What is the 8th row of Pascal’s triangle?

Pascal's triangle is one of the most famous patterns in math. The patterns in pascal's triangle can be used to solve a number of real world problems such as probability and combinations.

The outside edges of pascal's triangle are always 1.

In the image attached, I have attached the first 6 rows.

We will find the next two rows together.

We can find each number on the inside of the triangle by adding the two numbers above the number.

To find the 7th row, begin by writing ones at the end of the rows. Now fill in the missing positions by adding the numbers above.

1 + 5 is 6, 5 + 10 is 15, 10 + 10 is 20, 10 + 5 is 15, and 5 + 1 is 6.

The 7th row will again have ones at the ends.

Then, adding the numbers above,

1 + 6 is 7, 6 + 15 is 21, 15 + 20 is 35, 20 + 15 is 35, 15 + 6 is 21, and 6 + 1 is 7.

So the 8th row is 1, 7, 21, 35, 35, 21, 7, and 1.

I have put a yellow rectangle around the 8th row.

is there any photos or whatever?

  the correct choice is marked

step-by-step explanation:

the first two graphs show multiple turning points. the last graphs matches the description in every detail.