Introduction to Biostatistics Flashcards

1
Q

Define statistics

A

The scientific study of numerical data based on natural phenomena.

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2
Q

With the definition of statistics, biostatics can then said to be?

A

The application of statistical methods to the solution of biological phenomena

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3
Q

What does biostatics help one identify?

A

Patterns of importance in nature and life.

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4
Q

To accepted as scientific evidence what criteria must statistics meet? (2)

A
  1. Be objective
  2. Adhere to general ethical code of scientific methodology
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5
Q

Give one example of a general ethic required in scientific methodology.

A

Reproducibility

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6
Q

What does the term natural phenomena mean?

A

It applies to all events that occur in biotic and abiotic factors outside control of human beings.

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7
Q

Do events evoked by scientists during experiments count as natural phenomena? Yes or No

A

Yes they do.

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8
Q

What is data?

A

collection of facts and figures/information that can be in any form—numerical or non-numerical

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9
Q

What data does statistics generally deal with?

A

variables obtained a collection of individual observations

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10
Q

In statistics, how are observations expressed?

A

Objectively quantified with degree of belief or disbelief expressed as a probability.

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11
Q

In statistics objects/phenomena under study can be classified as populations, samples and individual. Define what population is?

A

Collection of individuals under consideration in a statistical study.

Example 1000 tomatoes

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12
Q

What then is a sample?

A

A collection of individuals selected from a population by specified procedure.

Example, 100 tomatoes from population of 1000 tomatoes

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13
Q

What then is an individual?

A

The smallest sampling unit.

example, 1 tomato

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14
Q

The property measured from the individuals under consideration is the?

A

Variable.

E.g. Weight of tomatoes

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15
Q

In light of individuals under consideration, what is a variable in statistics?

A

A shared property which differs in some measurable way from individual to individual.

E.g. weight

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16
Q

What are the two types of variables?

A
  1. Quantitative
  2. Qualitative
17
Q

What are qualitative variables and give two examples.

A

They are non-numerical values

E.g. name of a restaurant
blood type

18
Q

List the types of numerical/quantitative variables. 4. Think of a table of variables of eg wildlife survey.

A
  1. Continuous - a measurement of sth
  2. Discrete/categorical/nominal - a count of sth
  3. Attributes
  4. Derived
19
Q

How are continuous variables quantified?

A

They are measured i.e. ascertain the size, amount, or degree of (something) by using an instrument or device marked in standard units.

20
Q

What is a defining characteristic of continuous variables? Think time, continuous

A

They are infinite/ have no end

21
Q

Give three examples of continuous variables.

A
  1. Time
  2. Length
  3. Weight
22
Q

How are discrete variables quantified?

A

They are counted

23
Q

Discrete values are also known as?

A

Categorical or ordinal or nominal

24
Q

Give an example of a discrete variable

A

Number of red cars or number of students

25
Q

Attribute variables are ranked according to the attributes or characteristics of individual. True or false?

A

True

26
Q

Define derived variables.

A

Variables based on relating two or more variables to each other. eg multiplied

27
Q

Give examples of derived variables. 3

A
  1. Rate
  2. Ratios
  3. Percentages
28
Q

Define accuracy of data.

A

The closeness of a measured or computed value to the true value,

i.e points on or near bull’s eye. well calibrated

29
Q

Define precision

A

The closeness of repeated measurements to each other i.e is the instrument precise?

30
Q

To keep in line with reproducibility of a procedure data obtained must be both accurate and precise. True or false ?

A

True

31
Q

The distribution of a continuous variable e.g. weight is of considerable biological interest. True or false

A

True. It can give information about the population and/or scale of measurement used.

32
Q

Name examples of frequency distribution graphs.

A
  1. Symmetrical bell shaped curve
  2. L shaped
  3. J shaped
  4. Right skewed - tail skewed on right side
  5. Left skewed - tail skewed on left side