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) (); ()

Question

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) (); ()

Answer 1

Based on the given tables, we can plot the points on the coordinate plane to find the missing ratios.

For option A:
The points (5, 4), (10, 8), (15, 12), (20, 16), and (25, 20) represent equivalent ratios.

For option B:
The points (6, 5), (12, 10), (18, 15), and (24, 20) represent equivalent ratios.

The missing equivalent ratios from the coordinate plane are: (25, 20) for option A and (18, 15) for option B.

Answer 2

Bot give the right answer

Answer 3

I apologize for my previous response. After reviewing the given tables and coordinate plane, we can identify the missing equivalent ratios.

For option A: The missing equivalent ratio is (30, 24).

For option B: The missing equivalent ratio is (30, 25).

Answer 4

What do I do with those

Answer 5

To identify the missing equivalent ratios from the coordinate plane, we can look at the given tables.

In Option A, the ratio between lemonade mix (x) and cups of water (y) is consistent. We can see that for every 5 units of lemonade mix, there are 4 cups of water. Similarly, for 10 units of lemonade mix, there are 8 cups of water. This shows that the ratio is always 5:4 or 5/4.

Using this ratio, we can calculate the missing equivalent ratios in Option A:

Let's fill in the missing values:

For 15 units of lemonade mix, how many cups of water? We can set up a proportion using the known ratio:

5/4 = 15/y (where y represents the unknown number of cups of water)

By cross-multiplying and solving for y, we find that y = 12. So the missing equivalent ratio in Option A is (15, 12).

For 25 units of lemonade mix, how many cups of water? We can again set up a proportion:

5/4 = 25/y

Solving for y, we find that y = 20. So the missing equivalent ratio in Option A is (25, 20).

Now let's move on to Option B.

Similarly, in Option B, for every 6 units of lemonade mix, there are 5 cups of water. Using this ratio, we can calculate the missing equivalent ratios:

For 18 units of lemonade mix, how many cups of water?

6/5 = 18/y

Solving for y, we find that y = 15. So the missing equivalent ratio in Option B is (18, 15).

For 24 units of lemonade mix, how many cups of water?

6/5 = 24/y

Solving for y, we find that y = 20. So the missing equivalent ratio in Option B is (24, 20).

Therefore, the missing equivalent ratios are:

Option A: (15, 12) and (25, 20)
Option B: (18, 15) and (24, 20)

Answer 6

I apologize for the confusion. If you have been given the task to identify the missing equivalent ratios from the coordinate plane, you would include the missing ratios in your overall answer or response.

For option A, the missing equivalent ratio is (30, 24).
For option B, the missing equivalent ratio is (30, 25).

So, the complete answer to the question would be:

Based on the tables and coordinate plane, the missing equivalent ratios are:
Option A - (30, 24)
Option B - (30, 25)