Aiko types at a rate of 70 words per minute.
After typing at the same rate for 3 minutes, he had typed a total of 210 words.
This situation can be represented with a linear equation written in point-slope form, where x represents the number of minutes and y represents the number of words.
Use this information to complete each statement about the linear equation.
The slope of the linear equation is ____
One point on the graph of a linear equation will be ___
This linear equation can be written as
2 answers
Question:
Aiko types at a rate of 70 words per minute.
After typing at the same rate for 3 minutes, he had typed a total of 210 words.
This situation can be represented with a linear equation written in point-slope form, where x represents the number of minutes and y represents the number of words.
Use this information to complete each statement about the linear equation.
The slope of the linear equation is ____
One point on the graph of a linear equation will be ___
This linear equation can be written as ____
In this question, we're trying to make an equation for the given scenario and answer a couple of leading questions.We know that Aiko types at a rate of 70 words per minuteWe would represent this as 70xx = minutesWe are also given more information that he types 210 words in 3 minutes, that still follows our "70x" scenario.So our equation would be:y = 70xThe slope of the linear equation would be 70 or 70/1The slope would be 70 because this is the change that's happening each minute.A point on a graph would be at (1 , 70)You would put this equation into a graph, and you would grab a point that's on the linear line. I'll insert a picture of the graphThe linear equation would be written as: y = 70xThe beginning point would be at 0, since Aiko doesn't type anything for 0 minutes.
answer from schurr
Answer:1 The slope of the linear equation is 702 One point on the graph of a linear equation will be 3, 2103,This linear equation can be written as y-210=70(x-3)Step-by-step explanation:
Identify the equation of a line in slope-intercept form that is parallel to y = 2.5x + 5 and passes through (2, 3).
y = 2.5x − 2
y = 2.5x − 5.5
y = 5x − 13
y = 5x − 7...
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