Sunday, July 8, 2012

Sample Size Determination


A Sample Size is of a particular sample is the number of sample units that are included in it. For example, if we consider a particular survey done on 25 people, the sample size is ’25 people’ as the number of people included in this survey is 25.

Sample Size Determination: Let us learn How to Determine Sample Size. When the goal of any study is to make inference about the population in that sample, the sample size plays an important role. While Determining sample size the following steps are considered:
First we need to determine the analytical plan for the results
Level of precision is to be determined, which is the sampling error or the margin error. This is the range in which the true value of the population is estimated to be. It is expressed in percentage points Example: ±4 percent. The larger the sample, the smaller the sampling error and greater the estimate precision
We determine the confidence level, which is also known as the risk level. This involves Confidence interval percentage which indicates the probability that the true proportion lies within the confidence interval boundaries. The confidence level is inversely proportional to estimate accuracy
Then estimate the Degree of variability in the target population; for instance, if there is a lot of variability in the issue of interest, the sample size needed might be large
Finally the response rate is estimated. When we conduct a survey we expect a response, this estimation gives the proportion of the survey or study

Now, let us learn the Sample Size Calculation using the following steps:
Step1:  Confidence interval of the study is determined. For example, if the confidence interval is 4.5 percent and the study reveals 58 percent as the proportion, then the true proportion is likely to be between 53.5 percent and 62.5percent
Step2: We now determine the confidence level of the study. For example, if we use the confidence level to be 96 percent, we can predict with 96 percent certainty that the true proportion lies within the confidence interval
Step3: Once the confidence level is determined, using the Z-score table convert it into a Z-score.  For example, the Z-score for the confidence level 96 percent result is 2.05
Step4: The proportion of the study is predicted. For example, if we expect affirmatively that 56 percent of respondents to respond, then the proportion would be 0.56
Step5: The required sample size is calculated by plugging the above values in the formula given below:
Formula to find the Sample size = Z^2[P(1-P)]/I^2, here Z is the Z-score got by using the Z-score table, P is the estimated proportion and I is the Confidence Interval percent or the desired level of precision

Thursday, July 28, 2011

Sample statistics

Let's learn about sample statistics in today's post.

Statistics is winning theme that can be help to make use of numerical knowledge related to any research. Statistical is a method used to accomplish, learning, & summary, assess & present the numerical knowledge or statistics.

Next time i will help you with the concept of statistics inference.

Also one can gain help from online tutoring. Not just math help but one can avail to help with other subjects as well such as biology tutor and so on.

Do post your comments.

Friday, September 24, 2010

Learn Math Easily

The basics of algebra, geometry problems are based on rational numbers and finding volume and surface volume problems comes under the math answer some of these problems are solved to help you. Look Below.

This is the continuous of my previous post which gave you at it before we start.

Do you know what is the surface area of a cuboid

Need help with English Writing

Next i will come up with more and more but this time its going to be laws of indices. Work on some more problems by using your own numbers and give me your feedback on this improve Vast math knowledge.

Tuesday, September 7, 2010

Learn solving math Online

Introduction to 6th grade math help:
Mathematics is of quantity, structure, space, and change. It is to seek out patterns, formulate new conjectures, and establish truth by rigorous eduction from appropriately chosen axioms and definitions.
In mathematics, students learn about division of fractions and decimals Need to know ordering fractions from least to greatest
Exponents are also students learn about the properties of circles and polygons, and the measurement of angles in degrees. Pre-Algebra and Algebra I can be learn t in some schools, as honors courses Learn solving math Online.

Sunday, September 5, 2010

Gain free Math Knowledge

Introduction-convert to a mixed numeral:
A numeral which contains the mixing of an integer followed by the proper or improper fraction are called as mixed numerals .Here the fraction can be known as the ratio of the numerator (located at the top of fraction) to the denominator (located at the bottom of fraction).
A fraction that has numerator greater than the denominator (for example ) need help to solve my algebra problem ,whereas Proper fraction is a fraction that has the numerator lesser than the denominator (for example ).
Examples for mixed numerals are etc. Also look Math is Alpha Numeric data

Wednesday, September 1, 2010

Free math deal

Introduction to maths exam papers:

There is all about whether mathematical objects such as numbers and points exist naturally or are human creations. The mathematician Benjamin Peirce called mathematics.

In the free math exam paper introduction, free math exam paper examples and free math exam paper practice problems.

Free Math Exam Paper Example:1

How many numbers in the digits 1, 2, 3, 4, 3, 2, 1 so that the odd digits always occupy the odd places? Need help with 11th grade math
Solution:
There are 4 odd digits 1, 1, 3, 3 and 4 odd places.
So odd digits can be in odd places in 4! / 2! 2! ways.
The 3 even digits 2, 2, 4 can be in 3 even places in 3! / 2! ways.
Hence Learn Math Easily, the required number of numbers
= 4! / 2! 2! × 3! / 2! = 6 × 3 = 18

Tuesday, August 31, 2010

Funny Math Numbers

height converter cm to feet
Introduction of height converter cm to feet:
Conversion of heights is defined in either centimeter, meters , feet and inches. The conversion of height from cm to feet, meter into feet and etc. in conversion the unit should be such as cm or feet.
1 centimeter = 0.033 feet
1 feet = 30.48 centimeter, same like
Height converter Cm to feet
2 centimeter = 0.065 616 797 9 feet
3 centimeter = 0.098 425 196 85 feet
Feet to cm
2 feet = 60.96 centimeter
3 feet = 91.44 centimeter

Use Height Converter of Cm to Feet and also free online tutors

Using this relation between feet and cm can be found out
Ex:Convert height 12cm into feet
12 cm= 12 × 0.033
= 0.396 feet
Ex:Convert the height 4 feet into cm.
4 feet = 4 x 30.48
= 121.92 cm
Height converter table of cm to feet and viceversa,Need More help with Math Linear Algebra Help