Y-Intercept =(−8)
Go to the graph and plot the point the point (0,−8) on the y-axis.
Then rise 4 and run 1. Plot the point (1,−4)
Then again "rise 4" and then "run" 1. Plot the point (2,0)
It looks like it counts up by 2 when adding. so add 4, then add 6, then add 8, then add 10, etc. to find the output you simply add 2 more than the last time you added, to find the input, you subtract 2 more than last time. hope this makes sense haha.
20 bicycles. two tires per one bike. 2*10=20
Answer:
19.375
Step-by-step explanation:
<h3>
Answer: C) I and II only</h3>
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Work Shown:
Part I

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Part II

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Part III
