Use the tables and image to answer the question. Option A x (lemonade mix) y (cups of water) 5 4 10 8 15 12 20 16 25 20 Option B x (lemonade mix) y (cups of water) 6 5 12 10 18 15 24 20 Based on the tables and coordinate plane, identify the missing equivalent ratios from the coordinate plane. (1 point) (); () Skip to navigation
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To identify the missing equivalent ratios from the coordinate plane, we need to analyze the given tables and coordinate plane.
Let's look at the tables:
Option A:
x (lemonade mix) y (cups of water)
5 4
10 8
15 12
20 16
25 20
Option B:
x (lemonade mix) y (cups of water)
6 5
12 10
18 15
24 20
Now, let's plot these points on a coordinate plane. The x-axis represents the lemonade mix, and the y-axis represents the cups of water.
Using the given points, we can plot them on the coordinate plane. For Option A, the points are (5,4), (10,8), (15,12), (20,16), and (25,20). For Option B, the points are (6,5), (12,10), (18,15), and (24,20).
Now, let's identify the missing equivalent ratios from the coordinate plane. By looking at the pattern, we can see that the ratio of x to y remains constant for each option.
For Option A, the ratio of x to y is 5:4, which simplifies to 1.25:1. We can continue this pattern for the missing equivalent ratios:
(1.25, 1), (1.25*2, 1*2), (1.25*3, 1*3), (1.25*4, 1*4), etc.
For Option B, the ratio of x to y is 6:5, which simplifies to 1.2:1. We can continue this pattern for the missing equivalent ratios:
(1.2, 1), (1.2*2, 1*2), (1.2*3, 1*3), (1.2*4, 1*4), etc.
Therefore, the missing equivalent ratios from the coordinate plane for Option A are (6.25, 5), (7.5, 6), (8.75, 7), and so on. And for Option B, the missing equivalent ratios are (7.2, 6), (8.4, 7), (9.6, 8), and so on.