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The points (1,s)(1,s) and (6,7)(6,-7) fall on a line with a slope of 00. What is the value of ss?\newlines=s = ____

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Q. The points (1,s)(1,s) and (6,7)(6,-7) fall on a line with a slope of 00. What is the value of ss?\newlines=s = ____
  1. Calculate Slope Equation: Points: (1,s)(1, s) and (6,7)(6, -7)\newlineSlope: 00\newlineSelect the equation that represents the slope of the line.\newlineSlope =y2y1x2x1= \frac{y_2 - y_1}{x_2 - x_1}\newline0=7s610 = \frac{-7 - s}{6 - 1}
  2. Simplify Equation: 0=7s610 = \frac{{-7 - s}}{{6 - 1}}\newlineSimplify the right side of the equation.\newline0=7s50 = \frac{{-7 - s}}{{5}}
  3. Multiply by 55: 0=(7s)/50 = (-7 - s) / 5 Multiply both sides by 55. 0×5=(7s)/5×50 \times 5 = (-7 - s) / 5 \times 5 0=7s0 = -7 - s
  4. Solve for ss: 0=7s0 = -7 - s\newlineSolve for ss.\newline0=7s0 = -7 - s\newline0+7=7s+70 + 7 = -7 - s + 7\newline7=s7 = -s\newlines=7s = -7

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