Select the GCF of these numbers.
2 answers:
ANSWER

EXPLANATION
We want to find the greatest common factor of

and

To find the greatest common factor, we need to identify the factors that are common to both numbers.
Then we pick the factors with the lowest degree and multiply them
This will give us,

The correct answer is D.
The Greatest Common Factor (GCF) of 25, 5, 11 and 23, 52, 7 is 1, same with 22,3 and 23, 5 and 13, 193, 232.
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Answer:
b or c
Step-by-step explanation:
2×-1 +1= -1
-1>-3
2×0+1= 1
1>-3
For this reason the equality can be b or c
Recall the double angle identity:

With
measuring between 0º and 90º, we know
. So from the Pythagorean identity, we get

Then
