Answer: A. The amount, in dollars, the technician earned for each hour she worked at her regular job

Explanation:1. Given Information: In one week, a technician earned a total of $$1,055$. Equation representing the situation: $20h + 17c = 1055$. $h$ = number of hours worked at her regular job. $c$ = number of hours worked at her second job. We need to interpret the meaning of $20$ in this context.

2. Analyze the Equation Structure: The equation is a sum of two terms equaling the total earnings: Term 1: $20h$ Term 2: $17c$ Total Earnings: $1055$

3. Interpret Term 1 ($20h$): This term represents the total earnings from the regular job. It is a product of the number $20$ and $h$ (the number of hours worked at the regular job). For the product $20h$ to represent earnings in dollars, and $h$ to be in hours, the coefficient $20$ must represent the rate of earnings in dollars per hour for the regular job. So, $20$ is the hourly wage (in dollars) for the regular job.

4. Interpret Term 2 ($17c$) (for completeness): Similarly, $17c$ represents the total earnings from the second job. Since $c$ is the number of hours worked at the second job, $17$ must be the hourly wage (in dollars) for the second job.

5. Compare with Options: [A] The amount, in dollars, the technician earned for each hour she worked at her regular job - This matches our interpretation of $20$. [B] The amount, in dollars, the technician earned for each hour she worked at her second job - This would be represented by $17$. [C] The number of hours the technician worked in one week at her regular job - This is represented by $h$. [D] The number of hours the technician worked in one week at her second job - This is represented by $c$.

6. Conclusion: The best interpretation of $20$ in this context is the amount, in dollars, the technician earned for each hour she worked at her regular job.