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the side length s of a square has the given constraints s<10 s^2>49 what is one possible value for s
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@sailor
Ok, I believe you would set the equation to be \[s<10 s ^{2}>49\]
@sailor wrote:
Ok, I believe you would set the equation to be \[s<10 s ^{2}>49\]
I don’t recommend combining the inequalities like that especially because the inequality signs are in different directions If s^2 > 49 we can take the square root of both sides to get s > 7 (Because s represents a length, s must be positive) So we have s > 7 and s < 10 what’s a number that satisfies both inequalities?
8
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Perfect, s = 8 works
@vocaloid wrote:
Perfect, s = 8 works
It’s only asking for one possible value so you can choose either 8 or 9
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