Tennis balls are packed in rectangular box with sides of length 12 in. x 5 in. x 10 in. The tennis balls can be touching, but they cannot be compressed. The remaining space is filled with packing beads. Remember: The diameter of a tennis ball is 2.63 in. a. What are the dimensions of the box in terms of tennis balls? b. How many tennis balls will fit in the box? V = c. What is the volume of ONE tennis ball? (Remember" d. What is the volume of ALL of the tennis balls that will fit in the box? e. What is the volume of the box? f. What is the volume occupied by the packing beads?

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter9: Surfaces And Solids
Section9.1: Prisms, Area And Volume
Problem 40E: As in Exercise 39, find the volume of the box if four congruent squares with sides of length 6 in....
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Tennis balls are packed in rectangular box with sides of length 12 in. x 5 in. x 10 in. The tennis balls can be touching, but they cannot be
compressed. The remaining space is filled with packing beads. Remember: The diameter of a tennis ball is 2.63 in.
a. What are the dimensions of the box in terms of tennis balls?
b. How many tennis balls will fit in the box?
V =
c. What is the volume of ONE tennis ball? (Remember
d. What is the volume of ALL of the tennis balls that will fit in the box?
e. What is the volume of the box?
f. What is the volume occupied by the packing beads?
g. What percentage of the volume of the box is filled with beads?
h. What percentage of the volume of the box is filled with tennis balls?
Transcribed Image Text:Tennis balls are packed in rectangular box with sides of length 12 in. x 5 in. x 10 in. The tennis balls can be touching, but they cannot be compressed. The remaining space is filled with packing beads. Remember: The diameter of a tennis ball is 2.63 in. a. What are the dimensions of the box in terms of tennis balls? b. How many tennis balls will fit in the box? V = c. What is the volume of ONE tennis ball? (Remember d. What is the volume of ALL of the tennis balls that will fit in the box? e. What is the volume of the box? f. What is the volume occupied by the packing beads? g. What percentage of the volume of the box is filled with beads? h. What percentage of the volume of the box is filled with tennis balls?
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