TASK DEFINITION: In this task, you are given a question and a context passage. You have to answer the question based on the given passage.
PROBLEM: What is needed to gain strength?, Context: The Armed Forces are today funded by approximately $20.1 billion annually and are presently ranked 74th in size compared to the world's other armed forces by number of total personnel, and 58th in terms of active personnel, standing at a strength of roughly 68,000, plus 27,000 reservists, 5000 Rangers, and 19,000 supplementary reserves, bringing the total force to approximately 119,000. The number of primary reserve personnel is expected to go up to 30,000 by 2020, and the number of active to at least 70,000. In addition, 5000 rangers and 19,000 supplementary personnel will be serving. If this happens the total strength would be around 124,000. These individuals serve on numerous CF bases located in all regions of the country, and are governed by the Queen's Regulations and Orders and the National Defence Act.

SOLUTION: The number of primary reserve personnel is expected to go up

PROBLEM: What does hyem mean?, Context: "Bairn" and "hyem", meaning "child" and "home", respectively, are examples of Geordie words with origins in Scandinavia; barn and hjem are the corresponding modern Norwegian and Danish words. Some words used in the Geordie dialect are used elsewhere in the Northern United Kingdom. The words "bonny" (meaning "pretty"), "howay" ("come on"), "stot" ("bounce") and "hadaway" ("go away" or "you're kidding"), all appear to be used in Scots; "aye" ("yes") and "nowt" (IPA://naʊt/, rhymes with out,"nothing") are used elsewhere in Northern England. Many words, however, appear to be used exclusively in Newcastle and the surrounding area, such as "Canny" (a versatile word meaning "good", "nice" or "very"), "hacky" ("dirty"), "netty" ("toilet"), "hoy" ("throw", from the Dutch gooien, via West Frisian), "hockle" ("spit").

SOLUTION: home

PROBLEM: Whats needed to understand a group by it's presentation, Context: Quotient groups and subgroups together form a way of describing every group by its presentation: any group is the quotient of the free group over the generators of the group, quotiented by the subgroup of relations. The dihedral group D4, for example, can be generated by two elements r and f (for example, r = r1, the right rotation and f = fv the vertical (or any other) reflection), which means that every symmetry of the square is a finite composition of these two symmetries or their inverses. Together with the relations

SOLUTION:
Quotient groups and subgroups

