Distributions and Sign Test Flashcards

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1
Q

What will a normal distribution curve look like for an exam that was the right level of difficulty?

A
  • a symmetrical bell shaped frequency distribution
  • most of the scores are clustered close to the mid-point
  • the mode,median and mean are all at the mid point
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2
Q

Why is this? (in terms of task difficulty and normal distribution)

A
  • if the task is the right level of challenging, this means few students will set a high score as this is difficult to achieve
  • also few will get low scores as the challenge level is right
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3
Q

What are negative skewed distributions and what do they show?

A

Non symmetrical frequency distribution

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4
Q

Where is the mean, mode and median on negative skewed distributions?

A
  • the mean skews the distribution to the left because it is affected by the lower scores. (greater range on left than right)
  • the mode of the scores remains on the right
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5
Q

Why is this? (in terms of task difficult and left/negative skewed = mean<median<mode)

A
  • task is too easy (low level of challenge)
  • majority will achieve high scores
  • since test is very easy, most students will do well - get a high score + avoid low score
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6
Q

What are positive skewed distributions and what do they show?

A
  • non symmetrical frequency distribution
  • the mean skews the distribution to the right bc it is affected by higher scores (greater range on the right than left)
  • mode of the scores remains on the left
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7
Q

Where is the mean,median and mode on positive skewed distributions?

A
  • the mean skews the distribution to the right bc it is affected by the higher scores (greater range on right than left)
  • mode of the scores remains on the left
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8
Q

Why is this? (in terms of task difficult and right/positiveskewed = mean>median>mode)

A
  • majority will get low scores that lead to a positive distribution
  • mean is pulled to the right because it is affected by minority high score
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9
Q

What is the role of inferential statistics?

A

enables a researcher to judge whether the data are:
-> significant (there is an actual difference/similarity between data)
-> not-significant (there is no actual difference/similarity between data, result occured due to chance)

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10
Q

One tailed test:

A

indicated by a directional hypothesis, a specific outcome is tested (goes in one direction)

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11
Q

Two tailed test:

A

Indicated by a non-directional hypothesis - a non specific outcome is being tested (go in both directions)

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12
Q

What are p-values:

A

The probability that the findings have occured due to chance
It informs us if the difference between two conditions is menial enough to be a fluke or significant enough to be due to manipulation of IV. These are written as a percentage or a decimal. E.g. 5% or 0.05.

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13
Q

What does it mean if p<_ 0.05

A

=5%
= Less than 5% likelihood that difference/ correlation is due to chance
= 95% likelihood due to manipulation of IV

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14
Q

What is the significance level (p-value) that psychologists use?

A

-> a stricter, smaller p-value is used when there is no previous research, or the researcher needs to be confident of the result
-> a lenient, larger p value is used when the study is a replication of existing research or the researcher does not need to be confident of the result

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15
Q

What does a lower p-value show?

A

More confident that difference/correlation is genuine

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16
Q

What does a higher p-value show?

A

Less confident that difference/correlation is genuine

17
Q

What is a sign test:

A

A type of inferential statistic. A way of judging whether two sets of data are significantly different

18
Q

Conditions required for a sign test:

A

The sign test is used when using:
- test of difference between the conditions
- repeated measures or matched pairs design
- nominal data: data which is in catagories or which can be converted into catagories
++++ everyone of these needs to be met (and apply to q each point)

19
Q

How to do a sign test?

A
  1. State the hypothesis
  2. Gather and record the data
  3. Work out the difference between the scores
  4. Work out the sign (+ if difference is positive, - if negative. If the difference is 0 then data is omitted)
  5. Work out the calculated value for S
  6. Add up the pluses and minuses
  7. Select the smaller value as the calculated value
  8. Find the critical value of S from a critical values table
  9. Report the conclusion and state which hypothesis to accept
20
Q

Writing a conclusion statement:

A

Since the calculated value of S(___) is less/more than the critical value of S(___), the difference is/is not significant for N=____ and p<_0.05