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2 years ago

12

Sanford the elf has been asked to choose toys for a child who wants a baby doll, a jigsaw puzzle, and a stuffed dog. He looks on

the shelves in the toy shop and sees 11 different baby dolls, 6 different jigsaw puzzles, and 3 different stuffed dogs. In how many ways can he choose a baby doll, jigsaw puzzle, and stuffed dog for the child?

1 answer:

zmey [24]2 years ago

5 0

Answer: There are 198 different combinations.

Step-by-step explanation:

To solve this type of problem, first, we need to identify the selections.

We have 3 selections.

Baby doll, Jigsaw puzzle, and a stuffed dog.

Now, we need to count the numbers of options for each case:

Baby doll: 11 options.

Jigsaw Puzzle: 6 options.

Stuffed dog: 3 options.

To find the total number of different combinations, we need to multiply all the numbers of options together, this is:

Combinations = 11*6*3 = 198

There are 198 different combinations.

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For $n=2$ ,

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For $n=3$ ,

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For $n=4$ ,

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