There are five basic equations which completely describe the cylinder with given radius r and height h:
Volume of a cylinder: V = π * r² * h,
Base surface area of a cylinder: A_b = 2 * π * r²,
Lateral surface area of a cylinder: A_l = 2 * π * r * h,
Total surface area of a cylinder: A = A_b + A_l,
Longestdiagonalofacylinder: d² = 4 * r² + h².
Sometimes, however, we have a different set of parameters. With this height of a cylinder calculator you can now quickly use ten various height of a cylinder formulas which can be derived directly from the above equations:
Given radius and volume: h = V / (π * r²),
Given radius and lateralarea: h = A_l / (2 * π * r),
Given radius and totalarea: h = (A - 2 * π * r²) / (2 * π * r),
Given radius and longest diagonal: h = √(d² - 4 * r²),
Given volume and basearea: h = 2 * V / A_b,
Given volume and lateralarea: h = A_l² / (4 * π * V),
Given basearea and lateralarea: h = √(A_l² / (2 * π * A_b)),
Given basearea and totalarea: h = (A - A_b) / √(2 * A_b * π),
Given basearea and diagonal: h = √(d² - 2 * A_b / π),
Given lateralarea and totalarea: h = A_l / √(2 * π * (A - A_l)).
Step-by-step explanation: so first you have to realize that if you have something that is 35 percent off then you have .65 of that thing so you multiply 35 by .65 then you get 22.75 then you add that to 35 for your answer.