Suppose XX is a set with 144 elements that is partitioned into four subsets: X1, X2, X3, and X4. If X1 has twice as many elements as X4, X3 has twice as many elements as X2, and X2 has three times as many elements as X4, find the following values: n(X1) n(X2) n(X3) n(X5)
Suppose XX is a set with 144 elements that is partitioned into four subsets: X1, X2, X3, and X4. If X1 has twice as many elements as X4, X3 has twice as many elements as X2, and X2 has three times as many elements as X4, find the following values: n(X1) n(X2) n(X3) n(X5)
Chapter9: Sequences, Probability And Counting Theory
Section9.5: Counting Principles
Problem 38SE: Suppose a set A has 2,048 subsets. How many distinct objects are contained in A?
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Suppose XX is a set with 144 elements that is partitioned into four subsets: X1, X2, X3, and X4. If X1 has twice as many elements as X4, X3 has twice as many elements as X2, and X2 has three times as many elements as X4, find the following values:
n(X1)
n(X2)
n(X3)
n(X5)
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