Container A is cylinder with a radius of 10 units and a height of 10 units. A right cone has been carved from its base and has a height of 10 units. Container B has the same radius as container A. Which statement derives the formula to find the volume of container A?

container A is a right cylinder that has had a right cone subtracted from its base, container B is half of a sphere

1 over 3π(102)(10) − π (102)(10)
2[1 over 3π(102)(10) − π(102)(10)]
π(102)(10) − 1 over 3π(102)(10)
2[π(102)(10) − 1 over 3π(102)(10)]

Respuesta :

Answer: π(10^2)(10) −  1/3π(10^2)(10)

Step-by-step explanation:

Container A is a cylinder so the equation is π(r^2)(h)

Container B is a right cone so that equation is 1/3π(r^2)(h)

You would plug in the numbers and then subtract A from B

The formula to find volume of cylinder of container A is πr²h - 1/3π²h.

Thus Option (c) is correct

What is volume cylinder?

The volume of cylinder is "the density of the cylinder which signifies the amount of material the cylinder can carry".

According to the question,

Container A is "cylinder with a cylinder of radius of 10 units and has height is 10 units. Container B is cylinder with a cylinder of radius of 10 units and has height is 10 units. A right cone has base and has a height 10 units.

In order to find volume of container A only if subtract volume of cone from volume of cylinder

Formula for volume of cylinder = πr²h

Formula for volume of cone = 1/3π²h

Formula for volume of container A = πr²h - 1/3π²h

Hence, the formula to find volume of cylinder of container A is  πr²h - 1/3π²h. Thus, Option (c) is correct

Learn more about the volume of cylinder here

https://brainly.com/question/21324189

#SPJ2