There are 16 cubic plastic blocks, each one a different color from the others. How many ways are there to split them up into two equally sized jumbled heaps, one on your left and one on your right? Assume that the color of each block matters. (A) C(16,8) (B) P(16, 16) (C) C(16, 16) (D) P(16,9) (E) 216 (F) C(16,9) (G) 16° (Н) 20 A C H.

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
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Chapter8: Sequences, Series, And Probability
Section8.5: Mathematical Induction
Problem 27E
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There are 16 cubic plastic blocks, each one a different color from the others. How many
ways are there to split them up into two equally sized jumbled heaps, one on your left
and one on your right? Assume that the color of each block matters.
(A) C(16,8)
(B) P(16, 16)
(C) C(16, 16)
(D) P(16,9)
(E) 216
(F) C(16,9)
(G) 16º
(H) 29
O A
OB
OC
OD
OE
O F
Transcribed Image Text:There are 16 cubic plastic blocks, each one a different color from the others. How many ways are there to split them up into two equally sized jumbled heaps, one on your left and one on your right? Assume that the color of each block matters. (A) C(16,8) (B) P(16, 16) (C) C(16, 16) (D) P(16,9) (E) 216 (F) C(16,9) (G) 16º (H) 29 O A OB OC OD OE O F
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