Question

Solve the problem by applying the fundamental counting principle. an apartment complex offers apartments with four different​ options, designated by a through
d. aequalsnumber of bedrooms​ (one through​ four) bequalsnumber of bathrooms​ (one through​ three) cequalsfloor ​(first through​ fifth) dequalsoutdoor additions​ (balcony or no​ balcony) how many apartment options are​ available?

Answer 1

That would be 4 * 3 * 5 * 2  = 120 Answer

Answer 2

We have been given that an apartment complex offers apartments with four different​ options, designated by a through  d.

From the given directions we have

• 4 choices are for a
• 3 choices are for b
• 5 choices are for c
• 2 choices are for d

Therefore, from the fundamental theorem of counting principle number of available apartments are

$4\times 3\times 5\times 2 =120$

Hence, 120 apartments options are available.