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Probability Counting - Ways to Order 5 Cards, 0 Repeats - to Factorial Equation (Level 1)

This math topic focuses on calculating the number of distinct ways to order sets of 5 cards, each configuration without repetitions. The problems require expressing outcomes in factorial terms. This covers basic factorial concepts applied in various problem scenarios within probability and combinatorics. Students apply factorial equation principles to solve these counting and probability tasks, enhancing their understanding of permutations and the application of factorial operations in practical probability scenarios.

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

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Ways to Order 5 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 5 Cards, 0 Repeats - to Factorial Equation Worksheet

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Math worksheet on 'Probability Counting - Ways to Order 5 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 5!
b A LaTex expression showing 6!
c A LaTex expression showing 5! over 2!
d A LaTex expression showing 3!
e A LaTex expression showing 5! over 1! times 3!
f A LaTex expression showing 5! over 5! times 0!
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 5! over 1! times 2!
b A LaTex expression showing 5! over 3!
c A LaTex expression showing 5!
d A LaTex expression showing 3!
e A LaTex expression showing 6!
f A LaTex expression showing 5! over 5! times 0!
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 5! over 1! times 3!
b A LaTex expression showing 5!
c A LaTex expression showing 5! over 5! times 0!
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 5! over 1! times 2!
b A LaTex expression showing 6! over 3!
c A LaTex expression showing 5! over 5! times 0!
d A LaTex expression showing 5!
e A LaTex expression showing 5! over 2!
f A LaTex expression showing 3!
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 4!
b A LaTex expression showing 5!
c A LaTex expression showing 6!
d A LaTex expression showing 5! over 5! times 0!
e A LaTex expression showing 5! over 3!
f A LaTex expression showing 5! over 2!
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 5! over 5! times 0!
b A LaTex expression showing 4!
c A LaTex expression showing 5!
d 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 7!
b A LaTex expression showing 5! over 2!
c A LaTex expression showing 4!
d A LaTex expression showing 5! over 5! times 0!
e A LaTex expression showing 5! over 3!
f A LaTex expression showing 5!