Question

2 questions to answer. Solve each of the following inequalities, 1.
`(10q+9)/(2)` ≤ \frac{3}{8}[/tex] 2.
`(5(-5s-1))/(6)` > -
`(9)/(5)` ( negative 9 over 5) representing each solution on a number line.

Answer 1

To solve the inequality ≤ \frac{3}{8}, we need to find all the values of x that will make the inequality true. We can start by setting the inequality equal to zero and solving for x.

x ≤ \frac{3}{8}

To graph the solution on a number line, we can use an open circle at \frac{3}{8} to indicate that the value is not included in the solution. So the solution set is: (-∞,3/8)

To solve the inequality > -\frac{9}{5}, we need to find all the values of x that will make the inequality true. We can start by setting the inequality equal to zero and solving for x.

x > -\frac{9}{5}

To graph the solution on a number line, we can use an open circle at -\frac{9}{5} to indicate that the value is not included in the solution. So the solution set is: (-9/5, ∞)

Explanation: