This math topic focuses on understanding and applying the principles of probability concerning combinations. It involves calculating the number of ways to select N cards from a group of M cards using factorial notation. The problems guide students in solving combination queries using formulas like \(\frac{n!}{r!(n-r)!}\), where \(n\) represents the total number of items, and \(r\) represents the number of items to choose. Each question requires expressing the solution as a factorial, reinforcing the student's familiarity with both combination concepts and factorial mathematical operations.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
Practice:
Choose N Cards from M, Count of Total Outcomes - To Factorial Equation
Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.
How many total ways can 3 cards be drawn from this set? Show as a factorial.
Probability Counting - Choose N Cards from M, Count of Total Outcomes - To Factorial Equation Worksheet
| Math worksheet on 'Probability Counting - Choose N Cards from M, Count of Total Outcomes - To Factorial Equation (Level 1)'. Part of a broader unit on 'Probability and Statistics - Permutations and Combinations Calculating - Practice' Learn online: app.mobius.academy/math/units/probability_and_statistics_permutations_and_combinations_calculation_practice/ |
| How many total ways can 2 cards be drawn from this set? Show as a factorial. |
| How many total ways can 2 cards be drawn from this set? Show as a factorial. |
| How many total ways can 2 cards be drawn from this set? Show as a factorial. |
| How many total ways can 2 cards be drawn from this set? Show as a factorial. |
| How many total ways can 3 cards be drawn from this set? Show as a factorial. |
| How many total ways can 2 cards be drawn from this set? Show as a factorial. |
| How many total ways can 3 cards be drawn from this set? Show as a factorial. |