You have one pile of 10 building blocks, each one a different color, and you also have another pile of 6 blocks, again each one a different color. How many ways are there to build a tower 4 blocks...


Please help me with this math homework question. I really can not figure this out.


You have one pile of 10 building blocks, each one a different color, and you also have<br>another pile of 6 blocks, again each one a different color. How many ways are there to<br>build a tower 4 blocks high from the first pile and another tower 2 blocks high from<br>the second pile? Assume that the colors at each level of a tower matter.<br>(A) C(10, 4) · C(6, 2)<br>(B) C(16,6)<br>(C) 216<br>(D) C(10,4)+C(6,2)<br>(E) P(16,6)<br>(F) P(10,4) · P(6, 2)<br>(G) P(10, 4) + P(6, 2)<br>(H) 210<br>O A<br>C<br>E<br>F<br>H<br>

Extracted text: You have one pile of 10 building blocks, each one a different color, and you also have another pile of 6 blocks, again each one a different color. How many ways are there to build a tower 4 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(10, 4) · C(6, 2) (B) C(16,6) (C) 216 (D) C(10,4)+C(6,2) (E) P(16,6) (F) P(10,4) · P(6, 2) (G) P(10, 4) + P(6, 2) (H) 210 O A C E F H

Jun 04, 2022
SOLUTION.PDF

Get Answer To This Question

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here