Question

Which row of Pascal’s triangle would you use to expand (2x + 10y)15? row 10 row 12 row 15 row 25

Answer 1

Row 15 which would be the numbers 1, 15, 105, 455, 1365,3003,5005,6435,6435, 5005, 3003, 1365,455,105,15,1 across.

Answer 2

Answer:

Row 15 is correct

Step-by-step explanation:

Pascal's triangle:

                                               1                                            n = 0 , Row = 0

                                       1                 1                                  n = 1  , Row = 1

                              1               2                1                          n = 2 , Row = 2

                                                :

                                           .........

                                            .......

For n = 0, Row number 1

For n = 1,  Row number 2

For n = 2, Row number 3

We make pascal's triangle but sum of above two number, write below.

As we can see in pascal's triangle.

Exponent represent the number of row.

If binomial has exponent n then nth row of pascal's triangle use.

For $(2x+10y)^{15}$

Here power is 15

So, we have to use 15 row of pascal's triangle.

Hence, Row 15 is correct