Probability nCm Notation - Letter Notation to Description (Level 1)

Math worksheet on 'Probability nCm Notation - Letter Notation to Description (Level 1)'. Part of a broader unit on 'Probability and Statistics - Probability with Factorials Intro' Learn online: app.mobius.academy/math/units/probability_and_statistics_probability_with_factorials_intro/

Select the correct description for this notation

$A LaTex expression showing sub 6 \text{C} sub 5$

With a group of 6 options how many ways are there to choose a set of 5 options regardless of order?

With a group of 5 options how many ways are there to choose a set of 6 options regardless of order?

From a group of 6 options how many ways are there to choose 5 options in a specific order?

Select the correct description for this notation

$A LaTex expression showing sub 6 \text{C} sub 6$

From a group of 6 items select a set of 6 items regardless of order.

With a group of 6 options how many ways are there to choose a set of 6 options regardless of order?

Choose 6 options in a specific order from a group of 6 options

Select the correct description for this notation

$A LaTex expression showing sub 4 \text{C} sub 4$

Choose 4 options in a specific order from a group of 4 options

From a group of 4 items select a set of 4 items regardless of order.

With a group of 4 items, if you choose 4 in a specific order, how many permutations are possible?

Select the correct description for this notation

$A LaTex expression showing sub 5 \text{C} sub 2$

Choose 2 options in a specific order from a group of 5 options

With a group of 2 options how many ways are there to choose a set of 5 options regardless of order?

With a group of 5 options how many ways are there to choose a set of 2 options regardless of order?

Select the correct description for this notation

$A LaTex expression showing sub 5 \text{C} sub 3$

With a group of 5 items, if you choose 3 in a specific order, how many permutations are possible?

With a group of 3 options how many ways are there to choose a set of 5 options regardless of order?

From a group of 5 items select a set of 3 items regardless of order.

Select the correct description for this notation

$A LaTex expression showing sub 4 \text{C} sub 2$

From a group of 3 items select a set of 3 items regardless of order.

With a group of 4 options how many ways are there to choose a set of 2 options regardless of order?

With a group of 4 items, if you choose 2 in a specific order, how many permutations are possible?

Select the correct description for this notation

$A LaTex expression showing sub 5 \text{C} sub 4$

Choose a set of 5 items from a group of 4 total items. Ignore the order.

With a group of 5 options how many ways are there to choose a set of 4 options regardless of order?

From a group of 5 options how many ways are there to choose 4 options in a specific order?