The answer for this is answer A
A typical example of a rational exponent and radicals is a^x/y = y√(a)^x
<h3>What is a rational exponent?</h3>
We have a rational exponent when a number is raised to a power such as x/y. In this case, we must know that; a^x/y is the same as y√(a)^x.
Now let me give you a specific example. Assuming that a write something like 5^3/2. This would be the same as saying √(5)^3.
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Answer:
Step-by-step explanation:
I'm guessing we need to find the GCF of the numbers on the numerator and the denominator.
The GCF of two numbers is the greatest common factor that fits into both numbers evenly, with no other factor bigger than it that can fit into both numbers.
1. 24/36
GCF(24, 36)=12
2. 12/18
GCF(12, 18) =6
3. 48/72
GCF (48, 72)=24
4. 30/54
GCF(30, 54)=6
5. 42/56
GCF(42, 56)=14
6. 38/57
GCF(38, 57)=19
7. 120/192
GCF(120, 192)=24
The answer is (x,y)=(4,2)
Hopes this helped