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What else can I help you with?
In how many ways can 7 students line up a a ticket booth?
There are 5040 ways.
How many ways can seven students line up to buy concert tickets?
7
How many ways to line 5 students up in a class of 20?
20*19*18*17*16 = 1860480 ways.
How many different ways can 10 colored pencils be distributed to a group of 4 art students?
I Dont Know [210]
How many ways can you divide 32 equally?
6 ways. 32 divided by 1=32 32 divided by 2=16 32 divided by 4= 8 32 divided by 8 = 4 32 divided by 16= 2 32 divided by 32= 1
How many ways can I can divide a class of 32 students into groups with equal numbers of students?
To divide a class of 32 students into groups with equal numbers of students, you would need to find the factors of 32. The factors of 32 are 1, 2, 4, 8, 16, and 32. Therefore, you can divide the class into 1 group of 32 students, 2 groups of 16 students, 4 groups of 8 students, 8 groups of 4 students, 16 groups of 2 students, or 32 groups of 1 student. So, there are 6 ways to divide the class into groups with equal numbers of students.
Can you split 23 into equal groups?
Oh, absolutely! Let's take a moment to appreciate the number 23. You can split it into equal groups, like 2 groups of 11 and 1 group of 1. Remember, there are many ways to divide numbers, so feel free to explore and find the one that brings you joy.
There are 32 students in a class how many ways can they be divided in groups with equal numbers of students?
they can be 2 groups of 16, 4 groups of 8, 8 groups of 4, or 16 groups of 2
There are 32 students in a class how many ways can the class be divided in to groups with an equal number?
2 groups of 16, 4 groups of 8, 8 groups of 4, 16 groups of 2. Not really divided or in groups, but there could be 1 group of 32 or everyone by themselves.
How many ways can you split a dollar?
150
How many ways can teacher select 5 students?
The number of ways a teacher can select 5 students from a larger group depends on the total number of students available. If there are ( n ) students, the selection can be calculated using the combination formula ( C(n, 5) = \frac{n!}{5!(n-5)!} ). This formula counts the number of unique groups of 5 students that can be formed from the total. If ( n ) is specified, you can plug that value into the formula to find the exact number of ways.
In how many ways can a group of 4 persons be selected from a class of 40 students?
The formula would be: (40!/36!)/4! This gives 2193360/24, or 91,390 unique groups.
How many ways can a teacher choose 2 students from a group of 4 students?
7
How do you solve this combinations problem .There are 20 students in one class. They need to form groups of at least 2 people and at most 4 people. In how many different ways can they do that?
There are only two possibilities... 10 groups of 2 or 5 groups of 4. Unless - you can have varying sized groups - which you didn't specify.
If there were 64 sixth graders list all of the ways they could have been divided equally into groups of 10 or fewer students?
6.4
How many ways can 18 baseball cards be passed out to 2 students?
There are 19 ways to do this.
In how many ways can 7 students line up a a ticket booth?
There are 5040 ways.
