Wednesday, 27 November 2013

INTRODUCTION TO LOGARITHM

Introduction to Logarithms

I will be introducing to you logarithm in its simplest form. so cool your mind and see it as ALPHABET A,B,C....Z as simple as that.
In its simplest form, a logarithm answers the question:
How many of one number do we multiply to get another number?


Example: How many 2s do we multiply to get 8?
Answer: 2 × 2 × 2 = 8, so we needed to multiply 3 of the 2s to get 8
So the logarithm is 3

 

How to Write it

We would write "the number of 2s you need to multiply to get 8 is 3" as
log2(8) = 3
So these two things are the same:
logarithm concept
The number we are multiplying is called the "base", so we would say:
  • "the logarithm of 8 with base 2 is 3"
  • or "log base 2 of 8 is 3"
  • or "the base-2 log of 8 is 3"

Notice we are dealing with three numbers:

  • the base: the number we are multiplying (a "2" in the example above)
  • how many times to use it in a multiplication (3 times, which is the logarithm)
  • The number we want to get (an "8")

More Examples

Example: What is log5(625) ... ?

We are asking "how many 5s need to be multiplied together to get 625?"
5 × 5 × 5 × 5 = 625, so we need 4 of the 5s
Answer: log5(625) = 4

Example: What is log2(64) ... ?

We are asking "how many 2s need to be multiplied together to get 64?"
2 × 2 × 2 × 2 × 2 × 2 = 64, so we need 6 of the 2s
Answer: log2(64) = 6

Exponents

Exponents and Logarithms are related, let's find out how ...
2 cubed The exponent says how many times to use the number in a multiplication.
In this example: 23 = 2 × 2 × 2 = 8
(2 is used 3 times in a multiplication to get 8)
So a logarithm answers a question like this:
Logarithm Question
In this way:
The logarithm tells you what the exponent is!
In that example the "base" is 2 and the "exponent" is 3:
logarithm concept
So the logarithm answers the question:
What exponent do we need
(for one number to become another number)
?
The general case is:
Example: What is log10(100) ... ?
102 = 100
So an exponent of 2 is needed to make 10 into 100, and:
log10(100) = 2
Example: What is log3(81) ... ?
34 = 81
So an exponent of 4 is needed to make 3 into 81, and:
log3(81) = 4

Common Logarithms: Base 10

Sometimes you will see a logarithm written without a base, like this:
log(100)
This usually means that the base is really 10.
log It is called a "common logarithm". Engineers love to use it.
On a calculator it is the "log" button.
It is how many times you need to use 10 in a multiplication, to get the desired number.
Example: log(1000) = log10(1000) = 3

Natural Logarithms: Base "e"

Another base that is often used is e (Euler's Number) which is approximately 2.71828.
ln This is called a "natural logarithm". Mathematicians use this one a lot.
On a calculator it is the "ln" button.
It is how many times you need to use "e" in a multiplication, to get the desired number.
Example: ln(7.389) = loge(7.389) ≈ 2
Because 2.718282 ≈ 7.389

But Sometimes There Is Confusion ... !

Mathematicians use "log" (instead of "ln") to mean the natural logarithm. This can lead to confusion:
Example Engineer Thinks Mathematician Thinks  
log(50) log10(50) loge(50) confusion
ln(50) loge(50) loge(50) no confusion
log10(50) log10(50) log10(50) no confusion
So, be careful when you read "log" that you know what base they mean!

Logarithms Can Have Decimals

All of our examples have had whole number logarithms (like 2 or 3), but logarithms can have decimal values like 2.5, or 6.081, etc.
Example: what is log10(26) ... ?
log Get your calculator, type in 26 and press log
Answer is: 1.41497...
The logarithm is saying that 101.41497... = 26
(10 with an exponent of 1.41497... equals 26)
This is what it looks like on a graph:
See how nice and smooth the line is.
 
Read Logarithms Can Have Decimals to find out more.

Negative Logarithms

- Negative? But logarithms deal with multiplying.
What could be the opposite of multiplying? Dividing!

