In a vaccination site, a meeting is being held to allocate the number of doctors and the number of people needed for tomorrow’s schedule of vaccination. There are 3 doctors assigned for each group of people. During that day, the team scheduled 24 people from the A4 class, 30 people from the A3 class and 42 people from the A1 class.
What is the greatest number of groups that can be formed such that each group have the same number of people from each class?
What is the greatest number of groups that can be formed such that each group have the same number of people from each class?
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Answer:
32 groups.
Step-by-step explanation:
Make all groups equal first by subtracting from the groups. You end up with 4 groups, each with 24 people.
Since the question says, "the greatest number of groups that can be formed", we continue on subtracting until we can't anymore. We then get 32 groups, with each group having 3 people within them.
Sorry if i'm wrong, hopefully this helps :D