Best Answer

To find a specific number in Pascal's triangle, use the formula n!/r!(n-r)!

Where n is the row number (starting at 0) and r is the row element (starting at 0)

So for the 3rd entry of the 12th row we would put in the following numbers:

11!/2!(11-2)!

which equals 55

Do the same for the 6th entry of the 12th row and you get 462.

Q: What are the third and sixth entries in the row 12 of Pascals triangle?

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The third triangle number is 6.

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The supplementary angle of the triangle.

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