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In this problem, we are given two angles, \((8s)^\circ\) and \((6s - 8)^\circ\), and are asked to solve for the value of \(s\).

The two angles appear to form a complementary angle situation, where the sum of the two angles equals \(90^\circ\). This is indicated by the right angle symbol between the angles. Therefore, we can set up the equation:

\[
(8s) + (6s - 8) = 90
\]

### Step-by-step solution:

1. Combine like terms:
\[
8s + 6s - 8 = 90
\]
\[
14s - 8 = 90
\]

2. Add 8 to

Solve for the value of s given the angles (8s)° and (6s - 8)°, where they form complementary angles summing to 90°.

Learn how to solve for the variable s in a complementary angle problem, where the sum of (8s)° and (6s - 8)° equals 90°. This step-by-step solution covers key algebraic concepts, suitable for students in Grades 7-9.

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