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  • A company has 5 different products. In how many ways can you choose 2 products to create a product bundle?  Option: 1 5<div

A company has 5 different products. In how many ways can you choose 2 products to create a product bundle?
 

Option: 1

5


Option: 2

10


Option: 3

15


Option: 4

20


Answers (1)

best_answer

To calculate the number of ways to choose 2 products from 5 different products, we can use the formula for combinations:

\mathrm{C(n, r)=\frac{n !}{(r ! \times(n-r) !}}

Here, n is the total number of products (S) and r is the number of products to choose (2).

Using the formula, we have:

\mathrm{C(5,2)=\frac{5 ! }{(2 ! \times(5-2) !)} }

Calculating the factorials:

\begin{aligned} & (5-2) !=3 ! \\ & \mathrm{C}(5,2)=(5 \times 4) /(2 \times 1) \end{aligned}

Calculating the numerator and denominator:

\mathrm{C(5,2)=20 / 2 }

Simplifying the fraction:

\mathrm{C(5,2)=10 }

Hence, the 10, which represents the number of ways to choose 2 products from 5 different products to create a product bundle.

Posted by

Kuldeep Maurya

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