Math is considered as a difficult subject which makes students fear mathematics resulting in low scores. Math tests are conducted across the grades. Pressure of getting good marks in test creates math anxiety in students. Many students need help outside the classroom to keep up with the math class and to gain confidence. If they don't get the help they need, studying math becomes a frustrating and unpleasant experience.
Students lacking a strong math foundation, find math very difficult in the higher grades. So, parents should take a hands-on approach to their child's math education from the beginning itself. They should make sure that their child is getting all the help he/she needs to establish a strong math foundation.
Hiring an Math tutor is a good solution to this problem. Because the teaching of Math should be child centered, a personal tutor can be a great resource. A personal tutor will not only gauge the aptitude and level of a student and can devise learning strategies accordingly. Every student has different needs and no two students have the same learning style. In a large classroom setting, it is impossible for the instructor to take care of the learning needs of every single individual.
Math tutors can be located by asking for recommendations from family and friends. You can also search for a math tutor online. There are a large number of sites that provide online tutoring. Some of them also provide free online math tutors. You can contact an online tutor, and can ask for a demo session. If you like his/her teaching, you can opt for further sessions.
It is very important to have a right tutor. Here are some attributes of good math tutors:
Good Math tutors should be able to understand the weak areas of a student. They should be able to instill confidence in a student while reduce Math anxiety and sharpening a student's Math skills.
They should be the able to adjust their teaching style according to the student.
Besides being subject experts, they should be able to teach students concepts and problem solving strategies in the easiest way possible.
They should focus on the areas where a student has been struggling in the classroom. They should have the patience to teach the concept repeatedly till the time the student masters it.
They should also construct a learning plan and adjust it according to the changing learning needs of the student.
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Tuesday, 16 October 2012
Calculus Help Tips to Score Great Grades
Calculus is a whole new branch of math, and covers topics like limits, functions, integration and differentiation. It deals with change and studies the rate of change and rate of accumulation. The principles of calculus are applied in many scientific fields like engineering and physics as well as economics, statistics, and making calculations on the stock market.
Although it's high on applicability, calculus is tough for first timers to swallow. Students get an introduction to the subject through the precalculus course which covers topics like functions, basic terminology, as well as some algebra and geometry concepts needed for calculus. Learning calculus is easier when students have a good grasp on algebra and geometry.
Try the following steps to make your tryst with calculus easier.
1. Brush up on algebra and trigonometry. Like I'd mentioned earlier, calculus draws a few concepts from both these areas of math. Even students who excel in both are likely to forget key points, so a refresher course can go a long way in helping you remember everything well.
2. While calculus is not a killer subject, don't take it too lightly either. Ensure that you do your work regularly to keep up with classes. Homework should be finished on time and if you can't seem to finish it yourself, get calculus homework help that will guide you through each problem and explain how you need to solve it.
3. Ask questions to learn better. Feel free to voice your doubts to your instructor so that they can explain better. Asking questions helps you understand clearly, it helps teachers by giving them an idea of where the students stand on a given topic, and it benefits the other kids in class who have similar doubts.
4. Divide your practice time between different types of calculus questions. Working out a number of problems has two benefits. First, it gives you a well-rounded understanding of the topic and second, you will most likely be able to tackle any problem that comes up during the exam. Often, students find themselves stuck in a rut, especially when trying out new problems. In situations like these, it helps to have a friend or classmate working with you so that you can put your heads together to find the solution.
Where to Find Calculus Help
Finding help with calculus is easier than ever, with the multitude of choices students have today. Whichever you choose, try not to wait till right before the finals to begin learning. Check that your tutor is qualified, experienced, and familiar with your syllabus.
Students can choose between one on one tutoring or being part of a small group that attends tutoring sessions together. The latter are ideal for students who understand calculus fairly well on their own and need tutoring to clear doubts and practice. One on one tutoring is more in-depth and great for students who are floundering. Tutors focus on each student's problem areas and adapt their teaching methodology accordingly.
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Although it's high on applicability, calculus is tough for first timers to swallow. Students get an introduction to the subject through the precalculus course which covers topics like functions, basic terminology, as well as some algebra and geometry concepts needed for calculus. Learning calculus is easier when students have a good grasp on algebra and geometry.
Try the following steps to make your tryst with calculus easier.
