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Ronch [10]
2 years ago
15

Simplify n^6 * n^5 / n^4 * n^3 /n^2 * nThere is a picture too.

Mathematics
1 answer:
cestrela7 [59]2 years ago
8 0

Given the following expression:

n^6\cdot n^5\frac{\cdot}{\cdot}n^4\cdot n^3\frac{\cdot}{\cdot}n^2\cdot n

to simplify, we have to operate from left to right, then, we get the following:

\begin{gathered} n^6\cdot n^5\frac{\cdot}{\cdot}n^4\cdot n^3\frac{\cdot}{\cdot}n^2\cdot n=n^{11}\frac{\cdot}{\cdot}n^4\cdot n^3\frac{\cdot}{\cdot}n^2\cdot n^{} \\ =n^7\cdot n^3\frac{\cdot}{\cdot}n^2\cdot n=n^{10}\frac{\cdot}{\cdot}n^2\cdot n=n^8\cdot n=n^9 \end{gathered}

therefore, the simplified expression is n^9

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For Part A, you need to input x=6 into the equation 8x + 8 = 56 to see if 6 is a solution of that equation. It'll be 8(6) + 8 = 56 -> 48 + 8 = 56 -> 56 = 56. Does 56 equal 56? Then yes, x = 6 is a solution of the equation 8x + 8 = 56.

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