Wednesday, August 25, 2010

calculating ratios


In this blog let us learn about calculating ratios,in arithmetic, a ratio expresses the magnitude of quantities relative to each other. Specifically, the ratio of one quantities indicates how plenty of times the first quantity is contained in the second & may be expressed algebraically as their quotient.We can get a clear picture about calculating ratios with the help of an example problem of a inverse ratio,

Ex 2:

Solve

Sol:

=

= (numerator and denominator are divided by 10)

=

Answer is 2 by 3 or 2:3.

In the next Blog we will learn about algebra rules and also about geometry calculator,hope you like the above example of calculating ratios,please leave your comments if you have any doubts.


find percentage


In this blog we will learn how to find percentage,we can learn about this with the help of an example problem,Find the percentage of math students out of 50 students if only 34 are from mathematics department.
Given that
Total number of students = 50
Math students = 34
Percentage of math students = (34/50) x 100
= 34 x 2
= 68
There are 68% of math students.This is one of the methods to Find the percentage of math students out of 50 students if only 34 are from mathematics department.
Given that
Total number of students = 50
Math students = 34
Percentage of math students = (34/50) x 100
= 34 x 2
= 68
There are 68% of math students.This is one of the methods to find percentage,next we will learn about elementary statistics,in statistics, the mean, median, range, and mode these are very important and very simple terms in the elementary statistics.In the next blog we will learn about geometric formulas.
Hope you like the ab0ve example of find percentage,please leave your comments if you have any doubts.

what is differentiation


In this blog let us learn about what is differentiation,Differentiation means discriminating any two things into different and distinct and define as the rate of change of a function with respect to one of its variable.Definition of simple differentiation.Simple differentiation defines as how a function changes with respect the other variable. Which is usually expressed as 'delta' change.Differentiation is known as the process to compute the rate at which a dependent output y changes with respect to the change in the independent input x.This pace of change is known as the derivative of y with respect to x. In lay mans terms the relying factor of y upon x means that y is a function of x.This functional relationship is often signified as y = ƒ(x), where ƒ denotes the function. If x and y are real numbers,and if the graph of y is marked against x, then derivative measures the slope of this graph at each point.If the student learns the various processes it helps them to learn how to write numbers,in the next blog we will learn about properties of multiplication,hope you like the above example of what is differentiation,please leave your comments if you have any doubts.

Thursday, August 12, 2010

Using math logarithms


Welcome to math tutors online,
We need to talk about logarithms. Say you have 2^x = 64
(2^x is my way of saying "2 raised to the x power"), and you want to
solve for x.

Well, we know that
64 = 2*32 = 2*(2*16) = 2*2*2*8 = 2*2*2*2*2*2 = 2^6, so x = 6.

How about 2^x = 5? There we're stuck, because 2^2 = 4 and 2^3 = 8
so x should be somewhere between 2 and 3 to make 2^x = 5.

There's another way of saying what x should be, and this is called the
logarithm of 5 to the base 2. examples on free math; That is, x = log[2](5); (the 2 should be
a subscript, like a power but typed a bit below the log, so it isn't
log 10). In general, the solution to b^x = n for some given b and n is
x = log[b](n). b is called the *base* of the logarithm.
Learn more on online math tutors.

Engineering calculations


Greetings from math tutor online free,

Engineers really do carry out some of these types of calculations, but
the mathematics textbooks tend to simplify the problems quite a bit
(which is not necessarily a bad thing; examples on free math; this type of problem really
does illustrate how specific mathematical concepts are applied to
other fields.)

For engineers in the world, the support column
mentioned above might also need to hold 28 tons after it is eighty
years old, has been crashed into by three cars and a truck, and has
survived four earthquakes and one flood. Now how would you calculate
the diameter? By the way, don't forget that the concrete at the
bottom of the column also needs to hold the weight of the column
itself in addition to the 28 ton 'load'. learn more on math helper.

Math in applied science


Welcome to free math tutoring,

Actually, there are some common misconceptions about the use of mathematics in
the applied sciences, like engineering: most engineers actually spend
a very small portion of their time carrying out mathematical
calculation. But that does not mean that mathematics is not important
to engineering. In fact, mathematics is indispensable.

