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Describe the terms related to (probability). Classical definition of probability : Simple problems on single events (not using set notation.)

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  • Probability is a quantitative measure of certainty.
  • Any activity associated to certain outcome is called a random experiment e.g.,

(i) tossing a coin, 

(ii) throwing a dice, 

(iii) selecting a card.

  • Outcome associated with an experiment is called an event. e.g., 

(i) Getting a head on tossing a coin, 

(ii) getting a face card when a card is drawn from a pack of 52 cards.

  • The events whose probability is one are called sure/certain events.
  • The events whose probability is zero are called impossible events.
  • An events with only one possible outcome is called an elementary event.
  • In a given experiment, if two or more events are equally likely to occur or have equal probabilities, then they are called equally likely events.
  • Probability of an event always lies between 0 and 1.
  • Probability can never be negative.
  • A pack of playing cards consist of 52 cards which are divided into 4 suits of 13 cards each. Each suit consists of an ace, one king, one queen, one jack and 9 other cards numbered from 2 to 10. Four suits are spades, hearts, diamonds and clubs.
  • King, queen and jack are face cards.
  • The sum of the probabilities of all elementary events of an experiment is 1.
  • Two events A and B are said to be complementary to of each other if the sum of their probabilities is 1.
  • Probability of an event E, denoted as P(E), is given by :

  • For an event E, P(E) = 1- P(E), where the event E representing not E' is the complement of the event E.
  • For, A and B two possible outcomes of an event,

(i) If P(A) > P(B), then event A is more likely to occur than event B.

(ii) If P(A) = P(B), then events A and B are equally likely to occur.

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