TASK DEFINITION: You are given a background paragraph that describes one or more causal or qualitative relationships such as a relationship in economics or a scientific law and a story that makes use of the concepts or the relationship described in the provided paragraph. You need to come up with a question about the story that requires an understanding of the relationship described in the background paragraph. The generated question should not be answerable without both the background and story. Write a question about the story that requires a relationship in the background paragraph to answer. Check whether your question requires both the background paragraph and the story to answer. If your question can be answered by only one of these, try to rewrite your question so that it requires both. Note that "flipping" a word in the question can give rise to a new question where the answer will be different from the original question. Often, "flipping" a word gives rise to flipping the direction of the relationship, for example, from "increase" to "decrease."
PROBLEM: Background Paragraph: The Figure below shows decibel levels of several different sounds. As decibel levels get higher, sound waves have greater intensity and sounds are louder. For every 10-decibel increase in the intensity of sound, loudness is 10 times greater. Therefore, a 30-decibel “quiet” room is 10 times louder than a 20-decibel whisper, and a 40-decibel light rainfall is 100 times louder than the whisper. High-decibel sounds are dangerous. They can damage the ears and cause loss of hearing. 
Story: Mark was attending the music festival in his city. First, he went to stage one, where the music was playing in high decibel. Then he went to stage two. There the music was playing in low decibel. He kind of liked the latter one.

SOLUTION: In which stage Mark would less likely risk loss of hearing, stage one or stage two?

PROBLEM: Background Paragraph: This individual monetary gain creates an increase in the overall economic productivity of a country. Girls are underrepresented in schooling, meaning that investments aimed specifically at educating women should produce bigger dividends.[9] Although investment in women's education is not present everywhere, David Dollar and Roberta Gatti have presented findings that show that this decision, along with other failures to invest in women are not “an efficient economic choice for developing countries” and that "countries that under-invest grow more slowly.”[3] Looking holistically at the opportunity cost of not investing in girls, the total missed GDP growth is between 1.2% and 1.5%.[10] When looking at different regions, it is estimated that 0.4–0.9% of the difference in GDP growth is accounted for solely by differences in the gender gap in education.[1] The effect of the educational gender gap is more pronounced when a country is only moderately poor.[3] Thus the incentive to invest in women goes up as a country moves out of extreme poverty.[3]. 
Story: Ethiopia and Sudan are two neighboring countries where 
extreme poverty can be seen. Still Ethiopia has pushed for women's education in the last decade. Sudan has largely failed in investing on women's education. Elsewhere in Africa, the country of Botswana has just overcome extreme poverty, thanks to vast mineral deposits. But they invested on women's education.

SOLUTION: Which country would be subject to bigger effect of the education gender gap, Ethiopia or Botswana?

PROBLEM: Background Paragraph: fundamental quantity vs derived quantity In the language of measurement, quantities are quantifiable aspects of the world, such as time, distance, velocity, mass, temperature, energy, and weight, and units are used to describe their measure. Many of these quantities are related to each other by various physical laws, and as a result the units of some of the quantities can be expressed as products (or ratios) of powers of other units (e.g., momentum is mass times velocity and velocity is measured in distance divided by time). Those quantities whose units are expressed in terms of other units are regarded as derived quantities. Those that cannot be so expressed in terms of other units are regarded as “fundamental” quantities. 
Story: Mark has an assignment to figure out which measurements in every day life are derived quantities vs fundamental quantities. Some of the examples he has include measuring the speed of something and simply what time it is.

SOLUTION:
Given a measurement in meters per second, will this be considered a derived quantity or a fundamental quantity?