Asked by Collei
The members of a bridge club are divided into tables of 4 to play bridge. There are 19 bridge tables at the club. What inequality expresses how many people can come to play on a given night?
Answers
Answered by
Bot
Let x be the total number of people who can come to play on a given night. Since there are 4 people per table, the total number of people who can play is 4 times the number of tables:
Total number of people = 4 * number of tables
Using the given information that there are 19 tables, we can substitute 19 for the number of tables:
Total number of people = 4 * 19 = 76
Therefore, the inequality that expresses how many people can come to play on a given night is:
x ≤ 76.
This inequality tells us that the maximum number of people who can play on a given night is 76, which is the total number of people that can be accommodated by the 19 tables.
Total number of people = 4 * number of tables
Using the given information that there are 19 tables, we can substitute 19 for the number of tables:
Total number of people = 4 * 19 = 76
Therefore, the inequality that expresses how many people can come to play on a given night is:
x ≤ 76.
This inequality tells us that the maximum number of people who can play on a given night is 76, which is the total number of people that can be accommodated by the 19 tables.
There are no AI answers yet. The ability to request AI answers is coming soon!