A negative logarithm means how many times to divide by the number.
We could have just one divide:
Example: What is log8(0.125) ... ?
Well, 1 ÷ 8 = 0.125, so log8(0.125) = -1
Or many divides:
Example: What is log5(0.008) ... ?
1 ÷ 5 ÷ 5 ÷ 5 = 5-3, so log5(0.008) = -3

It All Makes Sense

Multiplying and Dividing are all part of the same simple pattern.
Let us look at some Base-10 logarithms as an example:
  Number How Many 10s Base-10 Logarithm
larger-smaller .. etc..        
1000 1 × 10 × 10 × 10 log10(1000) = 3
100 1 × 10 × 10 log10(100) = 2
10 1 × 10 log10(10) = 1
1 1 log10(1) = 0
0.1 1 ÷ 10 log10(0.1) = -1
0.01 1 ÷ 10 ÷ 10 log10(0.01) = -2
0.001 1 ÷ 10 ÷ 10 ÷ 10 log10(0.001) = -3
.. etc..        
If you look at that table, you will see that positive, zero or negative logarithms are really part of the same (fairly simple) pattern.

 

The Word

"Logarithm" is a word made up by Scottish mathematician John Napier (1550-1617), from the Greek word logos meaning "proportion, ratio or word" and arithmos meaning "number", ... which together makes "ratio-number" !

BREAKING: ASUU May Suspend Strike Once Resolutions Reached With Jonathan Accepted

The Academic Staff Union of Universities (ASUU) has said they would suspend strike within 24 hours once the resolutions reached with President Goodluck Jonathan on November 4 were accepted.photo
The Union, however, described the statement credited to Supervising Minister and Minister of Education, Barr Nyesom Wike, that ASUU was making new outrageous demands as "untrue and absolute lie".
ASUU’s position was made known by the National Treasurer, Dr. Ademola Aremu, in an interview with The Nation in Ibadan on Wednesday.
The Union said it asked Jonathan to facilitate the endorsement of resolutions reached with him and signed by high ranking government official preferably the Attorney-General of the Federation but not a Permanent Secretary.
ASUU said their representative of the body, including the President of Nigeria Labour Congress, Abdulwahid Omar, would stand as witnesses.
Aremu also said the striking lecturers wanted the N200 billion agreed upon as 2013 revitalisation fund for public universities to be warehoused with the Central Bank of Nigeria (CBN) and disbursed to the benefiting universities.
He noted that ASUU appreciated the intervention of the President, but then added that some of the resolutions reached with Jonathan were not included in the letter sent to the Union.
According to him, the supervising Minister of Education forgot to mention that apart from the N30 billion earned allowances released for university staff, the FG was yet to release N100 billion claimed to have been released
READ MORE:  http://news.naij.com/53058.html

Tuesday, 26 November 2013

Fundamentals of Physics/Physics and Measurement

The word Physics originates from the Greek word Physis, which means nature. Physics in raw terms is the study of everything around us. Physics is one of the oldest subjects (unknowing) invented by humanity. Possibly the oldest discipline in Physics could be astronomy.
The goals of Physics or Physicist is to express everyday happenings in a concise mathematical formula. These formulas are then used by other Physicist and engineers to predict results of their experiments. For example Isaac Newton (1642 – 1727) found the laws behind the motion of bodies, we now use these laws to design rockets that travel to moon and other planets.
Another major thing that Physicists do is to revise the laws from time to time depending on experimental results. Isaac Newton found laws of motion in the 17th century, these laws worked at normal speeds, but when a object's speed is comparable to that of speed of light, these laws fails. Albert Einstein (1879 – 1955), put forward the theory of relativity which gives the same result of Newton's laws of motion at slow speeds and far accurate results to speeds that go up to the speed of light.
Definition: "MEASUREMENT"is the determination of the size or magnitude of something "Or" The comparison of unknown quantity with some standard quantity of the same rates is known as measurement

Measurement

Measurement is integral part of Physics like any other scientific subject. Measurement is a integral part of human race, without it there will be no trade, no statistics. You can see the philosophy of measurement in little kids who don't even know what math is. Kids try to compare their height, size of candy, size of dolls and amount of toys they have. All these happen even before they know math. Math is built into our brains even before we start to learn it.Math provides a great way to study about anything, that's why we see computers involved in almost anything because they are good at math.

Scale

Scales are used to measure. One would know a simple ruler or tape could be used to measure small distances, your height and possibly much more in Physics we do have certain scales for certain quantities which we would see very shortly.