1. Brush up on algebra and trigonometry. Like I'd mentioned earlier, calculus draws a few concepts from both these areas of math. Even students who excel in both are likely to forget key points, so a refresher course can go a long way in helping you remember everything well.
2. While calculus is not a killer subject, don't take it too lightly either. Ensure that you do your work regularly to keep up with classes. Homework should be finished on time and if you can't seem to finish it yourself, get calculus homework help that will guide you through each problem and explain how you need to solve it.
3. Ask questions to learn better. Feel free to voice your doubts to your instructor so that they can explain better. Asking questions helps you understand clearly, it helps teachers by giving them an idea of where the students stand on a given topic, and it benefits the other kids in class who have similar doubts.
4. Divide your practice time between different types of calculus questions. Working out a number of problems has two benefits. First, it gives you a well-rounded understanding of the topic and second, you will most likely be able to tackle any problem that comes up during the exam. Often, students find themselves stuck in a rut, especially when trying out new problems. In situations like these, it helps to have a friend or classmate working with you so that you can put your heads together to find the solution.
Where to Find Calculus Help
Finding help with calculus is easier than ever, with the multitude of choices students have today. Whichever you choose, try not to wait till right before the finals to begin learning. Check that your tutor is qualified, experienced, and familiar with your syllabus.
Students can choose between one on one tutoring or being part of a small group that attends tutoring sessions together. The latter are ideal for students who understand calculus fairly well on their own and need tutoring to clear doubts and practice. One on one tutoring is more in-depth and great for students who are floundering. Tutors focus on each student's problem areas and adapt their teaching methodology accordingly.
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Cool Math Activities: 10 Ways to Use Shopping Catalogues for Learning
Shopping catalogues are a cool maths resource when relief teaching as they form the basis of some quick math thinking. Kids love them and they are so handy. Firstly they are free, secondly they are easy to get and thirdly they can be the basis of some cool maths activities. I keep at least 50 or so catalogues in my bag of tricks.
I usually ask (but not always) before grabbing 30 or so catalogues from the shopping display cabinet.
Catalogues are great for teaching math activities.
They can be used for a number of cool maths activities which will keep students actively engaged.
Students will need to cut and glue. It may be a cool maths activity but it involves some mess and some noise.
Perhaps you need to let the teacher next door neighbour know. They may think you are have a relief teaching riot.
But for valuable learning - it's worth it.
Some times, when I am relief teaching, I let them know we are doing some really cool maths stuff and challenge them with some of the math activities below. Often it turns into a race - particularly with the boys.
At other relief teaching gigs, I write 5 or so on the board and let them go. Stop the activity when most of the kids and finished, and write another 5.
10 quick math sessions using catalogues.
Purchase 5 items and get the LEAST change from $50.Purchase 10 items and get your total between $70 and $75. (You can alter the value to suit the catalogue of the kids)Make two purchases - one of 10 items and one of 5 items. The totals must be within $5 of each other.Purchase 5 items for your teacher. (Let them know what you like)Purchase 5 non-food and 5 food items which are within $1 of each other.Purchase 6 items which will give you less than $10 change from $100.Find five items less than $20 each and put them in ascending order/descending order.Purchase a pair of items that will make $2, and another pair which will make $3 and go up to $10 (or $20)Purchase 3 items at a time - but the total must be $2, then $3, then $4 and so on.Purchase any 5 items. Purchase another 5 items so the total is one half of your first purchase.
It is easier for the activity if the students all have the same catalogue from which to work.
If catalogues are not at the entrance/exit of the shop, I ask at the service counter of the grocery shop if I can grab 30 or so.
The shop assistant looks at me like I must have escaped from a mental institution, but she normally hands them over.
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I usually ask (but not always) before grabbing 30 or so catalogues from the shopping display cabinet.
Catalogues are great for teaching math activities.
They can be used for a number of cool maths activities which will keep students actively engaged.
Students will need to cut and glue. It may be a cool maths activity but it involves some mess and some noise.
Perhaps you need to let the teacher next door neighbour know. They may think you are have a relief teaching riot.
But for valuable learning - it's worth it.
Some times, when I am relief teaching, I let them know we are doing some really cool maths stuff and challenge them with some of the math activities below. Often it turns into a race - particularly with the boys.
