G Balasubramanian.  Individual position on a learning curve  Position in a given learning cohort  Position in a given universe.

Slides:



Advertisements
Similar presentations
Ed-D 420 Inclusion of Exceptional Learners. CAT time Learner-Centered - Learner-centered techniques focus on strategies and approaches to improve learning.
Advertisements

An Introduction to Test Construction
Functional Maths Skills Learner Issues Su Nicholson Principal Examiner for Functional Maths Edexcel Resources produced as part of LSIS funded project.
Introduction to Summary Statistics
Measures of Spread The Range, Variance, and Standard Deviation.
Standard Deviation A measure of variability
As with averages, researchers need to transform data into a form conducive to interpretation, comparisons, and statistical analysis measures of dispersion.
Measuring Variability for Symmetrical Distributions.
SHOWTIME! STATISTICAL TOOLS IN EVALUATION DESCRIPTIVE VALUES MEASURES OF VARIABILITY.
Objectives The student will be able to: find the variance of a data set. find the standard deviation of a data set. SOL: A
Chapter 4 Measures of Variability
2.4 PKBjB0 Why we need to learn something so we never sound like this.
Quiz 2 Measures of central tendency Measures of variability.
CHAPTER 4 Measures of Dispersion. In This Presentation  Measures of dispersion.  You will learn Basic Concepts How to compute and interpret the Range.
Fundamentals of Statistical Analysis DR. SUREJ P JOHN.
Darts anyone? A study in probability Sean Macduff ETEC 442 June 23, 2005.
Summarizing Scores With Measures of Central Tendency
Measures of Dispersion Week 3. What is dispersion? Dispersion is how the data is spread out, or dispersed from the mean. The smaller the dispersion values,
© Copyright McGraw-Hill CHAPTER 3 Data Description.
Chapter 3 Descriptive Measures
Seminar on MEASURES OF DISPERSION
Statistics Recording the results from our studies.
Statistics 1 Measures of central tendency and measures of spread.
Statistics: For what, for who? Basics: Mean, Median, Mode.
 The data set below gives the points per game averages for the 10 players who had the highest averages (minimum 70 games or 1400 points) during the
© 2006 McGraw-Hill Higher Education. All rights reserved. Numbers Numbers mean different things in different situations. Consider three answers that appear.
Objectives The student will be able to: find the variance of a data set. find the standard deviation of a data set.
Standardized Distributions Statistics Introduction Last time we talked about measures of spread Specifically the variance and the standard deviation.
10b. Univariate Analysis Part 2 CSCI N207 Data Analysis Using Spreadsheet Lingma Acheson Department of Computer and Information Science,
Copyright © 2014 by Nelson Education Limited. 3-1 Chapter 3 Measures of Central Tendency and Dispersion.
Dr. Serhat Eren 1 CHAPTER 6 NUMERICAL DESCRIPTORS OF DATA.
Experimental Research Methods in Language Learning Chapter 9 Descriptive Statistics.
Measures of Dispersion. Introduction Measures of central tendency are incomplete and need to be paired with measures of dispersion Measures of dispersion.
3 common measures of dispersion or variability Range Range Variance Variance Standard Deviation Standard Deviation.
Central Tendency & Dispersion
Review: Measures of Dispersion Objectives: Calculate and use measures of dispersion, such as range, mean deviation, variance, and standard deviation.
Assessment Formats Charlotte Kotopoulous Regis University EDEL_450 Assessment of Learning.
6-8 Measures of Central Tendency and Variation Objective Find measures of central tendency and measures of variation for statistical data. Examine the.
Objectives The student will be able to:
SAT’s Information Parent’s Meeting 10 th February February 2016.
WELCOME TO MATH 3 Please begin reading the syllabus on your desk!
Measures of Central Tendency (MCT) 1. Describe how MCT describe data 2. Explain mean, median & mode 3. Explain sample means 4. Explain “deviations around.
Economics 111Lecture 7.2 Quantitative Analysis of Data.
LESSON 5 - STATISTICS & RESEARCH STATISTICS – USE OF MATH TO ORGANIZE, SUMMARIZE, AND INTERPRET DATA.
1.Assemble the following tools: Graphing calculator z-tables (modules 3 - 5)z-tables Paper and pencil Reference for calculator keystrokes 2.Complete the.
Normal Distribution. Normal Distribution Curve A normal distribution curve is symmetrical, bell-shaped curve defined by the mean and standard deviation.
Educational Research Descriptive Statistics Chapter th edition Chapter th edition Gay and Airasian.
Objectives The student will be able to: describe the variation of the data. find the mean absolute deviation of a data set.
Normal Distribution Students will be able to: find the variance of a data set. find the standard deviation of a data set. use normal distribution curve.
51 ttl What are the chances that a person picked at random will have a score of 9 or above?
Descriptive statistics
SUR-2250 Error Theory.
Bell Work
Objectives The student will be able to:
Objectives The student will be able to:
Statistics 11/29 Objective: Students will be able to find standard deviation and variance. Standards: 1.02 Summarize and analyze univariate data to solve.
Measures of Central Tendency and Dispersion
Standard Deviation, Variance, Z-Score
Objectives The student will be able to:
Measures of Dispersion
Learning Targets I can: find the variance of a data set.
Objectives The student will be able to: find the standard deviation of a data set.
What does the following mean?
Standard Deviation (SD) & Standard Error of the Mean (SEM)
Objectives The student will be able to:
Objectives The student will be able to:
Section 13.5 Measures of Dispersion
The Mean Variance Standard Deviation and Z-Scores
Database Including Questions and Standard Answers TEACHER Database Including Questions and Standard Answers Examinee Scoring.
Presentation transcript:

