You have one pile of 11 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 4 blocks...


You have one pile of 11 building blocks, each one a different color, and you also have<br>another pile of 7 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 3 blocks high from<br>the second pile? Assume that the colors at each level of a tower matter.<br>(A) 318<br>(B) C(11,4) C(7, 3)<br>(C) P(11,4) P(7,3)<br>(D) P(18,7)<br>(E) 311<br>(F) C(18,7)<br>(G) P(11,4)+ P(7,3)<br>(H) C(11,4)+ C(7,3)<br>O A<br>OB<br>OC<br>O E<br>O F<br>OG<br>H.<br>

Extracted text: You have one pile of 11 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 4 blocks high from the first pile and another tower 3 blocks high from the second pile? Assume that the colors at each level of a tower matter. (A) 318 (B) C(11,4) C(7, 3) (C) P(11,4) P(7,3) (D) P(18,7) (E) 311 (F) C(18,7) (G) P(11,4)+ P(7,3) (H) C(11,4)+ C(7,3) O A OB OC O E O F OG H.

Jun 04, 2022
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