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19 votes
Solve.
−8.5d ≥ 20

d ≤ –170
d ≥ –170

Solve. −8.5d ≥ 20 d ≤ –170 d ≥ –170-example-1
Solve. −8.5d ≥ 20 d ≤ –170 d ≥ –170-example-1
Solve. −8.5d ≥ 20 d ≤ –170 d ≥ –170-example-2

2 Answers

4 votes

Answer:


\rm =>D \leqslant 2.352941

Explanation:

−8.5d ≥ 20

Divide both sides by -8.5:


=> \cfrac {- 8.5 \: d}{ - 8.5} \ \geqslant \cfrac{20}{ - 8.5}


\rm=>d \leqslant 2.352941

This is the answer.

User Minyoung
by
8.1k points
13 votes

The solution to the inequality -8.5d ≥ 20 is d ≤ -2.35.

In mathematics, an inequality is a relation between two expressions that may not be equal. Instead, one expression may be greater than, less than, or equal to the other.

In order to solve the inequality -8.5d ≥ 20:

Divide both sides by -8.5. Remember that when you divide or multiply both sides of an inequality by a negative number, the direction of the inequality sign changes.

d ≤ -20/8.5

Simplify the right side of the inequality:

d ≤ -2.35

Hence, the solution to the inequality -8.5d ≥ 20 is d ≤ -2.35.

User Mike Munroe
by
8.0k points

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