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Probability Counting - Ways to Order 4 Cards, 0 Repeats - to Factorial Equation (Level 1)

This math topic focuses on the concept of permutations in probability and statistics. It specifically deals with calculating the number of distinct ways to order a set of four cards without any repeats, using factorial notation. The problems require students to apply permutations concepts to evaluate and select the correct factorial expression that represents the number of possible orders for given scenarios. This practice is part of a broader unit on counting and probability, enhancing skills in factorial calculations and understanding probabilities in real-world contexts like card ordering.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Ways to Order 4 Cards, 0 Repeats - to Factorial Equation

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How many distinct ways can these cards be ordered? Show as a factorial.

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Probability Counting - Ways to Order 4 Cards, 0 Repeats - to Factorial Equation Worksheet

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Math worksheet on 'Probability Counting - Ways to Order 4 Cards, 0 Repeats - to Factorial Equation (Level 1)'. Part of a broader unit on 'Probability and Statistics - Probability with Factorials Practice' Learn online: app.mobius.academy/math/units/probability_and_statistics_probability_with_factorials_practice/
1
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 4! over 1! times 2!
b A LaTex expression showing 4! over 1! times 3!
c A LaTex expression showing 4! over 4! times 0!
d A LaTex expression showing 4!
e A LaTex expression showing 6!
f A LaTex expression showing 4! over 3!
2
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 4! over 2!
b A LaTex expression showing 4! over 4! times 0!
c A LaTex expression showing 4!
d A LaTex expression showing 4! over 1! times 3!
e A LaTex expression showing 3!
f A LaTex expression showing 4! over 1! times 2!
3
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 4!
b A LaTex expression showing 4! over 1! times 3!
c A LaTex expression showing 4! over 4! times 0!
d A LaTex expression showing 4! over 1! times 2!
4
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 4! over 4! times 0!
b A LaTex expression showing 4!
c A LaTex expression showing 4! over 2!
d A LaTex expression showing 6!
e A LaTex expression showing 5!
f A LaTex expression showing 6! over 2!
5
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 5!
b A LaTex expression showing 4! over 4! times 0!
c A LaTex expression showing 4! over 3!
d A LaTex expression showing 4! over 1! times 3!
e A LaTex expression showing 4!
6
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 4! over 4! times 0!
b A LaTex expression showing 3!
c A LaTex expression showing 4! over 1! times 3!
d A LaTex expression showing 4!
e A LaTex expression showing 4! over 2!
f A LaTex expression showing 5! over 2!
7
An svg image showing a math problem
How many distinct ways can these cards be ordered? Show as a factorial.
a A LaTex expression showing 4! over 4! times 0!
b A LaTex expression showing 4! over 2!
c A LaTex expression showing 4!
d A LaTex expression showing 6! over 3!