The image you uploaded contains the inequality:

$x \geq 5 \quad \text{and} \quad A < 32$

To solve this, let's break down each part:

1. $x \geq 5$: This means that $x$ can be any number greater than or equal to 5.
2. $A < 32$: This indicates that $A$ must be less than 32.

However, the inequalities involve two different variables: $x$ and $A$. Since there is no direct relationship between $x$ and $A$ in the given statement, they are independent of each other.

The final solution can be expressed as:

• $x \geq 5$
• $A < 32$

Would you like more details or have any questions? Here are some related questions for further exploration:

1. How do we solve a system of inequalities when both variables are involved?
2. Can we represent these inequalities graphically?
3. How do we interpret compound inequalities in real-world scenarios?
4. What if both inequalities were strict (without the equal sign)?
5. Can we substitute a specific value for $x$ or $A$ to check if they satisfy the inequalities?

Tip: Always check if the variables in inequalities are related or independent before solving!