Answer :
To solve the inequality [tex]\(x \geq 66\)[/tex], we need to find values of [tex]\(x\)[/tex] that are greater than or equal to 66.
Step 1: Understand the inequality
- The inequality [tex]\(x \geq 66\)[/tex] means any number [tex]\(x\)[/tex] that is 66 or more satisfies the inequality.
Step 2: Look at the answer choices
- We need to identify which option has values that are all greater than or equal to 66.
Step 3: Analyze each option:
- Option A: [tex]\(63, 64, 65\)[/tex]
None of these numbers are greater than or equal to 66.
- Option B: [tex]\(67, 68, 69\)[/tex]
All of these numbers are greater than 66. So, each satisfies the inequality [tex]\(x \geq 66\)[/tex].
- Option C: [tex]\(64, 65, 66\)[/tex]
Only 66 satisfies [tex]\(x \geq 66\)[/tex]. The numbers 64 and 65 do not satisfy the inequality.
- Option D: [tex]\(65, 66, 67\)[/tex]
The number 65 does not satisfy the inequality because it is not greater than or equal to 66.
Conclusion: The correct option is B ([tex]\(67, 68, 69\)[/tex]), as all these numbers satisfy the condition [tex]\(x \geq 66\)[/tex].
Step 1: Understand the inequality
- The inequality [tex]\(x \geq 66\)[/tex] means any number [tex]\(x\)[/tex] that is 66 or more satisfies the inequality.
Step 2: Look at the answer choices
- We need to identify which option has values that are all greater than or equal to 66.
Step 3: Analyze each option:
- Option A: [tex]\(63, 64, 65\)[/tex]
None of these numbers are greater than or equal to 66.
- Option B: [tex]\(67, 68, 69\)[/tex]
All of these numbers are greater than 66. So, each satisfies the inequality [tex]\(x \geq 66\)[/tex].
- Option C: [tex]\(64, 65, 66\)[/tex]
Only 66 satisfies [tex]\(x \geq 66\)[/tex]. The numbers 64 and 65 do not satisfy the inequality.
- Option D: [tex]\(65, 66, 67\)[/tex]
The number 65 does not satisfy the inequality because it is not greater than or equal to 66.
Conclusion: The correct option is B ([tex]\(67, 68, 69\)[/tex]), as all these numbers satisfy the condition [tex]\(x \geq 66\)[/tex].
