@TheSmartOne An activity takes 63 minutes when there are 4 participants. The activity takes 87 minutes when there are 6 participants. Assume the relationship is linear. A line models the relationship between the number of participants, x, and the number of minutes, y. What is the slope of the line?
D
Woops I posted the wrong question. Hold on...
OK, I changed the question, do you know this one? :)
You are given two points on a line: (4,63) and (6,87). Find the slope. Then find the equation of a line through it.
Oh, they just want the slope. So you can stop there.
\[ \text{Slope } = \frac{y_2-y_1}{x_2-x_1} \]
So...\[\frac{ 4-6 }{ 63-87 } =\frac{ -2 }{ -24 } = ?\]
@aum
You have reversed the x and y's. It should be the reciprocal.
\[ \frac{87-63}{6-4} = ? \]
Oh woops. :) \[\frac{ 24 }{ 2 } = 12?\]
@aum
Yes, slope = 12.
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