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ruslelena [56]
3 years ago
4

A starting carpenter can build a rough table in 1 hour, and a rough chair in 45 minutes. A finishing carpenter can finish each t

able in 48 minutes and finish each chair in 1 hour. Both carpenters work for no more than 8 hours each day. This situation is modeled in the graph below, where x represents the number of tables, and y represents the number of chairs. Is it possible for the two carpenters to complete four tables and five chairs in a day?
Mathematics
2 answers:
Kisachek [45]3 years ago
7 0
It is impossible for the carpenters to complete these chairs and tables in 8 hours.
BaLLatris [955]3 years ago
3 0

Let x represent the <u>number of tables</u>, and y represent <u>the number of chairs</u>.

If a starting carpenter can build a rough table in 1 hour, and a rough chair in 45 minutes, then he needs 1·4=4 hours to complete 4 tables and 45·5=225 minutes = 3 hours 45 minutes to complete 5 chairs. In total he needs 7 hours 45 minutes (less than 8 hours).

If a finishing carpenter can finish each table in 48 minutes and finish each chair in 1 hour, then he needs 48·4=192=3 hours 12 minutes to complete 4 tables and 1·5=5 hours to complete 5 chairs. In total he needs 8 hours 12 minutes (more than 8 hours).

Starting carpenter will complete the job and finishing carpenter will not complete the job.

Answer: it is not possible for the two carpenters to complete 4 tables and 5 chairs in a day.

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