Continuing Education Online is the process of offering continuing education via the Internet. Continuing education is similar to adult education and is supplementary to university or college education. It is achieved through non-degree credit activities such as conferences, workshops, training, seminars, short programs and various other means. Similar to the mission of regular continuing education, online continuing education programs also offer quality, innovative, lifelong learning opportunities to a diverse student population from all parts of the world. It can be utilized by those who have exceeded the age of traditional undergraduate college or university age. Today, online courses are available in almost all fields of education, thus making education more reliable and convenient.
Continuing education online includes in-service training for people in various professions such as teaching and health care. Personal enrichment programs, and courses on information technology are also offered online. Thus the courses offered can be categorized broadly into two - those designed for a particular degree or certification, and those targeting a particular profession to maintain and improve the career goals.
Similar to all other online programs, continuing education online programs have some prerequisites. The student is expected to possess the basic knowledge of computer and the internet. In continuing education online, you can register online for various programs that suit your needs. There is much similarity with online distance education as this also involves independent study. In short, continuing education online can be viewed as the combination of online distance education and continuing education concepts. Today, thousands of continuing education programs are available online.
Education Online provides detailed information on Education Online, Continuing Education Online, Online College Education, Online Accredited Education and more. Education Online is affiliated with eLearning Companies.
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Have you ever envied, as I have, those fortunate individuals who seemed to know from a very early age exactly what they wanted to do with their lives? And who seemed easily to avoid the series of false starts and disappointments with which most of us have to contend early in our careers.
They had their setbacks, no doubt, but dealt with these confidently and comfortably in the knowledge that they were securely embarked on their true course in life.
Most of us are not so lucky, and if we come eventually to the idea (the very sound idea) that our future lies in having our own business we face a bewildering range of possibilities, to say nothing of the untold hazards and pitfalls.
So the question is: just where do you start?
Richard Branson, multi-millionaire creator of the Virgin Empire, is one stupendously successful entrepreneur who has no doubt. “Have fun and the money will come”, he likes to say. Easy enough for him you might think; for who needs to worry about their niche when their empire includes music, media and books; an airline; holiday and rail companies; personal finance and credit cards; cell phones and now, with Virgin Galactic, even space tourism!
But Branson’s first successful operation was a student newspaper, which quickly branched out into selling records by mail order, for more detail visit www.dream-revealed.com almost an archetypal niche operation. Why did he start there? Simply because it was what he knew about, and what he loved to do.
So in business as in life, it might be said that finding your niche is the key to success. And the things which you are truly passionate about are as good a place to start as any. I suggest you begin by brainstorming a list of ten such things. Start with a blank piece of paper and be totally honest. But don’t restrict yourself to the things you do now or have done in the past. Include your dreams - the things you’re certain you’d love to do if you only had the chance (and getting this business going, by the way, is far the best way to give yourself that chance). The reality check comes later.
Now that you’ve got your first list, put it to one side for the moment. And get ready to begin the next. What we want now is a list of the things you know most about, are good at doing, for more detail visit www.greatindustrialguide.com or would like to spend time researching (such as the things you dream of doing from your first list). One tip: don’t neglect your day job here. As much as you may long to escape from it, your work experience can be a rich source of skills, knowledge and expertise. And I use the word “rich” advisedly, here. Customers will often pay handsomely for this kind of “hands on” know-how.
Now’s where things gets serious, because now you have to match the thing you love to do, and which you’re good at doing, with the fundamental motivations of your prospective customers.
Because for an information products business, which is where I strongly suggest you start, you need to understand this key point. Information in this sense is not just a collection of facts or anecdotes about the passion which you and your potential customers share, as fascinating as they may be. Your prospects on the Net aren’t coming to you for that. They’re not passive consumers, but dynamic hunters of active information which they can put to work to help them achieve their goals.
Author Resource:- www.activities-little-fingers.com
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It is very easy to give up and say: I just can't do math word problems. But the truth is, math word problems will always be part of your education. Before you go on and quit, you should know how math actually has significance in your daily life. When you read math word problems, do not immediately push it aside and declare "It has nothing to do with me!"
In fact, as you probably know, math word problems are integral in our mundane life, we just don't realize it. Think about going shopping or baking. You do not just do calculation off the top of your head, you are carrying out an actual math word problem without pen and paper! So, don't give up on math problems just yet. There is more in store for you.
So, how do you survive math word problems?
