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The SAT Reasoning Test (formerly called the Scholastic Aptitude Test) is

perhaps the most widely used standardized test for college admissions in the United States.

Scores are based on a normal distribution with a mean of 1500 and a standard deviation of 300.

Clinton College would like to offer an honors scholarship to students who score in the top 10

percent of this test. What is the minimum score that qualifies for the scholarship?


What is he probability of 1 person being small business people?


Here is the Agri-Data, mention the name of dependent and independent variables.

 

Part A: Prepare the line of regression Y on X.                                                    

Part B: Calculate r2 (coefficient of determination). Interpreted the byx.


District_2 Rapeseed & Mustard Rapeseed & Mustard Area

production in Metric Tones

UTTAR KASHI 437 873

CHAMOLI 193 407

RUDRA PRAYA 154 325

TEHRI GARHW 466 848

DEHRADUN 139 226




Calculate the Mean and Standard Deviation using Total MSMEs, Total Manufacturing MSMEs, and Total Service MSMEs. Write your comment if mean is affected by extreme observation.


 

State

District

Total MSMEs

Total Manufacturing MSMEs

Total Service MSMEs

HIMACHAL PRADESH

Chamba

755

246

509

HIMACHAL PRADESH

Kangra

2735

851

1884

HIMACHAL PRADESH

Lahul & Spiti

36

17

19

HIMACHAL PRADESH

Kullu

1229

444

785

HIMACHAL PRADESH

Mandi

1581

668

913

HIMACHAL PRADESH

Hamirpur

578

229

349

HIMACHAL PRADESH

Una

1731

717

1014

HIMACHAL PRADESH

Bilaspur

409

181

228

HIMACHAL PRADESH

Solan

4951

2848

2103

HIMACHAL PRADESH

Sirmaur

1014

563

451

HIMACHAL PRADESH

Shimla

1795

413

1382

HIMACHAL PRADESH

Kinnaur

148

42

106

Source: Data.Gov.in (MSMEs as per 2011)



Find the range, the standard deviation, and the variance for the given samples. Round noninteger to the nearest tenth.

1. 48, 91, 87, 93, 59, 68, 92, 100, 81
2. 93, 67, 49, 55, 92, 87, 77, 66, 73, 96, 54
3. 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4,
4. 8, 6, 8, 6, 8, 6, 8, 6, 8, 6, 8, 6, 8
5. -8, -5, -12, -1, 4, 7, 11
6. -23, -17, -19, -5, -4, -11, -31

Given a realization {0.3; 0.4; 0.8; 0.1; 0.5}, compute estimates of p using

(i) the method of moments

(ii) the maximum likelihood estimation technique


the marks scored by five students in a test of statistics carrying 100 marks are 50, 60, 50, 60 and 40. A simple random sample of size 4 draws without replacement construct the sampling distribution of sample mean and find the standard error of the sample mean?


Suppose that the number of customers entering a coffee-shop in a day, follows at least

approximately a Poisson distribution with mean 60. By advertising his coffee in a local

newspaper the owner of the shop hopes to increase the number of his customers to

about 62.

(a) Write down the appropriate null and alternative hypothesis.

(b) If the number of customers on 90 randomly selected days averages to 69.4, use

the central limit theorem to test the hypothesis in part (a). Take = 0:05.


Think of something that you might want to measure that is affected by random variation.  Identify what you want to measure, then describe its (approximate) sample space. Give a rough description of the probabilities associated with those values (you can simply specify if they are all the same probability or if values in one range will be more likely than values in another range). What would you say to a person who says that he or she "knows" what the outcome of an individual observation will be (an outcome of something that has not happened yet that is subject to random error)?

The average age of teachers in a certain town is 34 with a standard deviation of
4. If the principal of ABC college employs 100 teachers, find the probability that
the average age of these teachers is less than 35
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