Verify each statement
A 2/5 > 1/2
Multiply in cross
2*2 > 5*2
4 > 10 -----> is not true
B 1/2 < 2/11
Multiply in cross
1*11 < 2*2
11 < 4 ---> is not true
C 3/4 < 4/5
3*5 < 4*4
15 < 16 ----> is true
D 7/8 < 3/4
7*4 < 8*3
28 < 24 ---> is not true
therefore
The answer is option C
Step-by-step explanation
If you have

example option C

Multiply both sides by 4

Now, multiply both sides by 5 (to remove the fraction of the right side)

that is the same that multiplies in cross