Final answer:
After calculating the painter's hourly rate as $60/hour, it's demonstrated that only Choices C and D, which are $65/hour and $70/hour respectively, represent higher hourly pays than the painter's rate.
Step-by-step explanation:
The question is asking us to determine which equations represent an hourly pay rate that is greater than the painter's hourly rate. We know the painter was paid $300 for 5 hours, $240 for 4 hours, and $360 for 6 hours. We can calculate the rate by dividing the total amount paid by the number of hours worked each day, finding that the hourly rate is $60.
- Day 1: $300 / 5 hours = $60/hour
- Day 2: $240 / 4 hours = $60/hour
- Day 3: $360 / 6 hours = $60/hour
Therefore, any pay rate greater than $60/hour would represent a higher hourly rate than the painter's. Looking at the options given:
- (Choice A) $6.5 per hour - this is less than $60/hour.
- (Choice B) $50 per hour - this is less than $60/hour.
- (Choice C) $65 per hour - this is greater than $60/hour. Correct
- (Choice D) $70 per hour - this is greater than $60/hour. Correct
Only Choices C and D represent an hourly pay rate that is greater than the painter's hourly rate of $60/hour.