V = pi*r^2*h so r^2 = V/(pi*h) and so r = sqrt[V/(pi*h)].
(x - h)2 + (y - v)2 = r2
V=? h=15 units r=1/2diameter= 5 units V=pi(r^2)(h) V=pi(5^2)(15) V=1178.09724 units^3
H. V. R. Iyengar died in 1978.
Make r the subject of the formula pi*r2*h = V r = the square root of V/pi*h
V = pi*r^2*h so r^2 = V/(pi*h) and so r = sqrt[V/(pi*h)].
V = pi*(r^2)*h is the formula for the volume of a cylinder. In order to solve for 'h' (or the height), do the following:V = pi*(r^2)*h --> divide both sides of the equation by pi*(r^2) to get rid of pi*(r^2) on the right side of the equation.V/(pi*(r^2)) = (pi*(r^2)*h)/(pi*(r^2)) --> cancel out the common term (pi*(r^2)) in the right side of the equation.You are left with the original equation in terms of 'h':h = V/(pi*(r^2))
V = pi*r^2*h V is volume pi is 3.142 r is the radius h is the height
(x - h)2 + (y - v)2 = r2
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
If v = r * h then> r = v / h
V = pi r^2*H & V = pi (4r)^2*h Equate pi r^(2)H= pi (4r)^2 h pi cancel down r^(2)H = (4r)^2h r^(2)*H = 16r^(2)*h 'r^(2) cancels down H= 16h h = H/16 This means is you increase the radius by '4 times' , then you reduce the height(H) by '16 times' in order to maintain the same volume.
V=? h=15 units r=1/2diameter= 5 units V=pi(r^2)(h) V=pi(5^2)(15) V=1178.09724 units^3
H. V. R. Iyengar died in 1978.
The formula for the volume of a cylinder using the circumference as a parameter is V = (π * C^2) / 4π^2 * h, where V is the volume, C is the circumference of the base, and h is the height of the cylinder.
V = (pi*h*r^2)/3 SA = pi*r*s + pi*r^2
from v and h , find r then find r/2. * * * * * That will not work! The formula for the volume of a whole cylinder is V = pi*r2*h So the volume of half a cylinder is V = 1/2*pi*r2*h This give r2 = 2V/(pi*h) and so r = sqrt[2V/(pi*h)]