Statistics Flashcards

1
Q

Why should you study Statistics?

A
  • objective evaluation of numbers
  • population description
  • estimate unknown values
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2
Q

What is population description?

A

a sample statistic to make inferences for a population because it is hard to count/analyze entire population

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3
Q

What is estimate unknown value?

A

breeding value

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4
Q

What is the most important value? Why?

A

breeding value; part of genetic variance that is passed from parent to offspring

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5
Q

What is an example of population desciption?

A

backfat thickness in Hampshire hogs

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6
Q

What is the formula for genetic variance?

A

Vg=Bv + GCV

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7
Q

Why do we need to measure traits?

A
  • variation

- “raw material” breeder has available for herd improvement

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8
Q

What traits are the easiest to improve?

A

traits with highest variability

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9
Q

What type of traits are discontinuous variation?

A

qualitative traits

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10
Q

Are qualitative traits affected by the environment?

A

no

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11
Q

How many genes control qualitative traits?

A

one or few

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12
Q

What type of traits are continuous variation?

A

quantitative traits

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13
Q

How many genes control quantitative traits?

A

many genes

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14
Q

Is continuous variation simple or complex?

A

highly complex

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15
Q

Are discontinuous variation traits or continuous variation traits economically important?

A

continuous variation

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16
Q

What is a quality of continuous variation?

A

many small gradations almost imperceptible to one another

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17
Q

Are samples taken from a population random or specific?

A

random

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18
Q

How are continuous variation traits highly complex?

A

a matter of genotype and environment interaction

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19
Q

What is the point of taking a sample?

A

to make inferences about a population

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20
Q

How would weaning weight in cattle be inferred?

A

take a random sample, analyze data, and then infer weaning weight of the population

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21
Q

What is population parameter?

A

numerical descriptive measure for a population; number that describes a population

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22
Q

What are examples of population parameter?

A

population mean and variance

23
Q

What is sample statistic?

A

numerical descriptive measures for a sample; estimate of population parameter

24
Q

What is central tendency?

A

in normal distribution, values are clustered at the midpoint , thinning out systematically toward both extremes

25
How do biological measurements tend to be distributed?
normally
26
What happens as better traits are selected to the distribution?
mean is shifted to the right
27
What are the 3 measures of central tendency?
Mean, Median, and Mode
28
What is the median?
value half way between the 2 extreme values
29
What is the mode?
class with the highest frequency
30
What is the mean?
average of all measurements in the population (sample)
31
What is the most useful statistic for estimating central tendency of most populations?
mean
32
Formula for mean?
X (line over X) = ∑X
33
What can mean show in terms of distribution? (?)
Samples from a normally distributed population may | show departure from normality
34
What are the measures of distribution?
standard deviation, standard error, and variation (?)
35
What is the measure of distribution?
- describes a spread, how the data varies | - deviation about the mean
36
What is variance?
- the measure of distribution; - the average squared deviation of observations from their mean - the sum of differences between each observation and the mean in squared values
37
What is the formula for variance?
S^2 = = ∑ (X – X (line above) )^2 | n – 1
38
How is variance calculated?
- each observation in a population sample first has the mean subtracted from it - these deviations from the mean are FIRST squared - then squared deviations are summed - the sum of squared deviations is divided by (n-1)
39
What does n-1 give?
a more reliable estimate of population variance
40
Do limited samples account for the entire range of a population?
no
41
Why is variance squared?
if not, it adds up to 0
42
Is variance calculated useful?
yes when comparing the result to the result of another population
43
What is standard deviation?
"typical" deviation, in absolute value, of an observation drawn at random from the population, from its mean
44
What is s equal to?
√s^2
45
What is X (line above)?
sample mean
46
What is ∑ ?
sum
47
What is n?
number of observations in a sample
48
What is μ?
population mean
49
How is standard deviation used?
add and subtract to mean to get a range; describe variation in a population
50
What does standard deviation help us picture?
how much variation actually exists for a trait
51
What is standard error?
-how accurately the mean has been estimated -If the mean were computed again from a different sample of n individuals drawn at random from the same population, how closely would the new estimate of the mean correspond to the former one?
52
What is the formula for standard error?
S. E. = S. D. /√n
53
What makes up the measure of relationships?
- correlation | - regression