A limited number system uses base 12. There are at most four integer digits The weights of the digits are 12, 122, 12, and 1. Special names are given to the weights as follows: 12 = 1 dozen, 122 = 1 gross, and 12 = 1 great gross. %3D %3D %3D (a) How many beverage cans are in 6 great gross + 8 gross + 7 dozen + 4? (b) Find the representation in base 12 for 75690 beverage cans.

C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter8: Arrays And Strings
Section: Chapter Questions
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A limited number system uses base 12. There are at most four integer digits.
The weights of the digits are 123, 122, 12, and 1. Special names are given to
the weights as follows: 12 = 1 dozen, 122 = 1 gross, and 123 = 1 great gross.
=D1
%3D
(a) How many beverage cans are in 6 great gross + 8 gross + 7 dozen + 4?
(b) Find the representation in base 12 for 756910 beverage cans.
Transcribed Image Text:A limited number system uses base 12. There are at most four integer digits. The weights of the digits are 123, 122, 12, and 1. Special names are given to the weights as follows: 12 = 1 dozen, 122 = 1 gross, and 123 = 1 great gross. =D1 %3D (a) How many beverage cans are in 6 great gross + 8 gross + 7 dozen + 4? (b) Find the representation in base 12 for 756910 beverage cans.
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