G Balasubramanian

 Individual position on a learning curve  Position in a given learning cohort  Position in a given universe

 A marking scheme contains value points for assessment.  They are suggestive.  The evaluator has the flexibility to award so long as the value point is reflected.

 It reduces ambiguity in evaluation  It reduces subjectivity in evaluation  Ir provides standards for evaluation.  It is a normative tool for the entire universe of the examinees.

 Identification of schools/ candidates  Focus on the remuneration by increasing the quantity of evaluated papers  Poor computation of marks  No standardized procedures for addition or recording.

 It reflects the performance profile of examinees in a given situation.  It shows a meaningful profile when the volume of the examinees is large  It is just an indicator.  There is no pre-condition that it has to remain always normal.  The standard curve is never forced on a cohort

 In all normal conditions the curve is skewed.  Skewing could be positive or negative.

 When the question paper is too easy.  When the evaluation is quite liberal and subjective.  When the given cohort are high profile and high performing learners.  When the volume of the examinees is quite less.  When the marking scheme is not objective

 When the question paper is quite difficult.  When the questions are out of focus or syllabus.  When the performance profile of the learners is low  When the learning experiences have been inadequate  When the evaluation is quite tight and rigorous.  When the marking scheme is not objective

 Undue emphasis on a given mark  Psychological pressure on examiners to award a given mark  Moderation or standardization focusing on a given mark  Student performances targeting a given mark

 Standard Deviation  The Standard Deviation is a measure of how spread out numbers are.  Its symbol is σ (the greek letter sigma)  The formula is easy: it is the square root of the Variance.  The Variance is defined as: The average of the squared differences from the Mean.

 Standard deviation is the measure of dispersion away from the mean, or average, value

 Relating the mean score of a school in a subject with that of the Board score.  Relating the distribution profile of the learners of a school with that of the Board.

yesNo  Why not?  Why should I?

 Perceptional variations  Indifference in observations  Oversights  Misconceptions about answers/questions

 Lack of focus/attention  Speed of assessment  Personal preferences  Poor handwriting  Styles of answers  Ideological differences

 Case relating to the question ◦ The most ideal man I know

 Give an example of Antibiotics.

 Does the teacher have adequate knowledge?  Does the teacher have adequate competence?  Does the teacher take the task with seriousness it deserves?  Mindsets in evaluation

 What are its strengths?  What are its demerits?

 Monitoring  Mentoring  Supervising

 The format of writing a letter

 Lack of knowledge of the subject area

 All students getting the same marks in a given subject  All students getting the same marks in Maths and sciences

 Data Entry errors