for which values of n will any set of consecutive integers, each raised to the power of n and added together give a total which divides by 7?

Step-by-step explanation:

If a number A is divisible by 7, then it satisfies the following condition

● A = 7k

k is an integer

Let A be the sum of consecutive integers raised to the power of n

● A = a^n + (a+1)^n + (a+2)^n +

For this sequence to be divisible by 7 it must satisfy the condition above

A = 7k where k is an integer

step-by-step explanation:

their are no angles. sorry cant .

3. (5x + 1) - (-10x + 6)

simplify the answer choice. combine like terms. remember to distribute the negative to the terms inside the second parenthesis. also remember that two negatives = one positive, and one of each sign = negative.

- (-10x + 6) = + 10x - 6

simplify. combine like terms:

5x + 1 + 10x - 6

5x + 10x + 1 - 6

15x - 5

∴ it is your answer

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