Converting into an equation is the key!
The key to solving any math word problem is to correctly convert the word statement into an mathematical equation. Unfortunately, this is a giant stumbling block for most students. Know that math has its own language. You probably know this already, your variable x stands for some unknown, and you get an equation based on what information is given in the problem.
Know what infomation is given, and which you have to solve for
Remember that the information given in the word problem has something to do with how you can get the solution. At this point, it is a useful habit to draw illustrations which can help you imagine the situation better. Focus next on the unknown and try to see how the information given can help you find the unknown.
The importance of logical reasoning
Based on what is given and asked for in an math word problem, you must be able to connect all the information together and web them into one whole. There are math word problems which are very common. If you have been solving many of them, you can see how these word problems repeat itself. If you get the right reasoning flow, there is no reason not to get it right the next time.
Recognize key words
Math word problems are made of keywords. These keywords are crucial. If you encounter words like "twice that of" for example, it simply means 2x, assuming x is your variable. There are many other keywords which signify operations. Once you familiarize yourself with most of them, you will find it easy to convert the word problem into an actual math equation to solve.
Mathematics is simply a more organized methodology for solving some of the ordinary word problems we encounter everyday. It has not been invented out of the blue to make things more miserable for students.
If you are going through the "I can't do math word problems syndrome," maybe now is the right time to change that. Add in a little critical thinking and some positive energy, you will surely get the next math word problem right.
About the Author
John runs a site called MathTrench.com, which offers thousands of solved math problems
Published At: www.Isnare.com
Permanent Link: http://www.isnare.com/?aid=318664&ca=Education
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You have finally figured out a math solution to your problem - congratulations! But do not rejoice just yet as if you have already answered the problem. You are not finished. Whether you are writing a solution for a homework, message board, test or a competition, it is important that you communicate your solution legibly and clearly.
Why? Well, remember that your math solution will be shown to someone else. This may be your teacher, tutor, mentor, a math expert, and so on. These people are not mind readers. They check whether or not you got it right based on what you show them.
More importantly, math is not just about getting the right answer. What matters more is the thinking you did, and how you came up with your answer. If your idea is brilliant and innovative, good for you. But your brilliant idea will be worthless if you do not communicate it with the same brilliance.
An Ideal Math Solution
What makes an ideal math solution? A good solution is one which does not require your reader to think hard. Your ideas should be expressed in writing in a clear and consise manner. Once a reader looks at the solution flow, they will proceed from one line to the next without wondering how you got one from the other, or where you are headed.
Always have a plan
Before writing your math solution, it is important to have a plan. If you have enough time, you can start with an outline. Know what you have to define, assume, and know the order of how you will present the most important aspects in your solution.
Writing legibly
Your reader will appreciate legible writing. Now, this can be impossible in math. Using a pencil (which is erasable) may be useful if allowed, but make sure you erase thoroughly before rewriting. Proper spacing, observing one-line-one-equation, margins, and so on, will make your math solution pleasing to the eyes. Try to answer in print and avoid cursive paragraphs.
Drawing diagrams
Remember how pictures are worth a thousand words. If you are writing out a geometry solution or the likes, always include a diagram. It is easy to understand, as long as they are drawn precisely. A diagram will also save you from a lot of wordy explanations.
Clear case work
If your solution involves a number of cases, make sure that you identify each clearly. Also, make sure that you show how these cases cover all the possibilities as necessary. You can start with labeling cases as Case 1, 2, ... or A, B, ... written in all caps.
Proofreading
Never forget to check your work and edit if need be. Determine whether you have communicated the solution you thought of without any gaps. Your audience must get your point and know exactly what you mean. Check your equations and inequalities and see whether they are written the way they should be.
Practice writing math solutions
Writing out perfect math solutions also take practice. As they always say, repetition and nothing else, is the mother of all skills.
About the Author
John is the main tutor at MathTrench.com, which offers thousands of solved math problems with detailed solutions
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Permanent Link: http://www.isnare.com/?aid=318300&ca=Education
Not everyone has been given great abilities in math. This is a truth of life that can never be denied. Math is tough for most people, so you are definitely not alone. If you are one of those who are not as gifted, this is not the end of the line for you. In fact, there are strategies to help you overcome every math problem you encounter.
Here is a simple and easy to follow strategy you can use to breeze through difficult math problems.