At other relief teaching gigs, I write 5 or so on the board and let them go. Stop the activity when most of the kids and finished, and write another 5.
10 quick math sessions using catalogues.
Purchase 5 items and get the LEAST change from $50.Purchase 10 items and get your total between $70 and $75. (You can alter the value to suit the catalogue of the kids)Make two purchases - one of 10 items and one of 5 items. The totals must be within $5 of each other.Purchase 5 items for your teacher. (Let them know what you like)Purchase 5 non-food and 5 food items which are within $1 of each other.Purchase 6 items which will give you less than $10 change from $100.Find five items less than $20 each and put them in ascending order/descending order.Purchase a pair of items that will make $2, and another pair which will make $3 and go up to $10 (or $20)Purchase 3 items at a time - but the total must be $2, then $3, then $4 and so on.Purchase any 5 items. Purchase another 5 items so the total is one half of your first purchase.
It is easier for the activity if the students all have the same catalogue from which to work.
If catalogues are not at the entrance/exit of the shop, I ask at the service counter of the grocery shop if I can grab 30 or so.
The shop assistant looks at me like I must have escaped from a mental institution, but she normally hands them over.
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An Illustration of the Mean Value Theorem
One of the most important tools used to prove mathematical results in Calculus is the Mean Value Theorem which states that if f(x) is defined and is continuous on the interval [a,b] and is differentiable on (a,b), there exists a number c in the interval (a,b) [which means a b] such that,
f'(c)=[f(b) - f(a)]/(b-a).
Example: Consider a function f(x)=(x-4)^2 + 1 on an interval [3,6]
Solution: f(x)=(x-4)^2 + 1, given interval [a,b]=[3,6]
f(a)=f(3)=(3-4)^2 + 1= 1+1 =2
f(b)=f(6)=(6-4)^2 + 1 = 4+1 =5
Using the Mean Value Theory, let us find the derivative at some point c.
f'(c)= [f(b)-f(a)]/(b-a)
=[5-2]/(6-3)
=3/3
=1
So, the derivative at c is 1. Let us now find the coordinates of c by plugging in c in the derivative of the original equation given and set it equal to the result of the Mean Value. That gives us,
f(x) = (x-4)^2 +1
f(c) = (c-4)^2+1
= c^2-8c+16 +1
=c^2-8c+17
f'(c)=2c-8=1 [f'(c)=1]
we get, c= 9/2 which is the x value of c. Plug in this value in the original equation
f(9/2) = [9/2 - 4]^2+1= 1/4 +1 = 5/4
so, the coordinates of c (c,f(c)) is (9/2, 5/4)
Mean Value Theorem for Derivatives states that if f(x) is a continuous function on [a,b] and differentiable on (a,b) then there exists a number c between a and b such that,
f'(c)= [f(b)-f(a)]/(b-a)
Mean Value Theorem for Integrals
It states that if f(x) is a continuous function on [a,b], then there exists a number c in [a,b] such that,
f(c)= 1/(b-a) [Integral (a to b)f(x) dx]
This is the First Mean Value Theorem for Integrals
From the theorem we can say that the average value of f on [a,b] is attained on [a,b].
Example: Let f(x) = 5x^4+2. Determine c, such that f(c) is the average value of f on the interval [-1,2]
Solution: Using the Mean Value Theorem for the Integrals,
f(c) = 1/(b-a)[integral(a to b) f(x) dx]
The average value of f on the interval [-1,2] is given by,
= 1/[2-(-1)] integral (-1 to 2) [5x^4+2]dx
= 1/3 [x^5 +2x](-1 to 2)
= 1/3 [ 2^5+ 2(2) -{(-1)^5+2(-1)}]
= 1/3 [32+4+1+2]
= 39/3 = 13
As f(c)= 5c^4+2, we get 5c^4+2 = 13, so c =+/-(11/5)^(1/4)
We get, c= fourth root of (11/5)
Second Mean Value Theorem for the integrals states that, If f(x) is continuous on an interval [a,b] then,
d/dx Integral(a to b) f(t) dt = f(x)
Example: find d/dx Integral (5 to x^2) sqrt(1+t^2)dt
Solution: Applying the second Mean Value Theorem for Integrals,
let u= x^2 which gives us y= integral (5 to u) sqrt(1+t^2)dt
We know, dy/dx = dy/du. du.dx = [sqrt(1+u^2)] (2x) = 2x[sqrt(1+x^4)]
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f'(c)=[f(b) - f(a)]/(b-a).
