Questions: Translate to an inequality. The savings is at least 8100. Use s to represent the savings. The inequality is (Type an inequality. Use integers or decimals for any numbers in the inequality. Do not include the symbol in your answer.)
Transcript text: Translate to an inequality. The savings is at least $\$ 8100$. Use s to represent the savings. The inequality is $\square$ (Type an inequality. Use integers or decimals for any numbers in the inequality. Do not include the $\$$ symbol in your answer.)
Solution
Solution Steps
To translate the given statement into an inequality, we need to express that the savings, represented by \( s \), is at least 8100. This means that \( s \) should be greater than or equal to 8100.
Step 1: Define the Variable
We are given that the savings is represented by \( s \).
Step 2: Translate the Statement to an Inequality
The statement "The savings is at least \$8100" means that \( s \) should be greater than or equal to 8100. This can be written as:
\[ s \geq 8100 \]