Combinations Math Worksheet 3

📆 Updated: 1 Jan 1970
👥 Author:
🔖 Category: Math

Worksheets are a valuable tool for students to reinforce their understanding of various subjects, and when it comes to combinations in math, they can be especially helpful. By providing practice problems and exercises, these worksheets enable students to hone their skills in calculating different combinations. With a focus on entities and subjects involved in combinations, these worksheets are designed to cater to students seeking additional practice in this specific area of math. Whether you're a middle school student looking to solidify your understanding or a teacher searching for resources to aid your lesson plans, combinations math worksheet 3 can be a beneficial learning tool.



Table of Images 👆

  1. Mixed Math Problems Worksheets
  2. Coin Combination Worksheets
  3. Thanksgiving Counting Coin Worksheet
  4. Measuring with Cubes Kindergarten Worksheet
  5. Counting Techniques Worksheet
  6. 2nd Grade Probability Worksheets
  7. Penny Counting Worksheets Kindergarten
  8. Logic Gates Truth Table Worksheet
  9. Multiplication Math Grid Paper
Mixed Math Problems Worksheets
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Coin Combination Worksheets
Pin It!   Coin Combination WorksheetsdownloadDownload PDF

Thanksgiving Counting Coin Worksheet
Pin It!   Thanksgiving Counting Coin WorksheetdownloadDownload PDF

Measuring with Cubes Kindergarten Worksheet
Pin It!   Measuring with Cubes Kindergarten WorksheetdownloadDownload PDF

Counting Techniques Worksheet
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2nd Grade Probability Worksheets
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Penny Counting Worksheets Kindergarten
Pin It!   Penny Counting Worksheets KindergartendownloadDownload PDF

Logic Gates Truth Table Worksheet
Pin It!   Logic Gates Truth Table WorksheetdownloadDownload PDF

Multiplication Math Grid Paper
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Multiplication Math Grid Paper
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In how many ways can you choose a president, vice-president, and secretary from a group of 10 people?

You can choose a president, vice-president, and secretary in 720 ways from a group of 10 people. This can be calculated using the formula for permutations, which is 10! / (10-3)!. This results in 10 x 9 x 8 = 720 ways to select the positions.

A pizza place offers 5 toppings. How many different combinations of 3 toppings can you choose?

You can choose 10 different combinations of 3 toppings from a selection of 5 toppings at the pizza place.

How many different ways can you arrange the letters in the word "APPLE"?

There are 60 different ways to arrange the letters in the word "APPLE" using permutations, as there are five letters in total with two "P's" and two "P's" as duplicates, resulting in a total of 5! / (2! * 2!) = 60 unique arrangements.

A bag contains 6 red marbles, 4 blue marbles, and 2 green marbles. How many different ways can you choose 3 marbles from the bag?

There are a total of 12 marbles in the bag. To calculate the number of different ways you can choose 3 marbles from the bag, you can use the combination formula. The number of ways to choose 3 marbles from 12 is calculated as 12 choose 3, which equals 220. Therefore, there are 220 different ways to choose 3 marbles from the bag containing 6 red, 4 blue, and 2 green marbles.

A lock has 4 digits, where each digit can be 0-9. How many different combinations are possible for the lock?

There are 10 options (0-9) for each of the 4 digits on the lock, so the total number of possible combinations is 10x10x10x10 = 10,000.

In how many ways can you arrange a set of 5 books on a shelf?

You can arrange a set of 5 books on a shelf in 120 ways. This is calculated by using the formula for permutations of n objects taken r at a time, which is n!/(n-r)!, where n is the total number of objects and r is the number of objects to be arranged. In this case, it is 5!/(5-5)! = 5! = 5 x 4 x 3 x 2 x 1 = 120 ways.

A committee of 4 people needs to be formed from a group of 8. How many different committees can be formed?

There are 70 different committees that can be formed from a group of 8 people to select a committee of 4 people. This can be calculated using the combination formula, C(n, k) = n! / (k! * (n-k)!), where n is the total number of people (8) and k is the number of people in the committee (4). Therefore, C(8, 4) = 8! / (4! * 4!) = 70.

A deck of cards has 52 cards. How many different 5-card hands can be formed from the deck?

There are 2,598,960 different 5-card hands that can be formed from a deck of 52 cards.

A box contains 9 white balls and 6 black balls. How many different ways can you choose 4 balls from the box?

There are a total of 15 balls in the box. You can choose 4 balls in 15 choose 4 ways, which equals to 1365 different ways.

A pizza place offers 3 sizes, 4 crust options, and 6 sauce options. How many different combinations of pizza can you order?

You can order a total of 72 different combinations of pizza (3 sizes x 4 crust options x 6 sauce options = 72 combinations).

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