AP Stats Unit 6-Confidence Interval Procedures

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One Sample Z-Interval for a population proportion

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What is the definition of each confidence interval procedure? What are their conditions?

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1

One Sample Z-Interval for a population proportion

Estimating the proportion of of successes in a single population

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2

Conditions of a One Sample Z-Interval for a population proportion

Independence:

Data collected using a random Sample

Sample Size n is ā‰„10% of N

Approximately Normal:

Large counts n(pĢ‚ )ā‰„ 10 and n(1-pĢ‚ )ā‰„10

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3

What is the form of Confidence Intervals

CI= point estimate Ā± margin of error

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4

What is the point estimate?

Value of random variable

Ex: pĢ‚ or xĢ„

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5

How do you find moE?

critical value(standard error of statistic)

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6

2 sample Z interval for a difference in proportions

Estimating the difference in proportions

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7

When is it appropriate to use a 2 sample Z interval for a difference in proportions?

When either:

2 random samples have been selected

subjects are randomly assigned to 2 random groups

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8

Conditions of a Two Sample Z-Interval for a population proportion

Independence:

Data collected using TWO random Samples

Sample Size n is ā‰„10% of N for BOTH samples

Approximately Normal:

Large counts n(pĢ‚ )ā‰„ 10 and n(1-pĢ‚ )ā‰„10 for BOTH samples

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9

How do you find the confidence interval for a difference in proportions?

(p1-p2)Ā± z*(standard error of statistic)

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10

2 sample T interval for a difference in means

Estimating the difference in means

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11

One Sample T-Interval for a population mean

Estimating the mean in a single population

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12

Conditions of a One Sample Z-Interval for a population proportion

Independence:

Data collected using a random sample

Sample Size n is ā‰„10% of N

Normal Distribution:

n is greater than or equal to 30

If n < 30 data MUST be free from strong skewness or outliers

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13

How do you find T* using calculator?

Inverse t distribution

area: 1 - C% as a decimalā€¦divide that value by 2

df: n-1

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14

How do you find Z* using calculator?

Inverse norm distribution

area (Central): C% as a decimal

mean: 0

SD: 1

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15

paired t-test

sample comes from

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