cylinder with base of radius r is the product of the area B of a base and the height of the cylinder. V = Bh, or V = (pi)r^2h. So, h = V/B, or h = V/[(pi) r^2] V = 1590 cm^3, pi = 3.141, r = 7.5/2 = 3.75 cm, r^2 = 14.0625 cm^2 h = (1590 cm^3)/[(3.141)(14.0625 cm^2) h = 35.9957487 cm h is approximately 36 cm
What is the formula for the volume of pyramids?
(1/3) * B * h B is the area of the Base, h is the height.
Trapezoidal footing volume formula?
Right formula is = V = [L X B X d] + h / 3 [ A1 + A2 + ROUTE UNDER A1 A2 ] where , l = length , b = breadth , d = bottom depth , h = D - d , A1 = bottom area , A2= top area (ii)is = V = [L X B X d] + h/6(A1 + A2 + 4 Am) where , h = D - d , A1 = bottom area , A2= top area, Am = Mean of Top and Bottom AreaRoute Under means Square route
Formula for surface area of a cone?
V = 1/3 BH Formula for finding BH is: (pi)r2H B = Area of Base H = Height
