Emery bought 3 cans of beans that had a total weight of 2.4 pounds. If each can of beans weighed the same amount, which model co
rrectly illustrates the relationship? Check all that apply. y = 0.8 x y = 2.4 x y = 3 x Cans of Beans A 2-column table with 3 rows. Column 1 is labeled number of cans with entries 4, 12, 16. Column 2 is labeled total weight (in pounds) with entries 5, 15, 20. Cans of Beans A 2-column table with 3 rows. Column 1 is labeled number of cans with entries 5, 15, 20. Column 2 is labeled total weight (in pounds) with entries 4, 12, 16. Cans of Beans On a coordinate plane, the x-axis is labeled number of cans and the y-axis is labeled total weight (in pounds. A line goes through points (5, 4) and (15, 12). Cans of Beans On a coordinate plane, the x-axis is labeled number of cans and the y-axis is labeled total weight (in pounds. A line goes through points (3, 4) and (6, 8).
The 3 cans of beans had a total weight of 2.4 Pounds
Therefore:
1 can of beans = (2.4 ÷ 3) =0.8 Pounds
The following applies from the options.
y=0.8x where y is the weight and x is the number of cans.
A 2-column table with 3 rows. Column 1 is labeled number of cans with entries 5, 15, 20. Column 2 is labeled total weight (in pounds) with entries 4, 12, 16.
Using y=0.8x
When x=5, y=0.8 X 5=4
When x=15, y=0.8 X 15=12
When x=20, y=0.8 X 20=16
On a coordinate plane, the x-axis is labeled number of cans and the y-axis is labeled total weight (in pounds. A line goes through points (5, 4) and (15, 12). This can be clearly seen from the table above as (5,4) and (15,12) are points on the line.
So if you are doing a fraction you could say he visited 5/35 parks and didn't visit 30/35 now if you want it simplified you could say he visited 1/7 parks and 6/7 he didn't visit.