Understand the problem carefully. The key to understanding is ready very carefully. Make sure that you understand the problem being presented, and you understand it correctly. You should point out the information that you are given, and what is being asked. If a picture can be drawn, make one and clearly label all information. Illustrations are usually very helpful, so make it a part of your analysis phase.
Make a plan.
Focus on what is being asked in the problem. Try to ask yourself: what information will you need to come up with the answer? Afterwards, look at the information given. Try to see how every information can be used to solve the problem. Now if you are stuck and you see no logical connection between the information given to the solution, it probably means the math problem is more complicated than usual. Look at the information again and get whatever you can find from it. You will usually find another useful piece of information that can be subsequently used to solve the problem.
Write out the equations.
Now that you have a plan, you have to express your plan mathematically. This will involve:
Assigning some variable name to the unknowns. You can always use x, or d for distance, t for time, and so on. What you want is to have the least number of unknowns. So, if two quantities are given to be related, relate them so that both are expressed in just one variable. So, if John is twice as old as Luke, let x stand for Luke's age, and 2x for John's.
Translating the English into the Math. Remember that in math, English phrases have corresponding mathematical meanings. If you familiarize yourself with as many of them through constant practice, you will know them by heart in no time.
Solve the problem.
Now that you have the equations, carry out your plan and solve for what is asked. Remember that your solution must be what the problem is asking for.
Don't forget to check.
By now you think you have already answered the math problem. But you just might not have. Check your answer. Is it reasonable enough? Do the units correspond? Does your answer even make sense? If you feel there is something off, trace back and see whether you have made a mistake in your calculation.
Solving math problems can be overwhelming. However, if you follow the right strategy, you will get a hang of it. In time, you will realize that in every math problem, there indeed is a solution waiting to be discovered.
About the Author
John runs a site called MathTrench.com, which offers thousands of solved math problems
Published At: www.Isnare.com
Permanent Link: http://www.isnare.com/?aid=318660&ca=Education
Linear Equation is a mathematical or algebraic equation that has one or more variables, equal sign and linear expressions. The Iterative Method is one good approach in solving linear equations. A wide array of techniques is being used in obtaining more accurate solutions for the linear system.
Linear equation consists of simple variables like x and y or any letter in the alphabet, along with equal signs and expressions. Each variable can either be a constant or product of a constant.
Considerations on using variables:
• Should not consist of exponents; x2
• Should not be multiplied or divided with each other; 3xy + 4.
• Should not be found under a square root sign.
Thus, linear expression is a statement used in performing certain functions of adding, subtracting, multiplying and dividing of numbers. These mathematical components can generate an equation such as X + 3; 2x + 5; 3x + 5y.
Learning the basics is useful in solving equations. One common form is the equation; X + 2 = 5
To find the value of x, let x be equal to 1. Both sides must be equal to 5 so as to remain to be true. It must have both one correct answer. To balance the equation, both sides should use an equal sign. Terms being added to one side should be also added to the other side. This is similar in multiplying and dividing both sides of the equation.
The iterative method is being used to solve a problem by finding the exact solution, basing from an initial guess. The basic idea repeats a set of steps which will generate an approximate final answer. It contrasts direct methods which aim to solve problems via a limited sequence of operations.
The iterative method is useful in solving linear equations which involve a large number of variables. The iterative method depends on the pre-conditioners in order to improve its performance. Pre-conditioners are the transformation matrix which ensures a fast convergence in overcoming extra cost for its construction. Without it, the method may fail to converge.
The two main classes of iterative methods are:
• Stationary Iterative Method
• And the Non-stationary Method.
The Stationary Iterative Method can perform the same operation of iteration on current vectors. It solves a linear system with the use of an operator (a function which operates on another function).
It then forms a correction equation based on the error of measurement, repeating the process entirely. The Stationary Method is simple to implement and analyze but its convergence can be limited to a class of matrices (mathematical tables). It works well with sparse matrices (a matrix populated primarily with zeros) which are easy to parallelize.
The Stationary Iterative Method is one of the oldest methods. It is simple to understand although it is not as effective. Two examples of this method would include the
• Jacobi Method
• and Gauss-Seidel Method
The so-called Jacobi Method is regarded as an algorithm (sequence of finite instructions) that determines the solution in each row and column, having the largest absolute value. It solves each diagonal element and plugs in an approximate value. The process is iterated but the convergence is still slow. It is termed after Carl Gustav Jakob Jacobi, a German mathematician.
