PROBABILITY AND STATISTICS IN GENETICS Flashcards

1
Q

can be used to
predict the outcomes of genetic crosses

A

laws of inheritance

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2
Q

are concerned
with the types of offspring produced from
their crosses

A

Animal and plant breeders

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3
Q

___ are interested in predicting the
traits that their children may have. This is particularly important in the case of families with___.

A

Parents
genetic diseases

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4
Q

However___ can help
couples by predicting the likelihood of them having an affected child

A

genetic counselors

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5
Q

This probability may influence the couple’s decision to

A

have children or not

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6
Q

The ____ of an event equals the number of times it happens divided by the number of opportunities.

A

probability definition

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7
Q

The numbers of a probability of an event can be determined by
____ and ____.

A

experiment or by knowledge of the
system.

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8
Q

The value of studying genetics is in
understanding how we can predict the likelihood of inheriting particular traits.

A

Basic Principles of Genetics Probability of Inheritance

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9
Q

This can help plant and animal breeders in developing varieties that have more _____.

A

desirable qualities.

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10
Q

It can also help people ____ and ____ patterns of inheritance in family lines.

A

explain and predict

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11
Q

One of the easiest ways to calculate the mathematical probability of inheriting a specific trait was invented by an ____

A

early 20th century English geneticist named Reginald Punnett.

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12
Q

Reginald Punnett. His technique employs what we now call a ____.

A

Punnett square.

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13
Q

a simple graphical way of discovering all of the potential combinations of ____ that can occur in children, given the ___ of their parents.

A

genotypes

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14
Q

It also shows us the odds of
each of the ____ occurring.

A

offspring genotypes

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15
Q

Why is it important for you to know about Punnett squares?

A

predictive tools when considering having children.

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16
Q

If both parents are carriers of the recessive allele for a disorder, all of their children will face the following odds of inheriting it:
____ chance of having the recessive disorder
____ chance of being a healthy carrier ____ chance of being healthy and not have the recessive allele at all.

A

25%
50%
25%

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17
Q

If a carrier (Aa) for such a recessive disease mates with someone who has it (aa), the likelihood of their children also inheriting the condition is _____.

A

far greater

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18
Q

If one parent is a carrier and the other has a recessive disorder, their children will have the following odds of inheriting it:
___ chance of being a healthy carrier
___ chance having the recessive
disorder

A

50%
50%

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19
Q

In addition to ____, _____, and ____ are recessive disorders.

A

cystic fibrosis, albinism, and
beta-thalassemia(severe anaemia)

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20
Q

Some disorders are caused by _____ for genes.
Inheriting just one copy of such a _____ allele will cause the
disorder.

A

dominant alleles, dominant

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21
Q

dominant allele will cause the
disorder. This is the case with

A

Huntington disease,
achondroplastic dwarfism, and polydactyly.

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22
Q

If only one parent has a single copy of a dominant allele for a dominant disorder, their children will have a ____ chance of inheriting the disorder and
____ chance of being entirely normal.

A

50%
50%

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23
Q

If P is = 0, then the event is ____.

A

impossible

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24
Q

It is also possible to determine probability by experiment:
if the die were) ____.

A

unbalanced

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25
Q

Probability is expressed in numbers between ___ and __.

26
Q

Probability = 0 means the event ____; probability
= 1 means it ____.

A

never happens
always happens.

27
Q

The total probability of all possible event always sums to __.

28
Q

The accuracy of the probability prediction depends largely on the _____.

A

size of the sample.

29
Q

Often, there is ____ between observed and expected outcomes. This is due to _____.

A

deviation
random sampling error.

30
Q

Random sampling error is ______,
and small for ______.

A

large for small samples
large samples

31
Q

Probability calculations are used in genetic problems to ____.

A

predict the outcome of crosses.

32
Q

To compute probability, we can use three mathematical operations

A

Sum rule

Product rule

Binomial expansion equation

33
Q

indicates the need to add

A

THE SUM RULE (“OR” RULE)-

34
Q

The probability that either one of 2 different events will occur is the ___ of their separate probabilities.

35
Q

This rule can be used to calculate the probability of an event when the event of interest can be one of two or more events

A

THE SUM RULE (“OR” RULE)

36
Q

Can only be used for mutually exclusive events

A

THE SUM RULE (“OR” RULE)

37
Q

formula of THE SUM RULE (“OR” RULE)

A

P(event A or event B) =P(A) + P(B)

37
Q

Two events are _____ if the occurrence of one excludes the occurrence of the other

A

mutually exclusive

38
Q

Two events are _____ if the occurrence of one does not affect the probability of the other.

A

independent

39
Q

= p(A ” and “A) “or” p(A “and “a)

A

= p(A x A) + p(A x a)

40
Q

indicates the need to multiply

A

THE PRODUCT RULE (“AND” RULE)-

41
Q

When two or more events occur
independently of one another, but at the same time, we can calculate the probability of possible outcomes when they occur together

A

THE PRODUCT RULE (“AND” RULE)

42
Q

P (event A and event B) =

A

P(A) x P(B)

43
Q

Can only be used for independent events

A

THE PRODUCT RULE (“AND” RULE)-

44
Q

indicates the need to add

A

AT LEAST” STATEMENT:

45
Q

= p(3 out of 5) “or” p(4 out of 5)”or” p (5 out of 5)

A

= p(3 out of 5) + p(4 out of 5)”or” p (5out of 5)

46
Q

indicates the need to use the formula for combinations.

A

THE BINOMIAL FORMULA (COMBINATION STATEMENTS):

47
Q

The binomial formula can determine ____

A

probabilities of sets of events

48
Q

It is applicable in a very specific circumstances

A

THE BINOMIAL FORMULA (COMBINATION STATEMENTS):

49
Q

Apply this formula when you want the probability that a set
of events will consist of so many of one type of event and so
many of another type of event, and the order of the events
does not matter

A

THE BINOMIAL FORMULA (COMBINATION STATEMENTS):

50
Q

If the order does matter, the ______ is usually the way to do

A

product rule

51
Q

Each of the events in the set can have only ___ possible outcomes

52
Q

In Binomial Formula, n indicates ____.

A

total number of events

53
Q

In Binomial Formula, p indicates ____.

A

number of 1 kind (type A events)

54
Q

In Binomial Formula, q indicates ____.

A

number of the alternative (type B events)

55
Q

In Binomial Formula, r indicates ____.

A

probability of p occurring (probability of Type A event)

56
Q

In Binomial Formula, s indicates ____.

A

probability of q occurring (probability of Type B event)

56
Q

Evaluates the influence of chance on genetic data.

A

CHI-SQUARE ANALYSIS-

56
Q

X2 values greater than those shown at p = 0.05 the null
hypothesis

A

Failing to reject, the observed deviation are attributed
to chance

57
Q

X2 values lesser than those shown at p=0.05 the null
hypothesis

A

-reject the null hypothesis

58
Q

If fail to reject- the observed deviation froms expected is
not attributed to _____ ; there is a need to
re-examine.

A

chance alone