Fractions and Decimals

Discrete Mathematics

Differential Equations

Solved on Jan 23, 2024

Solve for the value of $d$ such that $9.01 < d + 2$ .

STEP 1

Assumptions
1. We are given the inequality $9.01 < d + 2$ .
2. We need to solve for the variable $d$ .

STEP 2

To isolate the variable $d$ , we need to subtract $2$ from both sides of the inequality. This will eliminate the constant term on the right side.
$d + 2 - 2 < 9.01 - 2$

STEP 3

Perform the subtraction on both sides of the inequality.
$d < 9.01 - 2$

STEP 4

Calculate the result of the subtraction on the right side of the inequality.
$d < 7.01$

STEP 5

The solution to the inequality is the set of all real numbers $d$ such that $d$ is less than $7.01$ .
$d \in \{d \in \mathbb{R} | d < 7.01\}$

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