Example: Consider a function f(x)=(x-4)^2 + 1 on an interval [3,6]
Solution: f(x)=(x-4)^2 + 1, given interval [a,b]=[3,6]
f(a)=f(3)=(3-4)^2 + 1= 1+1 =2
f(b)=f(6)=(6-4)^2 + 1 = 4+1 =5
Using the Mean Value Theory, let us find the derivative at some point c.
f'(c)= [f(b)-f(a)]/(b-a)
=[5-2]/(6-3)
=3/3
=1
So, the derivative at c is 1. Let us now find the coordinates of c by plugging in c in the derivative of the original equation given and set it equal to the result of the Mean Value. That gives us,
f(x) = (x-4)^2 +1
f(c) = (c-4)^2+1
= c^2-8c+16 +1
=c^2-8c+17
f'(c)=2c-8=1 [f'(c)=1]
we get, c= 9/2 which is the x value of c. Plug in this value in the original equation
f(9/2) = [9/2 - 4]^2+1= 1/4 +1 = 5/4
so, the coordinates of c (c,f(c)) is (9/2, 5/4)
Mean Value Theorem for Derivatives states that if f(x) is a continuous function on [a,b] and differentiable on (a,b) then there exists a number c between a and b such that,
f'(c)= [f(b)-f(a)]/(b-a)
Mean Value Theorem for Integrals
It states that if f(x) is a continuous function on [a,b], then there exists a number c in [a,b] such that,
f(c)= 1/(b-a) [Integral (a to b)f(x) dx]
This is the First Mean Value Theorem for Integrals
From the theorem we can say that the average value of f on [a,b] is attained on [a,b].
Example: Let f(x) = 5x^4+2. Determine c, such that f(c) is the average value of f on the interval [-1,2]
Solution: Using the Mean Value Theorem for the Integrals,
f(c) = 1/(b-a)[integral(a to b) f(x) dx]
The average value of f on the interval [-1,2] is given by,
= 1/[2-(-1)] integral (-1 to 2) [5x^4+2]dx
= 1/3 [x^5 +2x](-1 to 2)
= 1/3 [ 2^5+ 2(2) -{(-1)^5+2(-1)}]
= 1/3 [32+4+1+2]
= 39/3 = 13
As f(c)= 5c^4+2, we get 5c^4+2 = 13, so c =+/-(11/5)^(1/4)
We get, c= fourth root of (11/5)
Second Mean Value Theorem for the integrals states that, If f(x) is continuous on an interval [a,b] then,
d/dx Integral(a to b) f(t) dt = f(x)
Example: find d/dx Integral (5 to x^2) sqrt(1+t^2)dt
Solution: Applying the second Mean Value Theorem for Integrals,
let u= x^2 which gives us y= integral (5 to u) sqrt(1+t^2)dt
We know, dy/dx = dy/du. du.dx = [sqrt(1+u^2)] (2x) = 2x[sqrt(1+x^4)]
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Algebra 2 Help to Score Great Grades
Algebra 2 is probably one course that students would gladly skip. The numbers, variables and formulas can drive anyone up the wall. However, algebra 2 is an important course since it lays the groundwork for more advanced topics like calculus. Having a good knowledge of algebra will work out in your favor, when you get into college. Apart from the science and math courses for which algebra is a prerequisite, other courses in arts and humanities often require students to know high school math well.
Studying algebra 2 can be made simple and interesting by following a few simple steps. Assuming that it is a tough subject, students tend to ignore algebra till just before the exams, at which point it actually is too tough to learn an entire year's syllabus in a few nights. The most important change that students need to make is it see algebra in a more positive light. With time and effort anything is possible so bring yourself to see it as a challenge that will only enrich your education.
Learning Algebra 2 Effectively - Tips to Get Started
Before you embark on algebra 2, make sure that you remember everything from algebra 1 and pre-algebra. If you deleted all that information as soon as you were done with the finals, then you need to go back and look it up again. Try taking a refresher course before the semester starts, or you can spend the first couple of weeks simultaneously absorbing the new material and looking up the old. Some instructors will do this for you by spending the first few classes reviewing algebra concepts. They are unfortunately few in number so be prepared to work on your own.
