Fractions and Decimals

Discrete Mathematics

Differential Equations

Solved on Sep 26, 2023

Find values of $x$ that are not solutions to the inequality $x + 2.8 \leq 9.3$ .

STEP 1

Assumptions1. The inequality is $x +.8 \leq9.3$ . We are looking for values of $x$ that do not satisfy this inequality

STEP 2

First, we need to solve the inequality for $x$ . We can do this by subtracting $2.8$ from both sides of the inequality.
$x +2.8 -2.8 \leq9. -2.8$

STEP 3

implify the inequality.
$x \leq9.3 -2.8$

STEP 4

Calculate the right side of the inequality.
$x \leq9.3 -2.8 =6.$

STEP 5

Now that we have the inequality $x \leq.5$ , we can find the values of $x$ that do not satisfy this inequality. These are the values of $x$ that are greater than $.5$ .
So, the not solutions of the inequality $x +2.8 \leq9.3$ are all values of $x$ that are greater than $.5$ .

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