हिंदी

A team of medical students doing their internship have to assist during surgeries at a city hospital. The probabilities of surgeries rated as very complex, complex, routine, simple or very simple are - Mathematics

Advertisements
Advertisements

प्रश्न

A team of medical students doing their internship have to assist during surgeries at a city hospital. The probabilities of surgeries rated as very complex, complex, routine, simple or very simple are respectively, 0.15, 0.20, 0.31, 0.26, .08. Find the probabilities that a particular surgery will be rated routine or simple

योग

उत्तर

Let E1, E2, E3, E4 and E5 be the events that the surgeries are rated as very complex, complex, routine, simple and very simple respectively.

∴ P(E1) = 0.15

P(E2) = 0.20

P(E3) = 0.31

P(E4) = 0.26

And P(E5) = 0.08

P(routine or simple) = P(E3 ∪ E4)

= P(E3) + P(E4)

= 0.31 + 0.26

= 0.57

shaalaa.com
  क्या इस प्रश्न या उत्तर में कोई त्रुटि है?
अध्याय 16: Probability - Exercise [पृष्ठ २९७]

APPEARS IN

एनसीईआरटी एक्झांप्लर Mathematics [English] Class 11
अध्याय 16 Probability
Exercise | Q 8.(d) | पृष्ठ २९७

वीडियो ट्यूटोरियलVIEW ALL [1]

संबंधित प्रश्न

A die is thrown. Describe the following events:

  1. A: a number less than 7
  2. B: a number greater than 7
  3. C: a multiple of 3
  4. D: a number less than 4
  5. E: an even number greater than 4
  6. F: a number not less than 3

Also find A ∪ B, A ∩ B, B ∪ C, E ∩ F, D ∩ E, A – C, D – E, E ∩ F', F'


In a single throw of a die describe the event:

D = Getting a number less than 4


In a single throw of a die describe the event:

E = Getting an even number greater than 4


A and B are two events such that P (A) = 0.54, P (B) = 0.69 and P (A ∩ B) = 0.35. Find
P (A ∪ B).


A and B are two events such that P (A) = 0.54, P (B) = 0.69 and P (A ∩ B) = 0.35. Find

\[P (\bar{ A } \cap \bar{ B } )\]


A dice is thrown twice. What is the probability that at least one of the two throws come up with the number 3?


If P(A ∪ B) = P(A ∩ B) for any two events A and B, then


An experiment consists of rolling a die until a 2 appears. How many elements of the sample space correspond to the event that the 2 appears not later than the k th roll of the die?


A team of medical students doing their internship have to assist during surgeries at a city hospital. The probabilities of surgeries rated as very complex, complex, routine, simple or very simple are respectively, 0.15, 0.20, 0.31, 0.26, .08. Find the probabilities that a particular surgery will be rated complex or very complex 


A team of medical students doing their internship have to assist during surgeries at a city hospital. The probabilities of surgeries rated as very complex, complex, routine, simple or very simple are respectively, 0.15, 0.20, 0.31, 0.26, .08. Find the probabilities that a particular surgery will be rated neither very complex nor very simple 


A team of medical students doing their internship have to assist during surgeries at a city hospital. The probabilities of surgeries rated as very complex, complex, routine, simple or very simple are respectively, 0.15, 0.20, 0.31, 0.26, .08. Find the probabilities that a particular surgery will be rated routine or complex


One urn contains two black balls (labelled B1 and B2) and one white ball. A second urn contains one black ball and two white balls (labelled W1 and W2). Suppose the following experiment is performed. One of the two urns is chosen at random. Next a ball is randomly chosen from the urn. Then a second ball is chosen at random from the same urn without replacing the first ball. Write the sample space showing all possible outcomes


One urn contains two black balls (labelled B1 and B2) and one white ball. A second urn contains one black ball and two white balls (labelled W1 and W2). Suppose the following experiment is performed. One of the two urns is chosen at random. Next a ball is randomly chosen from the urn. Then a second ball is chosen at random from the same urn without replacing the first ball. What is the probability that two black balls are chosen?


A sample space consists of 9 elementary outcomes e1, e2, ..., e9 whose probabilities are 
P(e1) = P(e2) = 0.08, P(e3) = P(e4) = P(e5) = 0.1
P(e6) = P(e7) = 0.2, P(e8) = P(e9) = 0.07
Suppose A = {e1, e5, e8}, B = {e2, e5, e8, e9}
List the composition of the event A ∪ B, and calculate P(A ∪ B) by adding the probabilities of the elementary outcomes.


A sample space consists of 9 elementary outcomes e1, e2, ..., e9 whose probabilities are 
P(e1) = P(e2) = 0.08, P(e3) = P(e4) = P(e5) = 0.1
P(e6) = P(e7) = 0.2, P(e8) = P(e9) = 0.07
Suppose A = {e1, e5, e8}, B = {e2, e5, e8, e9}
Calculate `P(barB)` from P (B), also calculate `P(barB)` directly from the elementary outcomes of `barB`


Determine the probability p, for the following events.
An odd number appears in a single toss of a fair die.


Determine the probability p, for the following events. 
The sum of 6 appears in a single toss of a pair of fair dice.


If P(A ∪ B) = P(A ∩ B) for any two events A and B, then ______.


If M and N are any two events, the probability that at least one of them occurs is ______. 


The probability of intersection of two events A and B is always less than or equal to those favourable to the event A.


If A and B are two events associated with a random experiment such that P(A) = 0.3, P(B) = 0.2 and P(A ∩ B) = 0.1, then the value of `P(A ∩ barB)` is ______.


Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×