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The points (10,8)(10,-8) and (9,s)(9,s) fall on a line with a slope of 11. What is the value of ss?\newlines=___s = \_\_\_

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Q. The points (10,8)(10,-8) and (9,s)(9,s) fall on a line with a slope of 11. What is the value of ss?\newlines=___s = \_\_\_
  1. Identify Points and Slope: Identify the points and slope.\newlinePoints: (10,8)(10, -8) and (9,s)(9, s)\newlineSlope: 11\newlineUse the slope formula: Slope =y2y1x2x1= \frac{y_2 - y_1}{x_2 - x_1}\newline1=s(8)9101 = \frac{s - (-8)}{9 - 10}
  2. Simplify Equation: Simplify the equation.\newline1=s+811 = \frac{s + 8}{-1}\newlineMultiply both sides by 1-1 to isolate s+8s + 8.\newline11=s+8111 \cdot -1 = \frac{s + 8}{-1} \cdot -1\newline1=s+8-1 = s + 8
  3. Solve for s: Solve for s.\newline1=s+8-1 = s + 8\newlineSubtract 88 from both sides.\newline18=s+88-1 - 8 = s + 8 - 8\newline9=s-9 = s

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