Overcome cultural barriers to communication: The passage emphasizes how studying different languages helps students articulate insights into cultural biases and successfully communicate across linguistic and cultural differences. Thus, students are indeed empowered to overcome cultural barriers.
Establish schools to preserve languages spiraling towards extinction: While the passage mentions communities establishing schools to preserve languages, the author highlights that only a few students will directly engage in such preservation activities. The vast majority will merely support preservation efforts rather than establish schools themselves. Therefore, this activity is not an empowerment resulting directly from a liberal arts education.
Learn different languages: The author discusses broad language study in a liberal arts education, which undoubtedly includes learning different languages, contributing to cultural understanding and empathy. Thus, it is a form of empowerment emphasized by the author.
Develop a better understanding of their own culture: By studying different languages and cultures, students are more informed about their own cultural biases and perspectives. This is an aspect of empowerment directly promoted by the author.
Based on the above analysis, the correct answer is: "establish schools to preserve languages spiraling towards extinction," as this activity is not directly linked to the empowerment from merely receiving a liberal arts education combined with language preservation.
| Option | Analysis |
| Schools that teach endangered languages can preserve the language only for a generation. | This option suggests a limitation in language preservation efforts, but it aligns with the passage's recognition of the challenges in preventing language extinction. Thus, it doesn't undermine the central idea. |
| Most liberal arts students will pursue jobs in publishing and human resource management rather than doctorates in linguistics. | This scenario acknowledges the likely career paths of liberal arts students, which doesn't contradict the passage, as it mentions that the majority will not pursue academic linguistics but still benefit from their education's cultural exposure. |
| Recording a dying language that has only a few remaining speakers freezes it in time: it stops evolving further. | While this highlights a potential downside of documenting languages, it doesn't counter the broader educational and cultural insights and support the passage advocates. |
| A liberal arts education requires that, in addition to being fluent in English, students gain fluency in two of the top five most spoken languages globally. | This requirement detracts from the passage's emphasis on students learning a range of languages, particularly endangered ones, to nurture cultural understanding and empathy. It undermines the argument that liberal arts education should support endangered languages rather than focus on dominant ones. |
RC -- Main Idea Passage:
Human decision-making relies on cognitive shortcuts known as heuristics. While these shortcuts allow rapid decisions in uncertain situations, they also cause predictable errors. Understanding how heuristics shape judgment can help in designing better decision-making environments.
What is the main idea?
Reading Comprehension -- Inference Passage:
Introducing new technology in workplaces often fails not because it is inefficient but because it disrupts informal social norms that shape cooperation and workflow. Workers resist changes that alter these unwritten norms even when the technology itself may be superior.
Q: Which of the following can be inferred from the passage?
Passage:
Many economists argue that economic growth alone cannot guarantee well-being. While GDP may rise, factors like inequality, environmental degradation, and social alienation can worsen simultaneously. Thus, policy focus must move toward holistic indicators that measure quality of life rather than simply economic output.
Question:
Which of the following can be inferred from the passage?
If \((2m+n) + (2n+m)=27\), find the maximum value of \((2m-3)\), assuming m and n are positive integers.