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inn [45]
2 years ago
5

There are 9 students in Ms. Q's class. Ms. Q wants to split up her class into three groups for a group project, and wants each g

roup to have at least two students. In how many ways can she do this?
Mathematics
1 answer:
Rufina [12.5K]2 years ago
7 0

The number of ways of she can do it is 504 ways

<h3>What is permutation?</h3>

The formula for permutation is given as:

Permutation = \frac{n!}{n - r!}

Where:

  • n is the total number of objects = 9
  • r is the number selected = 3

Substitute into the formula

Permutation = \frac{9!}{9 - 3!}

P( 9, 3) = \frac{9!}{6!}

P( 9, 3) = \frac{362880}{720}

P( 9, 3) = 504 ways

Thus, the number of ways of she can do it is 504 ways

Learn more about permutation here:

brainly.com/question/12468032

#SPJ1

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At a certain college the ratio of men to women is 6 to 5. If there are 3520 total students how many men are there.
notsponge [240]

Answer:

1920 men are there in college.

Step-by-step explanation:

Given the statement: At a certain college, the ratio of men to women is 6 to 5. If there are 3520 total students.

Ratio states that it is just a comparison between, or a relating of, two different things.

i.e a to b or a: b

Ratio of men to women:

Men : Women = 6: 5

Let x be the number.

Total number of Men in college = 6x and Total number of women = 5x

Since, total number of students = 3520

⇒6x + 5x = 3520

Combine like terms;

11x = 3520

Divide by 11 on both sides we get;

x = 320

Therefore, total number of men in college = 6x = 6(320) = 1920


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