Questions: There is an equally random chance of the coin flipping on either heads or tails. Assuming that the probability stays constant with every flip and that flips do not impact one another, what kind of sampling is this? (See 6.1: Random Sampling from our textbook) Independent random sampling Cluster sampling Convenience sampling Random sampling with replacement SUBMIT

There is an equally random chance of the coin flipping on either heads or tails. Assuming that the probability stays constant with every flip and that flips do not impact one another, what kind of sampling is this? (See 6.1: Random Sampling from our textbook) Independent random sampling Cluster sampling Convenience sampling Random sampling with replacement SUBMIT
Transcript text: There is an equally random chance of the coin flipping on either heads or tails. Assuming that the probability stays constant with every flip and that flips do not impact one another, what kind of sampling is this? (See 6.1: Random Sampling from our textbook) Independent random sampling Cluster sampling Convenience sampling Random sampling with replacement SUBMIT
failed

Solution

failed
failed

Solution Steps

The question is asking about the type of sampling method used when each coin flip is independent and has an equal probability of resulting in heads or tails. This scenario describes a situation where each trial is independent and the probability remains constant, which is characteristic of random sampling with replacement.

Step 1: Understanding the Sampling Method

In the given scenario, each coin flip is independent, meaning the outcome of one flip does not affect the outcome of another. Additionally, the probability of flipping heads or tails remains constant at \( \frac{1}{2} \) for each flip.

Step 2: Identifying the Type of Sampling

Since each flip is independent and the probability remains constant, this scenario aligns with the definition of random sampling with replacement. In this method, each trial is treated as a separate event, and the outcomes can be repeated.

Final Answer

The answer is \\(\boxed{\text{Random sampling with replacement}}\\).

Was this solution helpful?
failed
Unhelpful
failed
Helpful

Questions asked by other users

failedAnswered
MATH099 - Week 2: Solve applications using proportions Week 2: Solve applications using proportions Question Katie runs 3 miles in 26 minutes. At this pace, how long will it take Katie to run 13.1 miles? Round to the nearest minute. Provide your answer below: minutes FEEDBACK MORE INSTRUCTION SUBMIT
failedAnswered
Valeria is conducting an experiment in which she reinforces a rat with a food pellet for pressing a lever every 3 minutes. This is considered reinforcement. negative ratio continuous partial
failedAnswered
No matter the type of punishment involved, the primary purpose of punishment is to increase the probability of a behavior, decrease the likelihood of a behavior, shape desired behavior, or control the consequences of desired behavior.
failedAnswered
The height above the ground of a stone thrown upwards is given by s(t), where t is measured in seconds. After 2 seconds, the height of the stone is 43 feet above the ground, and after 2.25 seconds, the height of the stone is 54 feet above the ground. Evaluate s(2) and s(2.25), and then find the average velocity of the stone over the time interval [2,2.25]. Evaluate s(2) and s(2.25) s(2)= s(2.25)= (Simplify your answers.) The average velocity of the stone over the time interval [2,2.25] is (Simplify your answer.)
failedAnswered
In the diagram at right, A is the center of the circle and CD ⊥ AB. We are given that angle ACD = 2 angle DCB. (a) Let angle DCB = x. Find expressions for angle ABC and angle BAC in terms of x. (b) Find angle ABC.