What is the volume of a sphere with a radius of 9 inches
2 answers:
Given the formula
V=

πR³
so V=

π9³=972π
Answer: 972π in.³
Step-by-step explanation: To find the volume of a sphere, start with the formula for the volume of a sphere.
Volume = 
Notice that our sphere has a radius of 9 inches, so we can plug a 9 in for the radius in our formula.
Volume = 
Start by simplifying the exponent. (9 in.)³ is equal to 9 inches × 9 inches × 9 inches or 729 in.³.
Volume = 
Notice that we can cross cancel the 3 in 4/3 and 729 to 1 and 243.
Volume = (4) (243 in³) (π)
Volume = 972π in.³
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Hope That Helps!
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Evan lives closer to school.
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