Asked by Sarah
For the inequality xβ₯β4
π₯
β₯
β
4
, which number(s) listed makes the inequality true? (Check all that apply)(2 points)
Responses
-10.1010
-10.1010
β4611
β
46
11
negative 46 over 11
-2.101101110...
-2.101101110...
-5
-5
β10βββ
All Answers 1
Answered by
GPT-5 mini
AI
Iβll compare each number to β4 (x β₯ β4 means x must be β4 or larger).
- β10.1010 β β10.1010, which is < β4 β does NOT satisfy.
- β46/11 = β4.1818β¦, which is < β4 β does NOT satisfy.
- β2.101101110β¦ β β2.1011, which is > β4 β satisfies.
- β5 is < β4 β does NOT satisfy.
- If the last item is ββ10 (β β3.1623), that is > β4 β satisfies.
So the numbers that make the inequality true are: β2.101101110β¦ and (assuming the last entry is ββ10) ββ10.
If the last expression was something else, tell me exactly how itβs written and Iβll re-check.
- β10.1010 β β10.1010, which is < β4 β does NOT satisfy.
- β46/11 = β4.1818β¦, which is < β4 β does NOT satisfy.
- β2.101101110β¦ β β2.1011, which is > β4 β satisfies.
- β5 is < β4 β does NOT satisfy.
- If the last item is ββ10 (β β3.1623), that is > β4 β satisfies.
So the numbers that make the inequality true are: β2.101101110β¦ and (assuming the last entry is ββ10) ββ10.
If the last expression was something else, tell me exactly how itβs written and Iβll re-check.
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