Length, Mass and Time

The current system of units has three standard units: The meter, kilogram, and second. These three units form the mks-system or the metric system.
A meter is a unit of length, currently defined as the distance light travels within 1/299782458th of a second.
A kilogram is a unit of mass. While it was previously defined as a specific volume of water (e.g. 1 Liter or a 10cm^3 cube), it's current definition is based on a prototype platinum-iridium cylinder.
A second is a unit of time. Originally defined as the amount of time the earth needs to make 1/86400 of a rotation, it is now defined as 9192631770 oscillations of a Cesium-133 atom.

Dimensional and Unit Analysis

Dimensional analysis to determine if an equation is dimensionally correct. When you are presented with an equation, dimensional analysis is performed by stripping the numerical components and leaving only the unit types (such as Length, Mass, or Time). It may also be used to determine the type of unit used for an unknown variable. For example, the force of gravity may appear as the following:
 weight  force  (weight) = 9.8 m/s^2 * mass
It gets converted to the following:
 unbalanced force = {length}/{time} * {mass}
and as such, the unit of force involves multiplying length and mass, and dividing by the square of the time.
Unit analysis is similar to dimensional analysis, except that it uses units instead of the basic dimensions. The same principle applies; the numbers are removed, and the units are verified to be equal on both sides of the equation.

Density

Density is the amount of mass per volume.

Conversion of Units

How many kilometers are in 20 miles? To find out, you will have to convert the miles into kilometers.
A conversion factor is a ratio between two compatible units.
20 miles = 20 miles * (1 km / 0.621 miles) = 32.2 km
You may also see conversion factors between weight (e.g. pounds) and mass (e.g. kilograms). These factors rely on equivalence (e.g. 1 kilogram is "close enough" to 2.2 pounds) based on external factors. While that cannot apply in all situations, these factors may be used in some limited scopes.

Estimates and Order-of-Magnitude calculation

The order of magnitude gives the approximate idea of the powers of 10 .Any number in the form a*10b [ here a multiplied by 10.. And 10raised to the power b]if a >or = 5 the a become 1 and b is not changed but when a>5 then a is taken as 10 so power of b increeses by 1.

Significant Figures

A significant figure is a digit within a number that is expected to be accurate. In contrast, a doubtful figure is a digit that might not be correct. Significant figures are relevant in measured numbers, general estimates or rounded numbers.
As a general rule, any non-zero digit shown is a significant figure. Zeros that appear after the decimal point and are at the end of the number are also significant. Zeros at the end of the number but before the decimal point are not included as significant figures (although exceptions may occur.)
In general, an operation performed on two numbers will result in a new number. This new number should have the same number of significant digits as the least accurate number. If an exact number is used, it should have the same number of digits as the estimated number. If both numbers are exact, the new number should be calculated fully (within reason).
When doing calculations, you should only keep at most 1 doubtful digit; while it is acceptable to keep them when using a handheld calculator or computer, the final answer should be adjusted to reflect the correct number of significant digits.

Other units

The current metric system also includes the following units:
  • An ampere (A) measures electric current.
  • A kelvin (K) measures temperature.
  • A mole (mol) is the amount of substance (based on number of atoms rather than mass.)
  • A candela (cd) measures luminous intensity.


ASUU Accuses Some UNILAG Lecturers of 'Illegal Activities

The Chairman of the Academic Staff Union of Universities (ASUU), University of Lagos (UNILAG) Chapter, Mr. Oghenekaro Ogbinaka, urged the union’s members to desist from working against its interest.
Mr. Ogbinaka made the appeal in a statement in Lagos on November 26, 2013, Tuesday.
He said that the members should not allow their selfish interests to overshadow the interest of the union.
He alleged that some members of the chapter called an illegal congress recently but failed in their bid to carry out ‘illegal activities’.
“Congress anticipated their plot that was borne out of greed.
“No member of the University of Lagos Branch of the ASUU is, therefore, taken aback on their action,” Mr. Ogbinaka said.
He described such action as misguided, and urged union members to desist from such. The Chairman further gave the assurance that the chapter would remain indivisible.
(NAN) 
READ MORE:  http://news.naij.com/52979.html

Monday, 25 November 2013

newtons law of motion

In this unit (Newton's Laws of Motion), the ways in which motion can be explained will be discussed. Isaac Newton (a 17th century scientist) put forth a variety of laws that explain why objects move (or don't move) as they do. These three laws have become known as Newton's three laws of motion. The focus of Lesson 1 is Newton's first law of motion - sometimes referred to as the law of inertia.
Newton's first law of motion is often stated as
An object at rest stays at rest and an object in motion stays in motion with the same speed and in the same direction unless acted upon by an unbalanced force.

