Unit 3 vocab Flashcards

1
Q

Margin of error

A

Upper bound = point estimate + E
Lower bound = point estimate - E

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2
Q

Normal Distrobution

A

A bell-shaped probability distribution defined by the mean and standard deviation

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3
Q

Confidence interval

A

For an unknown parameter consists of an interval of numbers based on a point estimate

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4
Q

Standard error

A

The standard deviation of the sampling distribution of x bar, standard deviation x bar, is called the standard error of the mean.
( Indicated how different the population mean is likely to be from a sample mean)
(Basically the standard deviation of x bar is called the standard error)

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5
Q

Level of confidence

A

Represents the expected proportion of intervals that will contain the parameter if a large number of different samples is obtained

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6
Q

Point estimate

A

The value of a static that estimates the value of a parameter
(Numerical summary of a population it is the mean in some instances)

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7
Q

Sampling distribution

A

Of a static is a probability distribution for ALL possible values of the statistic computed from a sample size of n

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8
Q

Sample proportion

A

P hat, sample proportion, in a statistic that estimates the population proportion, p
P hat = x/n

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9
Q

Standard normal distribution

A

Mean = 0 standard deviation = 1

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10
Q

Probability density function

A

is used to determine the probability of a continuous random variable

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11
Q

Confidence interval

A

For an unknown parameter represents the expected proportion of intervals that will contain the parameter if a large number of different samples is obtained

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12
Q

The central Limit Theorem

A

Let X be any distribution with a mean and standard deviation. If random samples of size n are taken from the X distribution, then the x bar distribution will approach a normal distribution with a mean and standard deviation sigma/ square root of n as the sample size n increases. If the distrobution is unknown or not normal, then n > or = 30.
(the distribution of sample means approximates a normal distribution as the sample size gets larger, regardless of the population’s distribution.)

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