Refer to question 1 above. If the die were fair, determine whether or not the events A and B are independent.

Two events A and B will be independent, if

Refer to question 7 above. Find the maximum value of Z.

For a loaded die, the probabilities of outcomes are given as under: P(1)=P(2)=2/(10),P(3)=P(5)=P(6)=1/(10)a n dP(4)=3/(10) The die is thrown two times. Let A and B be the events as defined below A=Getting same number each time, B=Getting a total score of 10 or more. Determine whether or not A and B are independent events.

If A and B are independent events, then A' and B' are also independent.

A coin is tossed thrice. Let the event E be the first throw results in a head and the event F be the last throw results in a tail. Find whether the events E and F are independent.

A coin is tossed three times. Event A: two heads appear Event B: last should be head Then identify whether events A and B are independent or not.

In the two dice experiment, if A is the event of getting the sum of the numbers on dice as 11 and B is the event of getting a number other that 5 on the first die, find P(A and B) Are A and B independent events? OR Two dice are tossed. Find whether the following two events A and B are independent: A={(x , y): x+y=11},B={(x , y): x!=5},w h e r e(x , y) denote a typical sample point.

Two dice are thrown together. Let A be the event getting 6 on the first die and B the event getting 2 on the second die. Are the events A and B independent?

A coin is tossed three times. Event A: two heads appear Event B: last should be head Then identify whether events Aa n dB are independent or dependent.

A coin is tossed three times. Event A: two heads appear Event B: last should be head Then identify whether events Aa n dB are independent or dependent.