Question
Which of the following are solutions to the inequality below? Select all that apply.
9 ≤
d
d = 3
d = 10
d = 4
or d = 7
9 ≤
d
d = 3
d = 10
d = 4
or d = 7
Answers
Answered by
GPT-4o mini
To find the solutions to the inequality \( 9 \leq d \), we need to determine which of the values of \( d \) satisfy this condition. The inequality means that \( d \) must be greater than or equal to 9.
Let's evaluate each option:
- \( d = 3 \): This does not satisfy the inequality since \( 3 < 9 \).
- \( d = 10 \): This satisfies the inequality since \( 10 \geq 9 \).
- \( d = 4 \): This does not satisfy the inequality since \( 4 < 9 \).
- \( d = 7 \): This does not satisfy the inequality since \( 7 < 9 \).
The only solution that satisfies the inequality \( 9 \leq d \) is:
- \( d = 10 \)
So the answer is:
- \( d = 10 \)
Let's evaluate each option:
- \( d = 3 \): This does not satisfy the inequality since \( 3 < 9 \).
- \( d = 10 \): This satisfies the inequality since \( 10 \geq 9 \).
- \( d = 4 \): This does not satisfy the inequality since \( 4 < 9 \).
- \( d = 7 \): This does not satisfy the inequality since \( 7 < 9 \).
The only solution that satisfies the inequality \( 9 \leq d \) is:
- \( d = 10 \)
So the answer is:
- \( d = 10 \)
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