You have one pile of 12 building blocks, each one a different color, and you also have another pile of 7 blocks, again each one a different color. How many ways are there to build a tower 5 blocks high from the first pile and another tower 2 blocks high from the second pile? Assume that the colors at each level of a tower matter. (A) C(12,5)+ C(7, 2) (B) P(12,5) · P(7, 2) (C) C(19,7) (D) C(12,5) · C(7, 2) (E) P(12,5)+P(7, 2) (F) 212 (G) 219 (H) P(19,7) A В E OH
You have one pile of 12 building blocks, each one a different color, and you also have another pile of 7 blocks, again each one a different color. How many ways are there to build a tower 5 blocks high from the first pile and another tower 2 blocks high from the second pile? Assume that the colors at each level of a tower matter. (A) C(12,5)+ C(7, 2) (B) P(12,5) · P(7, 2) (C) C(19,7) (D) C(12,5) · C(7, 2) (E) P(12,5)+P(7, 2) (F) 212 (G) 219 (H) P(19,7) A В E OH
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.4: Applications
Problem 30EQ
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