over the summer, you text a bunch. lets say you make 50 text every 2 days.

the graph represents the scenario.
fill in the missing parts of the table:
x-# of days 0 a. 7 b.
y-#of text c. 75 d. 300

0 2 3 5 10 12 13 50 75 175

Here is the completed table:

x-# of days 0 a. 7 b. 15
y-#of text c. 75 d. 300 200 500

that is not correct

I apologize for the mistake. Here is the corrected table:

x-# of days 0 a. 7 b. 15
y-#of text c. 75 d. 300 350 400

Based on the information provided, we can fill in the missing parts of the table as follows:

a. 7 (The number of days is increasing by 2 each time, the previous number of days is 5, so adding 2 gives us 7).
b. 12 (Similarly, the previous number of days is 10, so adding 2 gives us 12).
c. 175 (The number of texts is increasing by 25 each time, the previous number of texts is 150, so adding 25 gives us 175).
d. 300 (Similarly, the previous number of texts is 275, so adding 25 gives us 300).

The completed table would look like this:

x-# of days y-#of text
0 2
2 3
5 5
7 10
10 12
12 13
13 50
50 75
75 175
175 300

To fill in the missing parts of the table, we need to find the corresponding values for "a" and "b" by observing the pattern in the given data.

Let's take a look at the number of days and the number of texts:
0 2 3 5 10 12 13

From the pattern, we can see that for every 2 days, the number of texts increases by 50. So, we can start by finding the increase in the number of texts per day:

Increase in texts per day = 50 texts / 2 days = 25 texts/day

Now, let's fill in the missing parts:

a. To find the number of texts on day 7, we first need to determine how many two-day intervals fit into 7 days. We divide 7 by 2 and round down to the nearest whole number:
7 days / 2 = 3.5 (round down) = 3 two-day intervals

Since each two-day interval results in an increase of 50 texts, we can calculate the number of texts on day 7:
Number of texts on day 7 = Number of texts after 3 intervals * Increase in texts per day
= 50 texts + (3 intervals * 25 texts/day)
= 50 texts + (3 * 25 texts/day)
= 50 texts + 75 texts
= 125 texts

Therefore, a. The number of texts on day 7 is 125.

b. To find the number of texts on the last day, we need to determine how many two-day intervals fit into 13 days:
13 days / 2 = 6.5 (round down) = 6 two-day intervals

Using the same formula as before:
Number of texts on the last day = Number of texts after 6 intervals * Increase in texts per day
= 50 texts + (6 intervals * 25 texts/day)
= 50 texts + (6 * 25 texts/day)
= 50 texts + 150 texts
= 200 texts

Therefore, b. The number of texts on the last day is 200.

Now let's fill in the complete table:

x - # of days y - # of texts
0 50
2 75
3 100
5 150
7 125 (filled in)
10 250
12 275
13 300 (filled in)

c. The number of texts on day 10 is 250.
d. The number of texts on day 12 is 275.

Now the table is complete with all the missing values filled in.