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Learning task No. 1

 Randy Manny and Jan put 3 As 4Bs and 5Cs in the box they Will take turns in getting a letter from the box They are trying to test The probability of getting their favorite letter

   

  Randy-A  Manny-B  Jan-C


1. What is the probability of getting each boy's favorite letter

a. Randy _______

b. Manny_______

c.Jan_________


2. If you are next to Jan to pick up a letter in your favorite letter is a what is the probability of getting your favorite letter?


3. Who is the most unlikely to get his favorite letter.


  1. Solve the problems below. Show your solutions completely.

1. Find the 95th percentile of a normal curve.

2. Find the upper 10% of the normal curve.

3. Where does the 50th percentile lie under the normal curve?

4. A teacher mark the performance of the students in terms of their relative standing in class. Find the z values that corresponds to each of the given information.

Mary Anne – 93% Agnes – 50% Edith – 78%

Roland – 81% Kyle – 96%

5. The results of a nationwide aptitude test in Math are normally distributed with m = 80 and s =15. What is the percentile rank of a score of 84?




2000 Grade 11 students of DNHS took a Statistics test. The scores were distributed normally with a mean of 70 and Standard deviation of 10. Label the mean and three standard deviation from the mean.


1. What percentage of scores are between 70 and 80?

2. What percentage of scores are between 60 and 80?

3. What percentage of scores less than a score of 60?


Learning Tasic No. 1


A die is lossed. What is the probability of getting


1.3 _____


2. An even number _____


3.7 _____


4. An odd number _____


5. A prime number _____


1. In a viral pole test it is known that in a group of five (5) people, exactly one (1) well test positive. If they are tested one by one in random under for confirmation, what is the probability that only two (2) tests are needed?



2. A basket of fruits contains eight (8) apples and ten (10) oranges. Half of the apples and half of the oranges are rotten. If one (1) fruit is chosen at random, what is the probability that a rotten apple or an orange is chosen?



3. A small-time bingo card cost P100.00 for 5 games. The prize for the first three games is P5,000.00, the fourth is P10,000.00 and the last prize is P20,000.00. if 1,000 bingo cards are going to be sold and you could only win once, what is the expected value of a ticket?



7. You pick a card from a deck. If it is a face card, you will win P500.00. if you get an ace, you will win P1,000. If the card you picked is red you get to P100.00. for any other card, you will win nothing. Find the expected value that you can possibly win.


1. The number of typing errors on page follows a poisson distribution with a mean of 6.3. find the probability of having exactly six (6) errors on a page.



2. One bag contains 6 red, 2 blue, and 3 yellow balls. A second bag contains 2 red, 4 blue, and 5 yellow balls. A third bag contains 3 red, 7 blue, and 1 yellow ball. One bag is selected at random. If 1 ball is drawn from the selected bag, what is the probability that the ball drawn is yellow?



3. If one ball is drawn from 3 boxes, the first containing 3 red, 2 yellow, and 1 blue, the second box contains 2 red,2 yellow, and 2 blue, and the third box with 1 red, 4 yellow, and 3 blue. What is the probability that all 3 balls drawn are different colors?


 The table shows the results of recent studies regarding gender of individuals and their selected field of study.


Field of Study

Male

Female

Total

Medicine

80

40

120

Business

60

20

80

Engineering

160

40

200

Total

300

100

400


We want to determine if the selected field of study is independent of gender. 

a. Compute the test statistic. 

b. Using the p-value approach at 90% confidence, test to see if the field of study is independent of gender. 

c. Using the critical method approach at 90% confidence, test for the independence of major and gender.




Find the center of mass of the region bounded by y=(x-2)^2 and y=4.



Consider the decomposition of



(6x^3+x−3)/(x^2−2x+1)


Use Descartes' Rule of Signs to find the possible number of negative zeros of p(x)=2x5+x4+x3−4x2−x−6


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