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RAI SAHEB BHANWAR SINGH COLLEGE
NURSULLAGANJ
Session - 2017-2018
Class - BSc.CS 1Year
Presentation on
Probability
SUBMITTED TO
Mr. Gyanrao Dhote
SUBMITTED BY
Priyanshi Maheshwari
WHAT IS PROBABILITY
● Probability is the measure of the likeliness that an
event will occur . Probability is quantified as a number
between 0 and 1 (Where o indicates impossibility and 1
indicates certainty).
● It is widely used in the study of mathematics, statics,
gambling, physical sciences, biological sciences,
weather forecasting, finance etc to draw conclusion.
Insurance companies uses this to decide on financial
policies.
HOW DO WE DESCRIBE PROBABILITY ?
● Certain (the events is definitely going to
hoppen)
● Likely (the event will probably not happen,by
not definitely).
● Unlikely (the event will probably not
happen,but it might).
● Impossible (the event is definitely not going to
happen).
APPLICATION OF PROBABILITY
● Probability theory is applied in day to day life in
risk assessment and in trade in financial markets.
● Another Significant application of probability
theory in every day life is reliability. Many
consumer electronics use reliability theory in
product design to reduce the probability of failure.
PROBABILITY FUNCTIONS
● Probability function p (x), gives the probability
that a discrete random variable will take on a
value x.
Example: p (x)=x/15 for X={1,2,3,4,5}→ p (3)=20%.
● Probability density function (PDF) f (x), gives
the probability of a continuous random variable.
● Cumulative distribution function (CDF) F (x),
fives the probability that a random.
THREE TYPES OF PROBABILITY
1. Theoretical.
2. Relative frequency interpretation
of probability.
3. Personal subjective probability.
1. Theoretical
For theoretical reasons, we assume that all n
possible outcomes of a particular
experiment are equally likely, and we assign
a probability of to each possible outcomes.
Example:The theoretical probability of
rolling a 3 on a regular 6 sides lie is 1/6.
2. RELATIVE FREQUENCY
INTERPRETATION OF PROBABILITY.
We conduct an experiment many, many times. Then we say
The probability of event A =How many times A occurs
How many trial
Relative frequency is based on observation or a actual
measurement. Example: A die is rolled 100 times. The
number 3 is rolled 12 times. The relative frequency of
rolling a 3 is 12/100.
3. PERSONAL OR SUBJECTIVE
PROBABILITY
These are values (between 0 and 1 or 0 and
100%) assigned by individual based on how
likely evends are to occur. Example: The
probability of my being asked on a date for
this weekend is 10%.
ANY QUESTION ?
THANK YOU FOR YOUR
ATTENTION.

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PROBABILTY PRIYANSHI MAHESHWARI BSC I 2018

  • 1. RAI SAHEB BHANWAR SINGH COLLEGE NURSULLAGANJ Session - 2017-2018 Class - BSc.CS 1Year Presentation on Probability SUBMITTED TO Mr. Gyanrao Dhote SUBMITTED BY Priyanshi Maheshwari
  • 2. WHAT IS PROBABILITY ● Probability is the measure of the likeliness that an event will occur . Probability is quantified as a number between 0 and 1 (Where o indicates impossibility and 1 indicates certainty). ● It is widely used in the study of mathematics, statics, gambling, physical sciences, biological sciences, weather forecasting, finance etc to draw conclusion. Insurance companies uses this to decide on financial policies.
  • 3. HOW DO WE DESCRIBE PROBABILITY ? ● Certain (the events is definitely going to hoppen) ● Likely (the event will probably not happen,by not definitely). ● Unlikely (the event will probably not happen,but it might). ● Impossible (the event is definitely not going to happen).
  • 4. APPLICATION OF PROBABILITY ● Probability theory is applied in day to day life in risk assessment and in trade in financial markets. ● Another Significant application of probability theory in every day life is reliability. Many consumer electronics use reliability theory in product design to reduce the probability of failure.
  • 5. PROBABILITY FUNCTIONS ● Probability function p (x), gives the probability that a discrete random variable will take on a value x. Example: p (x)=x/15 for X={1,2,3,4,5}→ p (3)=20%. ● Probability density function (PDF) f (x), gives the probability of a continuous random variable. ● Cumulative distribution function (CDF) F (x), fives the probability that a random.
  • 6. THREE TYPES OF PROBABILITY 1. Theoretical. 2. Relative frequency interpretation of probability. 3. Personal subjective probability.
  • 7. 1. Theoretical For theoretical reasons, we assume that all n possible outcomes of a particular experiment are equally likely, and we assign a probability of to each possible outcomes. Example:The theoretical probability of rolling a 3 on a regular 6 sides lie is 1/6.
  • 8. 2. RELATIVE FREQUENCY INTERPRETATION OF PROBABILITY. We conduct an experiment many, many times. Then we say The probability of event A =How many times A occurs How many trial Relative frequency is based on observation or a actual measurement. Example: A die is rolled 100 times. The number 3 is rolled 12 times. The relative frequency of rolling a 3 is 12/100.
  • 9. 3. PERSONAL OR SUBJECTIVE PROBABILITY These are values (between 0 and 1 or 0 and 100%) assigned by individual based on how likely evends are to occur. Example: The probability of my being asked on a date for this weekend is 10%.
  • 11. THANK YOU FOR YOUR ATTENTION.