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gebra 1- Unit 3: Two Variable Statistics Name Aaron sams Date: qquad Pd qquad EXIT TICKET Estimate Line of Best Fit Use a ruler to draw an approximate line of best fit thorough the points. Slope: Y-intercept: Equation: Positive or Negative Correlation? Positive Strong or Weak? strong

gebra 11- Unit 33: Two Variable Statistics\newlineName Aaron sams\newlineDate: \qquad \newlinePd\newline \qquad EXIT TICKET Estimate Line of Best Fit Use a ruler to draw an approximate line of best fit thorough the points.\newlineSlope:\newlineY-intercept:\newlineEquation:\newlinePositive or Negative Correlation?\newlinePositive\newlineStrong or Weak?\newlinestrong

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Q. gebra 11- Unit 33: Two Variable Statistics\newlineName Aaron sams\newlineDate: \qquad \newlinePd\newline \qquad EXIT TICKET Estimate Line of Best Fit Use a ruler to draw an approximate line of best fit thorough the points.\newlineSlope:\newlineY-intercept:\newlineEquation:\newlinePositive or Negative Correlation?\newlinePositive\newlineStrong or Weak?\newlinestrong
  1. Identify Function Type: Identify the type of function g(x)g(x) represents. Since the daily storage fee is a constant $5\$5 per day, the function g(x)g(x) is linear, not exponential.
  2. Determine Values: Determine the values for mm and bb in the linear equation g(x)=mx+bg(x) = mx + b. Here, mm represents the daily storage fee, and bb represents the initial cost of the motorcycle.
  3. Calculate Initial Cost: Calculate the initial cost bb which is the price Jill paid for the motorcycle, $1200\$1200.
  4. Calculate Daily Fee: Calculate the daily storage fee mm, which is $5\$5 per day.
  5. Substitute Values: Substitute the values of mm and bb into the linear equation. So, g(x)=5x+1200g(x) = 5x + 1200.

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