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polet [3.4K]
4 years ago
8

For a research study, there are five options for the first question, four options for the second question, and three options for

the third question. Using a list, there would be (blank1) outcomes for the sample space. For a similar study, if there are only four options for the first question, the sample space would have (blank2) outcomes.
B1 (140) (60) (20)
B2 (16) (24) (48)
Mathematics
1 answer:
drek231 [11]4 years ago
8 0

Answer:

      \large\boxed{blank 1\text{ }(60)}\\ \\ \large\boxed{blank 2\text{ }(48)}

Explanation:

To find how many <em>outcomes there would be for the sample space</em>, you need to use the fundamental principle of counting, which simply states that if there are m possible outcomes for one event and n possible outcomes for other event, then there are m × n outcomes for both joint events.

Thus, for the <em>research study</em> where t<em>here are five options for the first question, four options for the second question, and three options for the third question</em>, the sample space is constituted by<u>   5 × 4 × 3 = 60   </u><em>outcomes</em>.

For the<em> similar study</em>, <em>if there are only four options for the first question, the sample space would have</em> <u>   4 × 4 × 3 = 48   </u> <em>outcomes</em>.

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