# Binomial Coefficient: Formula & Examples

Instructions:

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question 1 of 3

### Find C(10,4).

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### 2. How many different 6-card hands are there? (Remember, there are 52 cards in the deck.)

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These assessments will test your ability to find binomial coefficients, the number of ways to form an unordered group of items chosen from a group of distinct items. Quiz questions will ask you to find binomial coefficients with various notations utilizing the binomial coefficient formula, Pascal's triangle and factorials.

## Quiz & Worksheet Goals

In these practice assessments you'll be tested over your ability to:

• Find binomial coefficients using the formula, Pascal's triangle and factorials
• Understand the different binomial coefficient notations
• Evaluate factorials with the binomial coefficient formula

## Skills Practiced

This worksheet and quiz will help you practice the following comprehension skills:

• Reading comprehension - ensure that you draw the most important information from the related algebra lesson
• Problem solving - use acquired knowledge to solve practice problems involving binomial coefficients, fractals and Pascal's triangle
• Knowledge application - use your knowledge to answer questions to calculate possible outcomes of unordered collections of items

To learn more about binomial coefficients, you can review the related lesson called Binomial Coefficient: Formula & Examples. This algebra lesson will help you accomplish the following objectives:

• Recall what a binomial coefficient is
• Explore using the binomial formula for finding the number
• Define factorial
• Discover how to use pascal's triangle to find binomial coefficients
• Look at examples of a binomial coefficient
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