Chapter 10 Flashcards

1
Q

explanation A

A

the difference between the population mean and the sample mean is real and statistically significant

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2
Q

explanation B

A

observed difference caused by mere random chance and is not statistically significant

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3
Q

which explanation do we always assume is correct

A

explanation B because it’s caused by random chance

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4
Q

what is the probability of getting the observed sample outcome

A

X-bar of the sample mean

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5
Q

When does the central limit theorem apply

A

when N is greater then or equal to 100
sampling distribution is normally distributed

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6
Q

In order to see where our sample outcome falls on the curve, we need to translate it into

A

a Z-score called Z-obtained

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7
Q

Since our Z-obtained fell into the critical region we

A

reject explanation B

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8
Q

What level of measurement is required for a 5-step model with a mean

A

interval-ratio

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9
Q

3 parts to step one of meeting the test requirements

A

random sample
level of measurement
normal sampling distribution

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10
Q

2 ways to step 5 of interpret the results

A

if test falls in the critical region we reject the null hypothesis

if the test doesn’t fall into the critical region we fail to reject the null hypothesis

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11
Q

2 choices in steps 2 and 3

A

choose either one or two-tailed test
and which alpha level to choose

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12
Q

When do we use a one-tailed test

A

when the research hypothesis states the population value is less than or greater than

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13
Q

why is it important to choose between a one and two-tailed test

A

it determines what we do with the critical region under the sampling distribution

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14
Q

3 ways t differs from Z

A

1.) s instead of σ
2.) √(𝑛−1) rather than √𝑛
3.) t finds areas under the sampling distribution

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15
Q

When do we use Z distribution

A

when SD is known and n≥ 100

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16
Q

when do we use t distribution

A

when SD is unknown and n≥ 100

17
Q

When can we use the Central Limit Theorem

A

when nPs an n(1-Ps) are ≥ 15

18
Q

Hypothesis tests vs interval estimation

A

hypothesis: testing claims about a population parameter

interval estimation: estimating a population parameter

19
Q

If the confidence interval don’t fall between parameter you

A

reject the null hypothesis