CH 6 AND 7 Flashcards

(35 cards)

1
Q

Many continuous variables have distributions that are bell-shaped and are called

A

approximately normally distributed variables.

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2
Q

The theoretical curve, called _____ can be used to study many variables that are not normally distributed but are approximately normal

A

Normal distribution curve

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3
Q

The shape and position of the normal distribution curve depend on

A

Two parameters, mean and standard deviation

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4
Q

T or F: Normal distribution Curve can be used to study many variables that are normally distributed but are not approximately normal

A

F

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5
Q

What is the shape of normal distribution curve?

A

bell-shaped curve

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6
Q

Are equal and located at the center of the distribution.

A

The mean, median, mode

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7
Q

The normal distribution curve is what type of mode?

A

unimodal or single mode

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8
Q

The curve is ______ about the mean.

A

symmetrical

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9
Q

The curve is continuous or discontinuous

A

continuous

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10
Q

The curve ________ touches the x-axis.

A

never

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11
Q

The total area under the normal distribution curve is equal to

A

1

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12
Q

The area under the normal curve that lies within one standard deviation of the mean is approximately

A

0.68 or 68%

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13
Q

The area under the normal curve that lies within two standard deviations of the mean is approximately

A

0.95 or 95%

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14
Q

The area under the normal curve that lies within three standard deviations of the mean is approximately

A

0.997 or 99.7%

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15
Q

is a normal distribution with a mean of 0 and a standard deviation of 1.

A

standard normal distribution

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16
Q

is a distribution obtained by using the means computed from random samples of a specific size taken from a population.

A

sampling distribution of sample means

17
Q

is the difference between the sample measure and the corresponding population measure due to the fact that the sample is not a perfect representation of the population.

A

sampling error

18
Q

The mean of the sample means will be ______ as the population mean.

19
Q

The standard deviation of the sample means _________ than the standard deviation of the population

A

will be smaller

20
Q

The standard deviation of the sample means is called

A

standard error of mean

21
Q

As the sample size n increases, the shape of the distribution of the sample means taken from a population with mean  and standard deviation of  will approach a normal distribution.

A

Central limit theorem

22
Q

can be used to answer questions about sample means in the same manner that the normal distribution can be used to answer questions about individual values

A

Central limit theorem

23
Q

T or F: normal distribution is often used to solve problems that involve the binomial distribution

24
Q

is a correction employed when a continuous distribution is used to approximate a discrete distribution.

A

Correction for continuity

25
Is defined as a characteristic or attribute that can assume different values.
Variable
26
A variable whose values are determined by chance
random variable
27
A variable can assume only a specific number of values, such as the outcomes for the roll of a die or the outcomes for the toss of a coin
discrete variable
28
A variable can assume all values in the interval between two given values then the variable
continuous variable
29
consists of the values a random variable can assume and the corresponding probabilities of the values.
Probability distribution
30
is found by multiplying the square of each outcome by its corresponding probability, summing these products, and subtracting the square of the mean
variance of a probability distribution
31
The expected value of discrete random variable of the probability distribution is the theoretical average of the variable
expectation
32
binomial experiment is a probability experiment that satisfies the following four requirements:
Each trial can have only two outcomes or or outcomes that can be reduced to two outcomes There must be a fixed number of trials. The outcomes of each trial must be independent of each other. The probability of success must remain the same for each trial.
33
The outcomes of a binomial experiment and the corresponding probabilities of these outcomes
binomial distribution
34
probability of a success
P(S)=p
35
probability of failure
P(F) = 1-p=q