The name of each contestant is written on a separate card, the cards are placed in a bag, and three names are picked from the bag. Identify which type of sampling is used and why

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Answer 1
Answer:

The type of sampling used in this scenario is "simple random sampling." In other words, the type of sampling used in this scenario is simple random sampling because each contestant's name has an equal chance of being selected from the bag.

Simple random sampling is a method where each member of the population has an equal chance of being selected. In this case, all the contestant names are written on separate cards, and three names are picked from the bag. Since each card has an equal probability of being selected, this represents simple random sampling.

Other types of sampling, such as stratified sampling or cluster sampling, involve dividing the population into groups or clusters and selecting samples from those groups. However, since the scenario doesn't mention any specific grouping or clustering of the contestants, simple random sampling is the most appropriate classification.

Therefore, the type of sampling used in this scenario is simple random sampling because each contestant's name has an equal chance of being selected from the bag.

Learn more about different sampling here:

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Answer 2
Answer: The type of sampling used here is Stratified random sampling. This is used so that no contestant knows when to prepare and to test if they are actually ready for the contest.

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How do you factor 64-x^2 completely?

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64-x^2 

This \ fits \ the \ form \ a^2-b^2 

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Someone answer this for me please ..​

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Answer: 9 times as large

Step-by-step explanation:

the original area: 15×15=225

the new area: (15×3)(15×3)=2025

2025/225=9

Hope this helps!! :)

Please let me know if you have any question

Answer quickly I need this

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Split the blocks into 2 different shapes. On shape Has 20 blocks the other blocks has 48. I think you can add

There are 206 people find the percentage of 80 people

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80 people out of 206 people.

(80)/(206) = (40)/(103) \approx \boxed{\sf{39~percent}}

Your answer is 39%.