The Venn diagram shown shows the number of students in a school playing Rugby League, Rugby Union, both or neither.
How many students play both Rugby League and Rugby Union?
How many students play at least one of the two sports?
How many students play neither Rugby League nor Rugby Union?
How many students are there altogether?
What is the probability that a student chosen randomly plays both Rugby League and Rugby Union?
What is the probability that a student chosen randomly plays Rugby League or Rugby Union or both?
Consider the following linear equations:
$y=-4x-8$y=−4x−8 and $y=-2x-4$y=−2x−4
Find the median from the frequency distribution table:
When tickets to a football match went on sale, $29%$29% of the tickets were purchased in the first hour. If the stadium seats $58000$58000 people, what was the number of seats still available after the first hour?