Question

A coin is tossed 50 times and gets head 23 times and tail 27 times. Find probability of occurrence of each of these events. Answer in long 2 marks

Answer 1

Answer:

answer for the given problem is given

Answer 2

$\huge\sf\pink{Answer}$

☞ P(H) = 0.46

☞ P(T) = 0.54

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$\huge\sf\blue{Given}$

✭ A coin is tossed 50 times

✭ Head - 23

✭ Tail - 27

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$\huge\sf\gray{To \:Find}$

◈ Probably of the events occurring?

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$\huge\sf\purple{Steps}$

Probably if an event is given by,

$\underline{\boxed{\sf P(e) = \dfrac{Favourable \ Outcomes}{Total \ Outcomes}}}$

So here given that Head comes 23 times, then the probability of head is,

➝ $\sfP(H) = \dfrac{23}{50}$

➝ $\sf\red{P(H) = 0.46}$

And also given that Tail comes 27 times, then the probability of tail is,

➳ $\sf P(T) = \dfrac{27}{50}$

➳ $\sf\orange{P(T) = 0.54}$

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