A drug organization expresses that the normal number of individuals that have genuine clinical issues with their medication is just 3 individuals each year. The medication is offered to a great many individuals.

a) What is the likelihood that at least 2 individuals will have genuine clinical issues with their medication? Offer response to 3 decimal spots.

b) What is the likelihood that less than 2 individuals will have genuine clinical issues with their medication? Offer response to 3 decimal spots.

c) What is the likelihood that 2 individuals will have genuine clinical issues with their medication? Offer response to 3 decimal spots.

A neighborhood secondary school has both male and female understudies.

Every understudy either plays a game or doesn't.

The two-way table sums up an irregular example of 70 understudies.

Female Male

No game

10

7

Game

32

21

Leave no game alone the occasion that a haphazardly picked understudy (from the table) doesn't play a game.

Leave male alone the occasion that a haphazardly picked understudy (from the table) is male.

Track down the accompanying probabilities. Compose your answers as decimals.

(a)

P(male) =

(b)

P(no game and male =)

(c)

P(no sport | male = )

Of all home loan abandonments in the United States, 42% are brought about by inability. Individuals who are harmed or sick can't work- - they at that point lose their positions and accordingly their livelihoods. With no pay, they can't make their home loan installment and the bank abandones. 20 home loan dispossessions are examined by an enormous loaning establishment. (Offer your responses right to three decimal spots.)

(a) Find the likelihood of P(Five or less of the dispossessions are because of incapacity)

(b) Find the likelihood of P(At least three dispossessions are because of an incapacity)

Assume that you are in a class of 29 understudies and it is expected that roughly 12% of the populace is left-given. (Offer your responses right to three decimal spots.)

(a) Compute the likelihood that precisely five understudies are left-given.

(b) Compute the likelihood that at most four understudies are left-given.

(c) Compute the likelihood that at any rate six understudies are left-given.