What is row 25 of pascal's triangle?

The rth term of the 25th row is 25!/[r!(25-r)!] where r = 0,1,2,...,25 and k! denotes 1*2*3*...*k and 0! = 1

So

1

25

300

2,300

12,650

53,130

177,100

480,700

1,081,575

2,042,975

3,268,760

4,457,400

5,200,300

and then the same numbers in reverse order, all the way back to 1.