Ask any former students of algebra and they will tell you that the most useful thing you can do is to practice everyday. Sure it's no fun but if you're serious about wanting to learn algebra, this is the best way to achieve it. Make your practice sessions more interesting by setting goals to motivate yourself to learn everyday. Start with the simpler problems and gradually move on to the more difficult ones.
For students who find algebra too difficult to study by themselves, there are plenty of options to find algebra 2 solvers who can explain the nitty-gritty of the subject in a way they understand. Tutoring centers and after school tutoring programs have group sessions while private tutors and online math tutors offer one on one help. Decide which one suits your needs and begin early so that you get the most out of the sessions.
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Studying algebra 2 can be made simple and interesting by following a few simple steps. Assuming that it is a tough subject, students tend to ignore algebra till just before the exams, at which point it actually is too tough to learn an entire year's syllabus in a few nights. The most important change that students need to make is it see algebra in a more positive light. With time and effort anything is possible so bring yourself to see it as a challenge that will only enrich your education.
Learning Algebra 2 Effectively - Tips to Get Started
Before you embark on algebra 2, make sure that you remember everything from algebra 1 and pre-algebra. If you deleted all that information as soon as you were done with the finals, then you need to go back and look it up again. Try taking a refresher course before the semester starts, or you can spend the first couple of weeks simultaneously absorbing the new material and looking up the old. Some instructors will do this for you by spending the first few classes reviewing algebra concepts. They are unfortunately few in number so be prepared to work on your own.
Ask any former students of algebra and they will tell you that the most useful thing you can do is to practice everyday. Sure it's no fun but if you're serious about wanting to learn algebra, this is the best way to achieve it. Make your practice sessions more interesting by setting goals to motivate yourself to learn everyday. Start with the simpler problems and gradually move on to the more difficult ones.
For students who find algebra too difficult to study by themselves, there are plenty of options to find algebra 2 solvers who can explain the nitty-gritty of the subject in a way they understand. Tutoring centers and after school tutoring programs have group sessions while private tutors and online math tutors offer one on one help. Decide which one suits your needs and begin early so that you get the most out of the sessions.
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Monday, 15 October 2012
Learn to Solve Math Problems In 4 Easy Steps
Solving math problems is a breeze when you know the steps, formulas, and what you're solving for. Once you have mastered all of these, math problems will become interesting and much easier to solve. Every time a new topic comes up in math, take the time to understand as much of it as you can rather than mugging up any formulas or equations.
Understanding theory has a huge role to play in solving problems. When students know what a formula is used for and what unknown quantities can be calculated, questions will be easier to decipher. Students can spend more time on working out the solution rather than understanding the question.
Solving Math Problems Made Easy
Working out sums gets simpler with time if you keep at it. Here are a few steps that will make the process simpler and more structured.
1. Practice Daily: Practicing regularly is the only way for students to really understand math, learn the steps of the solution, and memorize formulas. Most students think of practice as a tedious process with zero results. To avoid this focus on finishing a small number of sums and start with the ones you know. Try not to jump from the basic sums to the very complex ones in a single evening.
2. Use Good Reference Books: Textbooks are great to learn theory from but have a limited number of sums for each topic or chapter. A good guide or reference book can help you out by providing plenty of solved examples as well as practice questions. You can use the solved examples to figure out the solutions whenever you get stuck in the middle of a problem.
3. Clarify With Your Teacher: Clear any doubts the next day with your teacher. Delaying it will only result in you forgetting about it completely, and developing what could be, a life-long habit of procrastination. Note down whatever you are having trouble with and bring them up during your next math class. Your instructor will be pleased with your effort and students who had the same query will benefit too.
4. Online Calculators & Solvers: You will find plenty of math resources online, from calculators which will compute your answer within minutes to detailed tutorials which explain concepts and theorems. The great thing about online help is that it's always there; you don't have to wait for next day or worry about the fact that you need help at 2 in the night. Many online calculators are specialized to solve particular kinds of problems, like algebra calculators to solve algebra problems.
These are a few ideas that students can follow to improve their problem solving skills and get better at math.