On the other hand, the Gauss-Seidel method was named after Carl Friedrich Gauss and Philipp Ludwig von Seidel. It is an improved version of Jacobi. If Jacobi converges, Gauss-Seidel converges faster. The method can be defined diagonally on matrices with non-zero values. Thus, Convergence still guarantees that the matrix can be diagonally dominant and definitely positive.
Non-stationary pertains to the recent development in our modern mathematics. It is harder to understand but it is highly effective. Non-stationary is based on sequential orthogonal vectors that mainly depend on the iteration co-efficient. Thus, it also goes with the computations involving data changes at each stage of iteration. Here are some of the method types being used:
• Conjugate Gradient Method
• MINRES and SYMMLQ
• CG on the Normal Equations
• Generalized Minimal Residual
• BiConjugate Gradient
• Quasi Minimal Residual
• Conjugate Gradient Square Method
• BiConjugate Gradient Stabilized
• Chebyshev Iteration
About the Author
For more information on Linear Equations Math and Math Tricks please visit our website.
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Science. Your kids probably either love it or hate it. I know few kids who are in between. For those who love it, the suggestions in this article will thrill them to no end. And for those who would rather take a trip to the dentist than perform a science experiment, these supplements will help to put the fun into science. In fact, they’ll be having so much fun they’ll forget they’re actually learning something about the subject they can’t stand.
Here are 16 suggested supplements to turn your child into a science “love it” kid, after all.
1. HOWS AND WHYS OF SCIENCE. This complete “lab” is perfect for the child who loves to discover how things work. Explore spider webs, how to make a rainbow, and many other HOWs and WHYs of the world. Conduct experiments and draw conclusions. Recommended for ages 8+
2. MAGIC SCHOOL BUS JOURNEY INTO THE HUMAN BODY. Fasten your seatbelt and join Ms. Frizzle and the gang on a trip through the human body. Includes a life-size poster with 8 sheets of sticker body parts. Recommended for ages 5+
3. VEGGIEHEADS GAME. A fun board game for older kids that teaches about health, body basics and making good food choices. Recommended for ages 12+
4. MY FIRST THREE NATURE GAMES. Three games in one box! Includes Baby Animals Memory Game, Who’s afraid of the Fox, and Hide-and-Seek Dominoes. Recommended for grades PK+
5. TASTY SCIENCE. Combine snack time and science with this tasty kit. Includes ingredients, lab equipment, and recipes. Recommended for ages 6+
6. THE INVENTION GAME. This is a wild game of wacky inventions. Think you can guess what each invention and gizmo does? Choose the most correct answers and you win! Recommended for ages 12+
7. THE SOLAR SYSTEM GAME. Explore space and learn interesting facts such as which planet could float on water and which planet has the highest mountain. Game features actual NASA photographs. Recommended for grades 3+
8. BUGGO. Adults might rename this game YUCKO. But kids will love digging for bugs in the sand. Enhances memory and counting. Recommended for ages 5+
9. OCEANOPOLY. Swim around the board as your favorite sea creature. Teaches fascinating facts about the ocean and everything in it. Recommended for ages 8+
10. TOTALLY GROSS! Yes, some science is, indeed gross! Stretch your slime around the board and perform various totally gross antics. Recommended for ages 8+
11. ICE CREAM KIT. Your kids will scream for science with this yummy kit. Learn about solids, liquids and gases while inventing your own ice cream product! Recommended for ages 8+
12. REACTION. This competitive game tests chemical reactions. The player who builds the most molecules, wins! A great introduction to chemistry. Recommended for ages 10+
13. SKELETONS IN THE CLOSET. 6 fun games in 1! The first player to assemble their skeleton wins! No bones about it! Recommended for ages 7+
14. DECK OF DOGS. Perfect for pet lovers! Learn about various breeds of dogs and interesting facts about them. Includes 2 versions. Recommended for ages 7+
15. HA CHOO! Exciting board game where all players start out with a fever and set out to reduce their temperature to normal. Teaches the principles of good health. Recommended for ages 4-6.
16. PEARLY WHITES. Make them smile with this fun game. Helps kids learn or brush up on their oral hygiene knowledge and dental health. Recommended for ages 6+
This gives you a few suggestions on how to put the fun back into the subject of science. Now it’s time to experiment with which of these supplements will become their favorite!
About the Author
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