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I found the language of the question tricky so I am explaining it here in case someone struggles with it too!

Quote:
Marcie started working a part-time job at the beginning of the summer. After four weeks, she increased the number of hours she worked each week by 1/5.

Let's say x is the number of hours Marcie worked initially per week.
After 4 weeks, she increased her hours by 1/5:
New hours = x + (1/5)x = (6/5)x


Quote:
After another four weeks, she decreased the number of hours she worked each week by 1/3. From then on, she worked 20 hours weekly.
After another 4 weeks, she decreased these new hours by 1/3:
Final hours = (6/5)x - (1/3)((6/5)x) = (6/5)x - (2/5)x = (4/5)x

We're told that this final amount is 20 hours:
(4/5)x = 20


Quote:
How many hours was she working each week when she began working at the beginning of the summer?


Now we can solve for x: x = 20 ÷ (4/5) = 20 × (5/4) = 25

Therefore, Marcie was working 25 hours per week when she began at the start of summer.

The correct answer is (D) 25.
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I solved it like this:

Probably a calculative guess
Increase of 20% and decrease of 33%

Tried option 25 hr directly as increasing 20% would give 30 hr and hereby reducing 33% would give 20hr

Or making such calculative guess can be troublesome?
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