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Understanding theory has a huge role to play in solving problems. When students know what a formula is used for and what unknown quantities can be calculated, questions will be easier to decipher. Students can spend more time on working out the solution rather than understanding the question.
Solving Math Problems Made Easy
Working out sums gets simpler with time if you keep at it. Here are a few steps that will make the process simpler and more structured.
1. Practice Daily: Practicing regularly is the only way for students to really understand math, learn the steps of the solution, and memorize formulas. Most students think of practice as a tedious process with zero results. To avoid this focus on finishing a small number of sums and start with the ones you know. Try not to jump from the basic sums to the very complex ones in a single evening.
2. Use Good Reference Books: Textbooks are great to learn theory from but have a limited number of sums for each topic or chapter. A good guide or reference book can help you out by providing plenty of solved examples as well as practice questions. You can use the solved examples to figure out the solutions whenever you get stuck in the middle of a problem.
3. Clarify With Your Teacher: Clear any doubts the next day with your teacher. Delaying it will only result in you forgetting about it completely, and developing what could be, a life-long habit of procrastination. Note down whatever you are having trouble with and bring them up during your next math class. Your instructor will be pleased with your effort and students who had the same query will benefit too.
4. Online Calculators & Solvers: You will find plenty of math resources online, from calculators which will compute your answer within minutes to detailed tutorials which explain concepts and theorems. The great thing about online help is that it's always there; you don't have to wait for next day or worry about the fact that you need help at 2 in the night. Many online calculators are specialized to solve particular kinds of problems, like algebra calculators to solve algebra problems.
These are a few ideas that students can follow to improve their problem solving skills and get better at math.
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Sunday, 14 October 2012
Does Hiring A Math Tutor Really Work?
Math is not always the easiest of subjects. New topics like algebra and calculus are challenging at first, and if students are not able to pick them up from the beginning, they often end up being lost the rest of the school year. One of the best ways to help students get on board right from the beginning and avoid math becoming a problem subject, is to get extra math assistance early on.
Math tutors are qualified individuals who have ample tutoring experience. Students who take help from a tutor find it both helpful and encouraging. Students have the opportunity to build a good relationship with their tutor and openly discuss any problems they have with the subject. This allows tutors to focus specifically on those areas, thus improving the student's knowledge of the topic and helping them solve problems and sums more easily as well.
Benefits Of Math Tutoring
One of the best advantages of hiring a math tutor is the opportunity to practice with an expert, ensuring that you get your steps and solutions correct, as well as tips and shortcuts. Tutors generally have plenty of relevant practice material that students can work on themselves or with the tutor, to improve their problem solving skills. Students can find math games and puzzles on online tutoring sites, much of which is free.
Along with tutoring, students are expected to do their part by attending class regularly, practicing, and trying to solve new problems. The few hours spent on tutoring each week are meant to teach and clarify theory so that students are fully at ease with it. They will have to make time to practice questions on their own which will help them gain confidence in their problem solving skills.
Online Math Tutors for Individual Help
With the launch of the internet, tutoring has gone online and is now accessible to students wherever they might be. You can find hundreds of math tutors on the internet and choose the ones you would like to study with. Online tutoring is appreciated by students and parents for it's flexibility, safety and 24x7 availability which allows students to get help whenever they want.
Tutoring is most effective when students work individually with a tutor. Tutoring centers and after school swot programs teach students in small batches. This is great for students who are reasonably adept at math but students who require more extensive help will benefit more from one on one tutoring.
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Math tutors are qualified individuals who have ample tutoring experience. Students who take help from a tutor find it both helpful and encouraging. Students have the opportunity to build a good relationship with their tutor and openly discuss any problems they have with the subject. This allows tutors to focus specifically on those areas, thus improving the student's knowledge of the topic and helping them solve problems and sums more easily as well.
Benefits Of Math Tutoring
One of the best advantages of hiring a math tutor is the opportunity to practice with an expert, ensuring that you get your steps and solutions correct, as well as tips and shortcuts. Tutors generally have plenty of relevant practice material that students can work on themselves or with the tutor, to improve their problem solving skills. Students can find math games and puzzles on online tutoring sites, much of which is free.
