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Word problem from the Līlāvatī (12th century), with its English translation and solution. In science education, a word problem is a mathematical exercise (such as in a textbook, worksheet, or exam) where significant background information on the problem is presented in ordinary language rather than in mathematical notation.
The Ages of Three Children puzzle (sometimes referred to as the Census-Taker Problem [1]) is a logical puzzle in number theory which on first inspection seems to have insufficient information to solve. However, with closer examination and persistence by the solver, the question reveals its hidden mathematical clues, especially when the solver ...
An artificially produced word problem is a genre of exercise intended to keep mathematics relevant. Stephen Leacock described this type: [1] The student of arithmetic who has mastered the first four rules of his art and successfully striven with sums and fractions finds himself confronted by an unbroken expanse of questions known as problems ...
Other formats include a written worksheet round, where teams work together for 2–5 minutes to agree on their written answers. [20] [21] [22] Match length is determined by either a game clock or the number of questions in a packet. [3] [17] In most formats, a game ends once the moderator has finished reading every question in a packet, usually ...
The pamphlet's target audience is young men and young women of the LDS Church, although its principles are applicable to all age groups in the church. It is available on the Internet and in print form. The pamphlet was first published in 1965, with its 10th and most recent edition released in 2022.
Like Latin puer, the word was early used as a name for any boy or lad employed as a servant, and so of male servants in general (Chaucer: Pardoners Tale, 1. 204), and especially a journeyman. The current use of the word "knave" for "a man who is dishonest and crafty, a rogue", was however an early usage, and is found in Layamon (c. 1205).
Living Books experimenting with 'living' text, where children could tap on any word and hear it pronounced or build the whole sentence word by word. [72] Schlichting chose to highlight the text because he "found kids follow anything that moves...we could get them to follow the reading if that was the only thing on the screen that was moving". [17]
Then the word problem in is solvable: given two words , in the generators of , write them as words in and compare them using the solution to the word problem in . It is easy to think that this demonstrates a uniform solution of the word problem for the class K {\displaystyle K} (say) of finitely generated groups that can be embedded in G ...
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