How do you do this problem?

You make use of the given relationships to write an equation only involving "a".
... a = (sum of three numbers) × (1 + 0.25) . . . . a is 25% more than the sum of three numbers.
Then
... (sum of three numbers) = a/1.25 = 0.8a
The sum of the three numbers and a is given as 783.
... sum of 4 numbers = (sum of three numbers) + a
... 783 = 0.8a + a = 1.8a
... 783/1.8 = a = 435
The appropriate selection is (B) 435.
Remark
You don't need to know anything about the other three numbers. All you need to know is that a is 25% bigger than their sum.
So a + (sum of the three numbers) = 783
Sum of three numbers + 25%(sum of three numbers) = a
sum of three numbers + 1/4 sum of three numbers = a
5/4 (sum) = a Multiply both sides by 4/5 so the left side becomes 1(sum)
5/4 * 4/5 = 4/5 a
a + 4/5a = 783
a(1 + 4/5) = 783
a(1 + 0.8) = 783
a*1.8 = 783
a = 783/1.8
a = 435 Answer