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(i) A coin is tossed thrice and all the eight outcomes are assumed equally likely. State whether events $A$ and $B$ are independent if, $A=$ the first throw results in head, $B=$ the last throw results in tail (ii) A coin is tossed thrice and all the eight outcomes are assumed equally likely. State whether events $A$ and $B$ are independent if, $A=$ the number of heads is odd, $B=$ the number of tails is odd
(i) A coin is tossed thrice and all the eight outcomes are assumed equally likely. State whether events $A$ and $B$ are independent if, $A=$ the first throw results in head, $B=$ the last throw results in tail (ii) A coin is tossed thrice and all the eight outcomes are assumed equally likely. State whether events $A$ and $B$ are independent if, $A=$ the number of heads is odd, $B=$ the number of tails is odd
CBSE | Class 12 | Exercise 31.4 | Maths | Probability | RD Sharma
(i) A coin is tossed thrice and all the eight outcomes are assumed equally likely. State whether events $A$ and $B$ are independent if, $A=$ the first throw results in head, $B=$ the last throw results in tail (ii) A coin is tossed thrice and all the eight outcomes are assumed equally likely. State whether events $A$ and $B$ are independent if, $A=$ the number of heads is odd, $B=$ the number of tails is odd

As per the given question,

So, $A\;and\;B$ are independent events.

(ii)

i

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