 

There are two parts to this statement - one that predicts the behavior of stationary objects and the other that predicts the behavior of moving objects. The two parts are summarized in the following diagram.

The behavior of all objects can be described by saying that objects tend to "keep on doing what they're doing" (unless acted upon by an unbalanced force). If at rest, they will continue in this same state of rest. If in motion with an eastward velocity of 5 m/s, they will continue in this same state of motion (5 m/s, East). If in motion with a leftward velocity of 2 m/s, they will continue in this same state of motion (2 m/s, left). The state of motion of an object is maintained as long as the object is not acted upon by an unbalanced force. All objects resist changes in their state of motion - they tend to "keep on doing what they're doing."

Suppose that you filled a baking dish to the rim with water and walked around an oval track making an attempt to complete a lap in the least amount of time. The water would have a tendency to spill from the container during specific locations on the track. In general the water spilled when:
  • the container was at rest and you attempted to move it
  • the container was in motion and you attempted to stop it
  • the container was moving in one direction and you attempted to change its direction.
The water spills whenever the state of motion of the container is changed. The water resisted this change in its own state of motion. The water tended to "keep on doing what it was doing." The container was moved from rest to a high speed at the starting line; the water remained at rest and spilled onto the table. The container was stopped near the finish line; the water kept moving and spilled over container's leading edge. The container was forced to move in a different direction to make it around a curve; the water kept moving in the same direction and spilled over its edge. The behavior of the water during the lap around the track can be explained by Newton's first law of motion.

Everyday Applications of Newton's First Law

There are many applications of Newton's first law of motion. Consider some of your experiences in an automobile. Have you ever observed the behavior of coffee in a coffee cup filled to the rim while starting a car from rest or while bringing a car to rest from a state of motion? Coffee "keeps on doing what it is doing." When you accelerate a car from rest, the road provides an unbalanced force on the spinning wheels to push the car forward; yet the coffee (that was at rest) wants to stay at rest. While the car accelerates forward, the coffee remains in the same position; subsequently, the car accelerates out from under the coffee and the coffee spills in your lap. On the other hand, when braking from a state of motion the coffee continues forward with the same speed and in the same direction, ultimately hitting the windshield or the dash. Coffee in motion stays in motion.
Have you ever experienced inertia (resisting changes in your state of motion) in an automobile while it is braking to a stop? The force of the road on the locked wheels provides the unbalanced force to change the car's state of motion, yet there is no unbalanced force to change your own state of motion. Thus, you continue in motion, sliding along the seat in forward motion. A person in motion stays in motion with the same speed and in the same direction ... unless acted upon by the unbalanced force of a seat belt. Yes! Seat belts are used to provide safety for passengers whose motion is governed by Newton's laws. The seat belt provides the unbalanced force that brings you from a state of motion to a state of rest. Perhaps you could speculate what would occur when no seat belt is used.


 
There are many more applications of Newton's first law of motion. Several applications are listed below. Perhaps you could think about the law of inertia and provide explanations for each application.
  • Blood rushes from your head to your feet while quickly stopping when riding on a descending elevator.
  • The head of a hammer can be tightened onto the wooden handle by banging the bottom of the handle against a hard surface.
  • A brick is painlessly broken over the hand of a physics teacher by slamming it with a hammer. (CAUTION: do not attempt this at home!)
  • To dislodge ketchup from the bottom of a ketchup bottle, it is often turned upside down and thrusted downward at high speeds and then abruptly halted.
  • Headrests are placed in cars to prevent whiplash injuries during rear-end collisions.
  • While riding a skateboard (or wagon or bicycle), you fly forward off the board when hitting a curb or rock or other object that abruptly halts the motion of the skateboard.
 

