1. Continual straight diagonal line
2. Runs through the origin (0,0)
Are the coordinates below proportional?
(1,3), (2,5), (3,7)
No, it's an additive relationship
Are these ratios proportional? 
Yes, (x2)
Viona rides their bike for 2 1/2 hours and travels 42 miles. What is their unit rate in miles per hour?
*Hint: (y/x)
Unit Rate: 16.8 miles per hour
If you were looking at a graph how could you use the coordinates on the diagonal line to determine unit rate?
You could divide y by x (y/x) of coordinates on a line to see if they have the same unit rate.
Exp:
(4,2)--> 2/4 = 1/2
(6, 3)--> 3/6 = 1/2
Are the coordinates listed below proportional?
(3,10), (6,20), (9,28)
Is the graph a proportional relationship? Explain.
No, because it doesn't go through the origin.
Solve
*Hint: Find the multiplicative relationship
n=3.8
Are all diagonal line graphs showing proportional relationships?
Are the coordinates below proportional to each other?
(1,4) and (4,16)
Yes, the unit rate for both is 4
Is the table proportional? Explain
No, there's no consistent unit rate
Given the table is proportional. How many apples would 9 trees have?

9 trees = 117 apples
Is this graph proportional? Explain

Yes, because it is a straight diagonal line that goes through the origin
Using this graph, what is the unit rate of the graph below?

Unit Rate = 5
*(y/x)
Is the table proportional? Explain.
Yes, it is proportional because it has a unit rate of 9.
Given the table is proportional, how many trees would it take for there to be 494 apples?
*Hint: find the unit rate

494 apples comes from 38 trees
Paul drives to his friends house 250 miles in 5 hours. If this is drawn on a graph where y is miles and x is hours, then what is the ordered pair coordinates for if this data was graphed on a coordinate plane?
*Feel free to use graph paper to draw it out! :)
(5,250)
What is the unit rate for the proportional relationship shown in the table below?

Unit Rate = 3/2, 1.5, or 1 1/2
* (y/x)
Are the following ratios proportional?
48:64 and 72:96
Yes, unit rate is 1.33 (rounded)
Sam took 8 hours to drive 272 miles. If he drives at a consistant rate (unit rate), how many miles can he drive in 10 hours?
340 miles
* 272/8 = 34 (unit rate)