Midterm 1 Flashcards

(59 cards)

1
Q

Statistics

A

science that involves the
-collection of data
- organization
- analyzing
- interpret

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2
Q

collection of data examples

A
  • interviews
  • questionaiires
  • calls
  • conducting experiments
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3
Q

organization of data examples

A
  • graphs
  • bar graph
  • histograms
  • scatter plots
  • dot plot
  • stem leaf plot
  • lowest to highest
  • five number summary
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4
Q

analyzing data means

A
  • to make conclusions
  • normal distribution
  • testing hypothesis
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5
Q

discrete data

A
  • finite numbers
  • whole numbers
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6
Q

continuous data

A
  • infinite
  • mixture of whole and decimals
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7
Q

qualitative data broken down into:

A

ordinal and nominal

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8
Q

nominal data

A
  • no organization to the order
  • religion, race, flavours
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9
Q

ordinal data

A
  • order, mathematical sense
  • order of grades: A, B, C, D
  • ranks (junior officer, senior officer)
  • flavours (how good they are)
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10
Q

interval data

A
  • quantitative broken down further
  • no natural zero, zero has no meaning
  • temperature
  • years
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11
Q

ratio data

A
  • quantitative broke down more
  • has natural zero
  • bank account
  • rental cars
  • time of zero for delivery
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12
Q

sampling

A

process of getting samples for analysis

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13
Q

statistic

A

characteristic of a sample

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14
Q

parameter

A

characteristic of a population

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15
Q

sampling methods

A

random
systematic
stratified
cluster
convinence

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16
Q

random sampling and advantage

A

put everything into basket and picking, no bias.
n must be equal or greater than 30.
- without replacement
- advantage- allows equal chances for all samples, not biased

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17
Q

systematic

A
  • order, every third for fourth person, pick randomly
  • selecting the kth item
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18
Q

stratified sampling and advantage

A
  • put the communities into similar characteristics (S, N, E, W)
  • those are statas
  • then you go to each strat and do random sampling
  • n will be properly represented
  • youre sure you will get north side representation
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19
Q

convinence sampling and disadvantage

A

pick samples ased on info that is already out there. take your sampling form the good side of town, etc
- biased

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20
Q

cluster sampling and disadvantage

A

similar to stratified
- put into clusters (just like stratas)
- but instead of random sampling, you pick everyone out of the clusters.
- there are so many people, ususally not the best method

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21
Q

descriptive stats

A
  • organizing and analyzing
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22
Q

inferential stats

A
  • conclusion
  • interpreting the data
  • testing hypothesis
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23
Q

Range

A
  • every set of data has a range
    = H-L
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24
Q

outliars

A

extreme values

25
frequency table
- class and frequency ONLY - all whole numbers
26
how to get class width
= range / # of classes - round to nearest whole # - must include the lowest value
27
frequency
how many times the data comes up on the chart
28
frequency histogram
- class, frequency and boundary
29
boundary
- continuous data (add or minus 0.5 to make it smooth)
30
mode (frequency histogram)
- each of the bars in the bar graph
31
relative frequency table
- percentage of the frequency - frequency divided by the total amount - class, frequency, relative frequency, boundary
32
cummulative relative frequency
- first frequency added to the second, then take that total and add to the third. then you divide by the total to make a percentage - increasing trend - will give you the total - table- class, frequency, relative frequency, cumm, cumm relative frequency
33
mean
ΣXi (n on top, i=1 on bottom)
34
median
M - middle value - (n+1)/2 th position
35
mode
most occuring, highest frequency
36
Mid range
H plus L / 2
37
5 number summary
L, Q1, M, Q3, H
38
Q1, Q3
from the median- (n+1)/2 th position
39
Box plot
five number summary - can have multiple boxes on the plot just number on the x axis - horizontal or vertical
40
Q2
Q3-Q1
41
Standard deviation
(s) - measure of how far your point is from the mean - measures variation = (square root) Σ[(x-xbar)]2 / n-1
42
variants
s2 - standard deviation squared
43
skewness
M, mode, mean - normal, positive, negative
44
stem leaf plot
- no commas - start filling leafs from the stem - leaf can hold only one element, the last - give # room
45
event P(A)
action of interest - the A variable
46
represent a probability how
percentage, decimal, fraction - all probabilities should add up to 1
47
independent events
the occurance of A does not depend on the occurance of B
48
mutually exclusive event (disjoint)
events cannot happen at the same time
49
mutually inclusive events (adjoint events)
can happen at the same time
50
simple events
one experiment happens at a time and will have a single outcome (tossing a coin)
51
compound events
- the event has more than one outcome (rolling a dice)
52
contingency table
compares two quantitative variables - totals on both sides - title
53
P(AUB)
- union - covering all percentages of A and B
54
P(A∩B)
- intersection
55
conditional probability P(A/B)
- given that =P(A∩B)/P(B) - events must be inclusive, have an intersection - something in common
56
Discrete Probability characteristics
1) all the x values are whole #'s (discrete) 2) probabilities are positive and lie between 0 and 1 3) summation of probabilities is 1
57
mean of a discrete probability
µx= ΣxiPi = xiPi + x2P2 .... xnPn
58
variance of discrete probaility
σ2x = Σ(xi-µx)2 Pi
59
standard deviation
square the variance