Question

In a class, 90% students are Pashto-speakers. Among the Pashto speakers, 80% have learnt English. What...

In a class, 90% students are Pashto-speakers. Among the Pashto speakers, 80% have learnt
English. What is probability that a student is Pashto-speaker and has not learnt English?

Homework Answers

Answer #1

Let

PASHTO be the event that the  student is a Pashto speaker

ENG be the event that the students learnt English

Given ,P( PASHTO) =0.90

P( ENG I PASHTO) = 0.80

To find P( PASHTO ENGc)

where ENGc is the event that the student did not learn English

We know that ,

P( PASHTO) =P( PASHTO ENGc) + P( PASHTO ENG)

P( PASHTO ENGc) = P( PASHTO) -P( PASHTO ENG)

Now ,

P( PASHTO ENG) =P( ENG I PASHTO) *  P( PASHTO) = 0.80*0.90=0.72

Therefore ,

P( PASHTO ENGc) = 0.90 -0.72 = 0.18

Probability that a student is a Pashto speaker and has not learnt English = 0.18

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
In a class, 80% students are Pashto-speakers. Among the Pashto speakers, 50% have learnt English. Whereas...
In a class, 80% students are Pashto-speakers. Among the Pashto speakers, 50% have learnt English. Whereas 70% non-Pashto speakers have learnt English. What is the probability that a student is Pashto-speaker given that he has not learnt English? Use the concepts of probability and applying analytical methods, to solve the
Students at Praline High are allowed to sign up for one English class each year. The...
Students at Praline High are allowed to sign up for one English class each year. The numbers of students signing up for various English classes for the next school year are given in the following table: Grade English I English II English III English IV Total 10th 60 165 20 15 260 11th 35 40 115 10 200 12th 10 25 90 145 270 Total 105 230 225 170 730 Part A: What is the probability that a student will...
In a class of 50 students it is known that: 35 study in English course, 15...
In a class of 50 students it is known that: 35 study in English course, 15 study both in English and French courses, 25 study in French course, 13 study both in French and German courses, 28 study in German course. a) What is the maximum and minimum of the probability of a randomly chosen student from this class to study in all three language courses? b) What is the maximum of the probability of a randomly chosen student from...
In a class of 50 students it is known that: 35 study in English course, 15...
In a class of 50 students it is known that: 35 study in English course, 15 study both in English and French courses, 25 study in French course, 13 study both in French and German courses, 28 study in German course. a) What is the maximum and minimum of the probability of a randomly chosen student from this class to study in all three language courses? b) What is the maximum of the probability of a randomly chosen student from...
Suppose that in a class of 50 students, 5 students have perfect attendance and 4 students...
Suppose that in a class of 50 students, 5 students have perfect attendance and 4 students fail. Exactly one student with perfect attendance fails the class. [Assume that everyone either fails or passes the class; no incomplete grades.] e) What is the probability that a student passes the class and has perfect attendance? f) What is the probability that a student misses at least one day of class?
It is known that for students who studied English for at least 50 hours, their chance...
It is known that for students who studied English for at least 50 hours, their chance of passing the quiz is 0.95, while for those who studied English for less than 50 hours, their chance of passing the quiz is 0.1. It is also known that the probability of passing the quiz is 90%. If a student is randomly chosen and is found to have passed the quiz, what is the probability that he has studied for less than 50...
In Stats class, 57% of students eat breakfast in the morning and 80% of students floss...
In Stats class, 57% of students eat breakfast in the morning and 80% of students floss their teeth. Forty-six percent of students eat breakfast and floss their teeth. What is the probability that a student from this class eats breakfast OR flosses their teeth? a. 11% b. 34% c. 9% d. 91% e. 57%
The age of a students in a class is a normal random variable. There are 80...
The age of a students in a class is a normal random variable. There are 80 students in our class. I select 9 students randomly and calculate the mean of their ages (sample mean). I repeat this experiment 1,000,000 times. Then I calculate the mean and standard deviation of the 1,000,000 sample means that I measured; the calculated values are 22 and 4, respectively. What is the probability that the age of a randomly selected student in the class is...
For the 40 students in a class, the results of their second English test are plotted...
For the 40 students in a class, the results of their second English test are plotted against the results of their first English test. It was found that for each student, the result of the second test is better than that of the first test (i.e., the second test score is higher). Which of the following must be true about the relationship between the students’ second test results and their first test results? I. If student A scores better than...
In a group of 100 students, 40 were randomly put in the Tuesday algebra class. Independently...
In a group of 100 students, 40 were randomly put in the Tuesday algebra class. Independently of that event, 30 students were randomly put in a Wednesday English class. If a student chosen at random is in the algebra class, what is the probability that he or she is also in the English class?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT