Answer:
C) 25
Explanation:
The exponents are only even numbers, which are divisible by 2.
If the last number is 50, divide it by 2.
1 to whatever power will always be 1 and there are 25 numbers, so 25.
1 to the power of anything will always be 1, so we can eliminate the exponents. Now, we're left with 1 + 1 + 1 + ... + 1. The question is, how many 1s are in this list? We can refer back to the original problem to figure this out. Notice that the exponents are every other number from 1 to 50, so the number of 1s in the list is 50 / 2 = 25. Therefore, the answer is 25 * 1 = 25. Hope this helps!
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