Collecting and Interpreting Data Flashcards

1
Q

simple random sampling

A

the items in the sample are chosen by a random process such as drawing from a box. Every member of the population has an equal chance of being selected

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2
Q

opportunity sampling

A

choosing individuals for a sample as opportunity arises such as interviewing passers - by

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3
Q

systematic sampling

A

selecting individuals from a population by a systematic method, such as selecting every 10th individual on a list of the population

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4
Q

stratified sampling

A

used when the population can be divided into subgroups using criteria such as age or gender and ensures all sub groups (strata) are represented in the sample

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5
Q

Quota sampling

A

Used when the population can be divided into strata . A certain number of items from each stratum are required

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6
Q

cluster sampling

A

when the population consists of subgroups which are each reasonably representative of the population for example year 6 classes in several schools.

The sample is taken from just a few of these subgroups

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7
Q

self selected sampling

A

when individuals choose to be part of a sample such as a survey on the internet

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8
Q

categorical data

A

not numerical in value

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9
Q

discrete data

A

numerical data that can take only specific values such as shoes size or number of pets

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10
Q

continuous data

A

numerical data that can take any real value in a range, such as weights or times

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11
Q

what type of data is bar charts used for

A

categorical data

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12
Q

what type of data are histograms used for

A

to illustrate grouped data

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13
Q

how to calculate frequency density

A

frequency / class width

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14
Q

positively skewed

A

right hand tail to the distribution. The median is closer to the lower quartile than to the upper quartile

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15
Q

negatively skewed

A

left hand tail to the distribution. Median is closer to the upper quartile than lower quartile

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16
Q

bivariate data

A

involves 2 variables such as height and weight

17
Q

how to find outliers using standard deviation and mean

A

an outlier is any data value with is more than 2 standard deviations away from the mean

18
Q

how to find outliers using quartiles

A

LQ - ( 1.5 x IQ)

UP + (1.5 x IQ)

19
Q
A