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II. Determine the given of the problems below and formulate the null and alternative hypothesis both in words and symbols. Write your answer in your notebook. Please follow the format in the examples.

1. A health specialist wants to determine the average number of hours a person exercise in a day during the quarantine period. She found out that the mean number of hours a person exercise in a day during the quarantine period is 80 minutes. A random sample of 29 persons were surveyed and found that their mean is 65 minutes and a standard deviation of 10 minutes. Test the hypothesis at 2% level of significance and assume that the population is normally distributed.


I. Determine the given of the problems below and formulate the null and alternative hypothesis both in words and symbols. Write your answer in your notebook. Please follow the format in the examples.


3. A kinder teacher developed a coloring worksheet for her pupils. Using this worksheet the pupil’s performance has a mean score of 90 and a standard deviation of 10. Fifty kinder pupils from a certain barangay were asked to answer the said worksheet and found that their mean score was 95 with a standard deviation of 5. Test the hypothesis at 1% significance level.

H0: ________________________________________________________________

Ha: ________________________________________________________________


I. Determine the given of the problems below and formulate the null and alternative hypothesis both in words and symbols. Write your answer in your notebook. Please follow the format in the examples.

1. A jeepney driver claims that his average monthly income is Php 3000.00 with a standard deviation of Php 300.00. A sample of 30 jeepney drivers were surveyed and found that their average monthly income is Php 3500.00 with a standard deviation of Php 350.00. Test the hypothesis at 1% level of significance.

H0: _____

Ha: _____

2. A mathematics teacher in senior high school developed a problem-solving test to randomly selected 40 grade 11 students. These students had an average score of 85 and a standard deviation of 5. If the population had a mean score of 90 and a standard deviation of 3, use 5% level of significance to test the hypothesis.

H0: _____

Ha: _____


in a given city 6% of all drivers get at least one parking ticket per year . use the position approximation to the binomial distribution to determine the probabilities that among 80 drivers (randomly choosen in the city). (1) 4 will get at least one parking ticket in any given year, (2)at least 3 will get one parking ticket in any given year, (3)anywhere from 3 to 6 inclusive ,will get at least one parking ticket in any given year​

A. Read and understand the statements below and identify the term described. Write your answer on the space provided before the number.


_________1. It is a claim in a research that states no differences among the variables involved.

_________2. It is a set of values that could reject a claim of a research.

_________3. It is the probability of rejecting a true null hypothesis.

_________4. It is also known as non-directional test.

_________5. It is a value computed from the data of the entire population which is done by adding all the data and divided by the number of data.

_________6. It is the square of a population standard deviation.

_________7. It is committed when accepting a false null hypothesis.

_________8. It is committed when rejecting a true null hypothesis.

_________9. It is done to the level of significance for non-directional test.

_________10. It is the confidence level when the level of significance is 10%.


2. One of the undersecretaries of the Department of Labor and Employment (DOLE) claims that the average salary of a civil engineer is Php 18,000. A sample of 19 civil engineer's salary has a mean of Php 17,350 and a standard deviation of Php 1,230. Is there enough evidence to reject the undersecretary's claim at a = 0.01?


Solution:

step 1: null and alternative hypothesis

H0:__________

H1:__________


step 2: Significance level a =__________


step 3: test statistic


step 4: decision rule


step 5: decision


 Which of the following is a parameter in the situation “A machine which has been regulated dispenses an average of 330 ml fruit concentrate per bottle. A random sample of 49 bottles filled by the machine has a mean content of 320 ml and a standard deviation of 50 ml.”?



In a market survey conducted to examine whether the choice of a brand is related to the income 

levels of the consumers, a random sample of 400 consumers reveal the following: 

Income level (per month) Brand 1 Brand 2 Brand 3 Total

<20000 93 72 75 240

20000-50000 50 35 37 122

>50000 12 15 11 38

Total 155 122 123 400

Test the association between income level and brand preference at 5% significant level.

(


Find the probability P(Z< -0.73)


In a market survey conducted to examine whether the choice of a brand is related to the income 

levels of the consumers, a random sample of 400 consumers reveal the following: 

Income level (per month) Brand 1 Brand 2 Brand 3 Total

<20000 93 72 75 240

20000-50000 50 35 37 122

>50000 12 15 11 38

Total 155 122 123 400

Test the association between income level and brand preference at 5% significant level.

(


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