Suppose n(X)=240n(X)=240 and XX is partitioned into six subsets X1X1, X2X2, X3X3, X4X4, X5X5, and X6X6. All assume that n(X1)=n(X2)=n(X3)n(X1)=n(X2)=n(X3) and n(X4)=n(X5)=n(X6)n(X4)=n(X5)=n(X6). If there are 3 times more elements in X1 as there are in X5, find the following values: n(X1) n(X2) n(X3) n(X4) n(X5) n(X6)
Suppose n(X)=240n(X)=240 and XX is partitioned into six subsets X1X1, X2X2, X3X3, X4X4, X5X5, and X6X6. All assume that n(X1)=n(X2)=n(X3)n(X1)=n(X2)=n(X3) and n(X4)=n(X5)=n(X6)n(X4)=n(X5)=n(X6). If there are 3 times more elements in X1 as there are in X5, find the following values: n(X1) n(X2) n(X3) n(X4) n(X5) n(X6)
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter3: Solving Equation And Problems
Section3.5: Equations With The Variable On Both Sides
Problem 19P
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Suppose n(X)=240n(X)=240 and XX is partitioned into six subsets X1X1, X2X2, X3X3, X4X4, X5X5, and X6X6. All assume that n(X1)=n(X2)=n(X3)n(X1)=n(X2)=n(X3) and n(X4)=n(X5)=n(X6)n(X4)=n(X5)=n(X6). If there are 3 times more elements in X1 as there are in X5, find the following values:
n(X1)
n(X2)
n(X3)
n(X4)
n(X5)
n(X6)
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