What is 3.25 repeating, when only the 5 is repeating, as a fraction?

Repeating numbers are the numbers, which repeats after the decimal, upto a large number of times, in that case, we know that numbers as irrational numbers.

Here, we need a number in fraction, that when we solve it gives 3.25 and repeating 5 so, It would be: 1932/594

Method of finding other numbers:
1) Take any natural number of your choice and multiply it by 3.25
2) Now, Try to add some small number like 1 or 2 or maybe in decimal like 0.3, 0.7 anything.
3) In that way,we adjust the situation so, it comes as an Irrational number.

Hope this helps!

A repeating decimal is a decimal that has a digit that repeats over and over. Remember some numbers cannot be expressed exactly as decimals with a infinite number of digits 

3.25 repeating as a fraction = 322/99 

                                              Steps to solve 

1) Make an equation 

2) Find # of repeating digits 

3) Multiply 

4) Subtract 

5) Solve 

12,5°

Step-by-step explanation:

ΔABC has: ∠BAC + ∠ABC + ∠ACB = 180°

=> 60° + 35° + ∠BAC = 180°

=> ∠BAC = 180°- 60° - 35° = 85°

AE is the angle bisector of ∠BAC

=> ∠BAE = ∠CAE = ∠BAC/2 = 85°/2 = 42,5°

AD⊥BC => ΔADB is the right triangle at D

=> ∠ABD + ∠BAD = 90°

=> ∠BAD = 90° - ∠ABD = 90° - 60° = 30°

but ∠BAE = ∠BAD + ∠DAE = 42,5°

=> ∠DAE = 42,5° - 30° = 12,5°