Try This At Home

Acquire a metal coat hanger for which you have permission to destroy. Pull the coat hanger apart. Using duct tape, attach two tennis balls to opposite ends of the coat hanger as shown in the diagram at the right. Bend the hanger so that there is a flat part that balances on the head of a person. The ends of the hanger with the tennis balls should hang low (below the balancing point). Place the hanger on your head and balance it. Then quickly spin in a circle. What do the tennis balls do?

Curriculum for B.Sc. Medical Sciences Degree Programmes

Degree Programmes

Programmes: MBBS, B.Sc. Anatomy, B.Sc. Physiology
Course Requirements
Direct Entry: GCE A/L; IJMB First Degree (1st class or 2nd Class Upper) Success (with Grades) in Biology, Chemistry and Physics.
U.M.E.: Minimum credit in SSCE or equivalent in:- English, Mathematics, Biology, Chemistry and Physics.
U.M.E. Subjects: English, Biology Chemistry and Physics.

Course Objective:

The Course comprises mainly three parts:
(a)  Introduction to General Chemical Pathology and Immunology principles at 400 level. 
(b)    Clinical application of these principles in confirming provisional clinical diagnosis
(c) Interpretation of results of disease states with particular reference to those common in Nigeria at 500 level. 
Instructional Objectives
At the end of the three courses, a student should be able to:-
-    Demonstration knowledge of the bio-chemical basis of disease states with particularly reference to those common in Nigeria.
-    Select relevant biochemical tests that will confirm or refute provisional clinical diagnosis of disease states.
-    Interpret and apply these results in deciding therapy and follow up of these disease states.
-    Perform simple measurements of constituents of urine, CSF, plasma using simple but reliable methods.
Instructional Methods
These methods include lectures, tutorials, seminars, use of self instructional packages, participation in practical classes and demonstrations
Course Content:
A.     Introduction to Chemical Pathology posting at 400 Level
This consists of 10 hours of lectures, and tutorials and 65 hours of practical classes and demonstration. This would cover the following areas:
Introduction to biochemistry of common clinical diseases
The scope, methods of separation including use of various anticoagulants blood containers.
Collection and preservation of various body fluids, request of laboratory investigation. 
Establishment of Reference values and uses of laboratory data
Traditional and System International (S.I.) Units,
Quality Assurance and Quality control with the concept of Accuracy and Precision.
Significance of abnormal biochemical constituents of body fluids with emphasis on    plasma/serum and cerebrospinal fluids 
Homeostasis in clinical Chemistry and Significance laboratory results-Importance of using side-room laboratories:-




