3. Write an equation where the left side is your power of 10 times n and the right side is the result of multiplying 0.1515... by that power. (2 points)

(10)n = 10(0.11515).

4. Write the original equation, n = 0.1515... underneath your equation from question 3. Then subtract the equations. Show your work. (2 points)

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The required equation in which case the left side is the power of 10 times n and the right side is the result of multiplying 0.1515 by 10 is; (10)n = 10(0.1515).

The resulting equation from the subtraction is therefore; 9n = 9 (0.1515).

What is the result of the subtraction of both equations?

3. It follows from the task content that the equation represented by the statement; "the left side is your power of 10 times n and the right side is the result of multiplying 0.1515".

Hence, the algebraic expression which represents the situation is; (10)n = 10(0.1515).

4. Also, by subtracting the equation n = 0.1515 from the equation above; we have;

(10)n = 10(0.1515).

-

n = 0.1515

Therefore, the resulting equation from the subtraction is;

(10n - n) = 10(0.1515) - 0.1515

9n = 9 (0.1515).

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