Chapter 3: Q27. (page 146)

Solve the inequality. Graph your solution.
$\frac{n}{- 3} \geq - 5$

Short Answer

Expert verified

The solution for the inequality is $n \geq 15$ .

Step by step solution

Step -1 - Apply the concept of Linear inequalities

In this type of inequality, Simply use the property of addition or subtraction of suitable number on both Left Hand Side & Right Hand Sideto maintain the inequality and also the variable & numbers should be at the different sides in the equation.

Step -2 – Find the value of n by solving the inequality

Since, the equality is $\frac{n}{- 3} \geq - 5$ .

Here, to simplify this inequality, multiplying $- 3$ to both side on the above

$\begin{array}{l} \frac{n}{- 3} \geq - 5 \\ \frac{n}{- 3} \times - 3 \geq - 5 \times - 3 \\ n \geq 15 \end{array}$

Graphical Interpretation

Following is the graph of the expression $n \geq 15$ to get the proper graphical representation to know the points.

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Solve the inequality. Graph your solution.
$\frac{n}{- 3} \geq - 5$

Short Answer

Step by step solution

Step -1 - Apply the concept of Linear inequalities

Step -2 – Find the value of n by solving the inequality

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Solve the inequality. Graph your solution.n-3≥-5

Short Answer

Step by step solution

Step -1 - Apply the concept of Linear inequalities

Step -2 – Find the value of n by solving the inequality

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Applied Mathematics

Mechanics Maths

Logic and Functions

Calculus

Probability and Statistics

Theoretical and Mathematical Physics

Study anywhere. Anytime. Across all devices.

Solve the inequality. Graph your solution.
$\frac{n}{- 3} \geq - 5$