B.    Principles of Chemical Pathology:  Block I Posting at 400 Level.
This consists of 22 hours of lectures and tutorials and 15 hours of practical classes and demonstrations.
The following topics will be covered.
Water and electrolyte Homeostasis and disorders
Concepts of PH, Hydrogen ion homeostasis and clinical disorders
Normal liver functions and biochemical changes in liver diseases.
Plasma proteins – Electrophoresis, and changes in disease state
Calcium, Magnesium and Phosphate homeostasis and its disorders
Iron and Haem metabolism including its disorders
Biochemical basis of diabetes mellitus-Diagnosis, assessment and follow up during therapy
Plasma lipids and lipoprotein metabolism and disorders
Composition of urine, Basis of glomerular and renal tubular function tests-Detection of proteinuria and its significance
Biochemical basis of uric acid metabolism and disorder disorders – principles of its detection and treatment
Endocrinology
1.    Mechanism regulating hormone secretions
2.    Hypothalamic-Pituitary-Adrenal axis
3.    Hypothalamic-pituitary-Thyroid axis.
4.    Hypothalamic-Pituitary-Ovarian-tests axis.
Gastrointestinal disorders-Basis of gastric, pancreatic and intestinal function tests
Biochemical basis of Malnutrition, Avitaminosis and Hypervitaminosis
Clinical enzymology and its diagnostic significance
Biochemistry of the cerebrospinal fluid
C.    Clinical Application of Chemical Pathology:-  Block II posting at 500 Level.
This consists of 22 hours of lectures, tutorials, interdepartmental seminars and 15 hours of practical classes and demonstration.
The details are as follows:
Biochemical screening in detection of sub-clinical disease states:-
Computerization and Automation in clinical chemistry
Biochemical investigation of malabsorptive and malnourished states
Clinical significance of lipid disorders
Clinical significance and detection of Hypercalcaemia,
Osteomalacia, Rickets, Osteoporosis and Renal calculi
Biochemical investigation of carbohydrate metabolism
Glucose tolerance test – Indications, performance and interpretation of results
Screening for inborn errors of carbohydrate metabolism
Clinical significance of disordered immunoglobulin production
Trace elements in disease
Toxicology and Drug assays.
D.    Practical Classes and Demonstrations:-
There are a total of 36 hours of practical classes and demonstrations made up as follows:-
Importance of urine collection, Urine analysis and clinical interpretation of clinical significance
Demonstration of differences between whole bloods, plasma, and serum
Demonstration of the basis for the use of colorimeter and estimation of simple substances in plasma/serum e.g. Glucose, urea and protein by standard methods
Estimation of protein and sugar in cerebrospinal fluid
Detection of occult blood in stool
Demonstration of principles of flame photometry and spectrophotometer
EVALUATION:  Assessment Criteria is as follows:
Progressive assessment at the end of each of the three postings. Each progressive assessment consists of multiple choice questions (MCQ) and Long Answer Questions (LAQ) jointly examined with other major disciplines of Pathology.
The final assessment is prescribed University professional examination which consists of MCQ, LAQ, Practical and Vival. The weighting should be total of all progressive assessments – 50% and final professional assessment 50%.The prescribed University examination regulations will apply.
IMMUNOLOGY
Cell and Body Defense:
This programme is part of the introductory series given to medical students at the 200 level.  The immunology component comprises four learning sessions; each session consists not only of didactic lectures but also the practical aspect of the science.  Relevant clinical examples are frequently made use of.  The details of the sessions are as follows:-
Session 1:  The Immune System
At the end of this session, the student should be able to:
Narrate the early history of immunology.
Understand the concept of immunity and the relationship of an animal to other organisms in its environment.  Be able to define an antigen, and an antibody; understand and differentiate between non-specific immunity and specific acquire immunity.
Session II:  Humoral Immunity
Objective:
At the end of this session, the student should be able to describe the theories of antibody formation production and structure.  Classify immunoglobulin.
Session III:  Cell Mediated Immunity
Objective:  At the end of this session, the student should be able to:
o    Understand the concepts of hypersensitivity and cell mediated immunity.
o    Understand the difference between primary and secondary immunity.
o    Classify the concept of graft versus host  reaction
Session IV Vaccination
At the end of this session, the student should be able to understand the principles of vaccination, the uses of antisera the type of vaccines.  The concept of passive immunity and therapeutic antisera.
The content and pre-reading materials are given to the students at the beginning of the semester.
The Respiratory System:
In the respiratory system, this department has a session with the students on mucosal immunology and the general principles of how the lungs are protected- role of Ig.A.
The Blood
Students are taught the functions of the blood, the role of small lymphocytes, especially the T and B cell types and the role of  the thymus in immunity.
The Urogenital System (UGS) -In the UGS the department highlights: The basic immunological mechanism underlying renal function and dysfunction.
Symposia:
In special symposia of the College and Faculty, the department deals with aspects relevant to the discipline.
The GIT and Nutrition:
In the gastrointestinal system and nutrition programme, basic GIT, immunology is taught.  The Department is thus fully involved in the planning and teaching of all body system programme in the pre-clinical years.
Clinical Immunology:
In the clinical years the immunology courses of the University of Ilorin are designed to create opportunity for learning about immunology while maintaining the broad perspective that immunology is an integral part of the wider field of biology and medicine
The students are acquainted with as many aspects of basic and applied immunology as possible.  At the 200L Cell and body defense course, the students were taught basic concepts of immunology that enable them to appreciate the relevance of the subject and its applicability to other disciplines in medicine.
In the clinical years, the students will be taught specific and more detailed concepts in the field of immunology, highlighting its applicability to the clinical discipline and also to diagnostic services. 
Cells of the Blood and Lymphoid Tissues: Origin, lifespan, fate, structure and function of myeloid cells, Neutrophils and Basophils. Elementary introduction to origin, lifespan, structure and function of lymphoid cells T and N cells
Tumours:
Introduction to Immunology 1: Distribution and function of immune cells
Anatomy of lymphoid system, Central and peripheral lymphoid organs-Thymus, bursa, lymph node, T and B lymphocytes, immune, response, characteristics (adaptive, specific) Lymphocyte transformation and plasma cells.