Along with tutoring, students are expected to do their part by attending class regularly, practicing, and trying to solve new problems. The few hours spent on tutoring each week are meant to teach and clarify theory so that students are fully at ease with it. They will have to make time to practice questions on their own which will help them gain confidence in their problem solving skills.
Online Math Tutors for Individual Help
With the launch of the internet, tutoring has gone online and is now accessible to students wherever they might be. You can find hundreds of math tutors on the internet and choose the ones you would like to study with. Online tutoring is appreciated by students and parents for it's flexibility, safety and 24x7 availability which allows students to get help whenever they want.
Tutoring is most effective when students work individually with a tutor. Tutoring centers and after school swot programs teach students in small batches. This is great for students who are reasonably adept at math but students who require more extensive help will benefit more from one on one tutoring.
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Cool Maths Activities: Yet Another 10 Ways to Use Shopping Brochures for Learning
Shopping brochures are an awesome source of mathematics inspiration. Children really like them and they are so useful. First of all they are available at no cost, secondly they are super simple to get and in addition they can be used for some awesome mathematics actions.
I keep at least 50 or so brochures handy at all times. I usually ask (but not always) before getting 30 or so brochures from the shop display cabinet.
They are great for keeping learners involved, on task and engaged.
Students will need to cut and stick so be prepared for some clutter and disturbance. Perhaps you need to let your teaching partner know beforehand.
Some time, when I am teaching, I let students know we are doing some really awesome mathematics things and get them started on the activities below. Often it becomes a competition - particularly with the young children.
Other times, I create 5 or so on the white board and let them go. When most are finished, I create another 5.
It is simpler if the learners have the same catalog for the activity.
If brochures are not at the entrance/exit of the store, I ask at the assistant if I can pick up 30 or so. They look at me like I am bonkers but they normally hand them over.
Try these activities with your class of primary aged students.
Purchase 5 things you would like and find the sum.Purchase any two items and find the difference between each item.Purchase two items so that the difference is $2, then $3, then $4 and so on.Do the same activity with 3 items and see how far you get.Purchase 5 items so that the sum total is even.Do the same so that the total is odd.Purchase 2 items that you think belong together. Purchase another 2 until you have 10 pairs. Now glue them in your sheet so that the total of the two items are in ascending order.From the grocery catalogue, cut out 20 individual items. Now make these items into four groups, giving each group a name. Explain to your partner why you grouped these items and why each item belongs in that group.Cut out 30 items. Tag each item with ONE NAME. Eg a box of Kleenex might be called tissues. Arrange the items in REVERSE alphabetical order.Cut out any five items. Glue these items onto a sheet and under each item write down five separate words for each item. Circle and link words of similar meaning.
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I keep at least 50 or so brochures handy at all times. I usually ask (but not always) before getting 30 or so brochures from the shop display cabinet.
They are great for keeping learners involved, on task and engaged.
Students will need to cut and stick so be prepared for some clutter and disturbance. Perhaps you need to let your teaching partner know beforehand.
Some time, when I am teaching, I let students know we are doing some really awesome mathematics things and get them started on the activities below. Often it becomes a competition - particularly with the young children.
Other times, I create 5 or so on the white board and let them go. When most are finished, I create another 5.
It is simpler if the learners have the same catalog for the activity.
If brochures are not at the entrance/exit of the store, I ask at the assistant if I can pick up 30 or so. They look at me like I am bonkers but they normally hand them over.
Try these activities with your class of primary aged students.
Purchase 5 things you would like and find the sum.Purchase any two items and find the difference between each item.Purchase two items so that the difference is $2, then $3, then $4 and so on.Do the same activity with 3 items and see how far you get.Purchase 5 items so that the sum total is even.Do the same so that the total is odd.Purchase 2 items that you think belong together. Purchase another 2 until you have 10 pairs. Now glue them in your sheet so that the total of the two items are in ascending order.From the grocery catalogue, cut out 20 individual items. Now make these items into four groups, giving each group a name. Explain to your partner why you grouped these items and why each item belongs in that group.Cut out 30 items. Tag each item with ONE NAME. Eg a box of Kleenex might be called tissues. Arrange the items in REVERSE alphabetical order.Cut out any five items. Glue these items onto a sheet and under each item write down five separate words for each item. Circle and link words of similar meaning.
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ExperTrans voice-overs services
ExperTrans interpreting translation services
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