Question

Select the values that make the inequality s, is greater than, 7s>7 true.
(Numbers written in order from least to greatest going across.)
Answer
Attempt 1 out of 2
-1 2 4
6 6.9 6.99
6.999 7 7.001
7.01 7.1 8
10 12 15
Submit Answer

Answer 1

To solve the inequality \( 7s > 7 \), you can divide both sides by 7 (since 7 is positive, the direction of the inequality does not change):

\[
s > 1
\]

Now, you're looking for values of \( s \) that are greater than 1. Let's go through the provided numbers and find those that satisfy \( s > 1 \).

- -1: Does not satisfy (not greater than 1).
- 2: Satisfies (greater than 1).
- 4: Satisfies (greater than 1).
- 6: Satisfies (greater than 1).
- 6.9: Satisfies (greater than 1).
- 6.99: Satisfies (greater than 1).
- 6.999: Satisfies (greater than 1).
- 7: Satisfies (equal to 1, not greater).
- 7.001: Satisfies (greater than 1).
- 7.01: Satisfies (greater than 1).
- 7.1: Satisfies (greater than 1).
- 8: Satisfies (greater than 1).
- 10: Satisfies (greater than 1).
- 12: Satisfies (greater than 1).
- 15: Satisfies (greater than 1).

Now, the values that satisfy the inequality \( 7s > 7 \) are:
- 2
- 4
- 6
- 6.9
- 6.99
- 6.999
- 7.001
- 7.01
- 7.1
- 8
- 10
- 12
- 15

So, you can list these values (in order from least to greatest):
**2, 4, 6, 6.9, 6.99, 6.999, 7.001, 7.01, 7.1, 8, 10, 12, 15**.