Introduction to immunology II:  Immunochemistry
Definition of antigen, Immunogen and hapten. Antibody introduction-Ig structure and the molecular basis for specificity.  Biological activities of antibodies complements, cell-surface binding sites. 
Practical:
Practical diagnostic immunological techniques will be shown and demonstrated as follows:-
Collection of serum and plasma
Total and differential while cell counting.
Separation of blood leucocytes
Cell motility and viability
Passive agglutination tests
Tanned red cell test
Ouchterlony gel diffusion test
Skin testing for both immediate and delayed hypersensitivity
Immunofluorescent techniques,  immunoelectrophoresis,  radio
immunodiffusion, etc.

RESEARCH ACTIVITIES IN THE DEPARTMENT
1.    Pattern of Drugs and Poisons in North Central Nigeria,– Case for a Drug and Poison centre
2.    Erectile dysfunction and plasma lipids in hypertension
3.    Prevalence, socio demographic and biochemical lifestyle risk factors that may be associated with erectile dysfunction.
4.       Interaction of infection and ageing and surveillance of immunity to Vaccine antigens.
5.         Community Based Medical Education.
6    Association between previously diagnosed Diabetes Mellitus, Undiagnosed hyperglycemia and erectile dysfunction. 
7    Biochemical features of patients with open angle glaucoma- Supported by the Senate Research Grant of University of Ilorin. 
8.    Effect of repeated health education on the metabolic control of diabetic patients

Saturday, 23 November 2013

UNILORIN ADMISSION REQUIREMENT FOR ENGINEERING STUDENTS

Admission Requirements

  1. 3-year degree course for H.N.D. Candidates.  Candidates having at least good passes at Upper Credit level in Higher National Diploma or equivalent in the relevant engineering disciplines may be considered for entry into the 300 level of engineering degree programme provided they
    1. Satisfy UME Entry requirements;
    2. Have at least one year post H.N.D. experience
  2. 4-year Programme:  Direct Entry
    1. G.C.E. 'A' Level or Equivalent in Mathematics (Pure, Applied or Pure and Applied), Physics and Chemistry.
    2. OND at upper credit level in the relevant discipline with at least one year post OND experience.
    3. Satisfy UME entry requirement (c.1) below
  3. 5-year Programme through UME
    1. 'O' Level credits in five subjects should include Mathematics, Physics, Chemistry and English Language
    2. English Language, Mathematics, Physics an Chemistry
COURSE R E Q U I R E M E N T S UME SUBJECTS SPECIAL CONSIDERATION
DIRECT ENTRY U. M. E. (WAIVER) REMARKS
         
ENGINEERING (i)  ‘A’ level passes or equivalent in Mathematics (Pure, Applied or Pure and Applied), Physics and Chemistry Five ‘O’ level credit passes to include English Language, Mathematics, Physics and Chemistry. Mathematics, Physics and Chemistry DIRECT ENTRY:
        UNILORIN accepts only OND with at least one year post diploma experience.
(i)  AGRICULTURAL  & BIOSYSTEM ENGINEERING (ii) OND (Upper Credit) in relevant discipline  Five ‘O’ level credit passes to include Physics, Chemistry, Mathematics, Biology and English Language.    
        U.M.E.:
(ii) CHEMICAL ENGINEERING       UNILORIN accepts Agricultural Science in lieu of Biology. 
         
(iii)  CIVIL ENGINEERING        
         
(iv)  ELECTRICAL ENGINEERING        
         
(v)  MECHANICAL ENGINEERING         

 

Thursday, 21 November 2013

ASSU STRIKE

The Chairman of the Academic Staff Union of Universities, ASUU, Abubakar Tafawa Balewa University, Bauchi, Dr Lawan Abubakar has debunked media reports that the union had postponed its National Executive Committee, NEC, meeting slated for tomorrow.
According to him, the Union had previously postponed the scheduled NEC meeting to mourn the death of Festus Iyayi, a former President, who tragically passed last Tuesday in a motor accident along the Abuja-Lokoja highway.

Abubakari also denied that the striking lecturers had accepted the over N1trillion offer by the Federal Government, adding that the Union is agitating for the full implementations of the 2009 agreement, and "nothing less".
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