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Choose the solution to this in quality 7/2 > b + 9/5

User CentAu
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1 Answer

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The given inequality is "7/2 > b + 9/5". To solve for b, subtract 9/5 from both sides, resulting in "17/10 > b".

The inequality is 7/2 > b + 9/5. To solve for b, subtract 9/5 from both sides:

(7/2) - (9/5) > b

To combine the fractions, find a common denominator, which is 10. Multiply the first fraction by 5/5 and the second fraction by 2/2:

(35/10) - (18/10) > b

Now, subtract the numerators:

17/10 > b

So, the range of values for b that satisfies the inequality is b < 17/10 or b belongs to the open interval (-∞, 17/10).

Complete question:

What is the range of values for the variable b that satisfy the inequality 7/2 > b + 9/5?

User Draken
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