Let me expand my answer into four different areas, because I have
thought of four different ways in which civil engineers (and other
engineers) use mathematics. online math forum; I'm sure there are many others. These
are just the first four that come to mind:

1. To help them understand the chemistry and physics fundamental to
the construction of civil engineering projects;

2. To carry out the technical calculations necessary to plan a
construction project;

3. To help them with modeling and simulations to predict the
behavior of structures before they are actually built; and

4. To help them with business decisions and other 'non-technical'
aspects of their jobs.

Now let us study more on math forum.

Monday, August 9, 2010

Right Calculations


Welcome to free math help,
It's unfortunate that your teacher doesn't seem to
have a gift for making math come alive. On the other hand, this is an
opportunity for you to learn a very valuable lesson, which is that you
don't need to wait around for teachers to teach you math - or anything
else - in order for you to learn it.

My advice to you is to take charge of your own education in math. So,
how do you do that?

You'll never go wrong by starting at the beginning! I would suggest
starting with your present textbook and working through it. examples on math tutors online, Read each section, and work the problems for that section until they seem too
easy. Then go to the next section. more examples on math helper.

Learning Math


Welcome to free math tutoring,
you've been able to learn other
things easily because you've been able to instantly form lots of
connections to things that you already know. If you've worked with
wood a lot, then you already have a feel for much of what you'd learn
in a class on trigonometry.

If you've worked with pottery, or
sculpture, then you already have a feel for much of what you'd learn
in a class on integral calculus. free math ;That is, you'd be learning new
syntax, but you'd already have a handle on the semantics.

The best way
to understand _anything_ that you're told in a math class is to come
at it from the direction of something that you understand intuitively.
That way, each new pattern or formula isn't a new, isolated fact to be
memorized, but just a new way of looking at something you already
know.
more examples on online math forum.

Math Zonogon


Welcome to free math help,
The introduction of the idea of a zonogon (all pairs of opposite sides
parallel and congruent) looked as if it might make the term Calligram
superfluous until we found the hexagon created by lopping off the
corners of a regular triangle. math helper; Parallel opposite sides then did not
imply equal opposite sides, and the Calligram (or whatever someone
already named it) is preserved as a unique set.

Still, it surprises me, after reading the definitions for things like
'open', 'closed', 'bounded', etc. that 'opposite' wouldn't show up in
a glossary. Especially when you think of all the geometric theorems
that use the term - "the side opposite the largest angle in a
triangle..." etc. If a published formal definition pops up, please let
me know. learn more on online math forum.

Importance of Math


Welcome to free online math help,
One thing you're learning together is why mathematicians have to
define all their terms before they can state, and especially prove,
conjectures. If you can all agree on some definition of "opposite,"
that would work fine for your purposes. I don't see anything wrong
with my definition, free math; though it's probably one of those things that we
tend to assume we all understand.

Certainly your definition that
opposite means parallel makes your whole conjecture circular, and to
count a pentagon as fitting your definition when by your definition
any sides that aren't parallel simply don't have opposites seems
really odd.
more examples on math forum.

Geometry History


Welcome to math tutoring,

Let us study the History of Geometry on free math help,

look in the front of your textbook. Each
geometry course is organized a little differently, and the authors of
the book developed this particular course. But all geometry courses
more or less follow the trail blazed by Euclid, before 300 BC.

There were others who contributed to geometry centuries earlier in Greece,
and even farther back, the Babylonians and Egyptians had some practical
geometrical knowledge. But Euclid is the one who systematized geometry
- set it up as a collection of definitions, postulates, and theorems,
all logically following from one another.
Now let us study more on online math forum.

Math Arithmetic


Once, while I was still a child in school, I heard that
'minus times minus is plus'. How strange it seemed that
negatives could cancel out -- as though two wrongs could
make a right. math helper; I wondered if there could be something else,
still like arithmetic, but having yet another sign. Why
not make up some number things, I thought, that go not
just two ways, but three? I searched for days, making up
new little multiplication tables. Alas, each system ended
either with impossible arithmetic (e.g., with one and two
the same), with no signs at all, or with an extra sign.
Eventually, I gave up. If I had had the courage to persist,
as Gauss did, I might have discovered the arithmetic of
complex numbers, or, as Pauli did, the arithmetic of spin
matrices. But no one ever finds a three-signed imitation
of arithmetic because, it seems, it simply doesn't exist.

Try, for example free online math tutor, to make a new number system that's like the
ordinary one except that it skips some number -- say, 4. It
just won't work. Everything will go wrong. You'll have to
decide what 2 plus 2 is. If you say that this is 5, then 5
will have to be an even number, and so also must 7 and 9.
Then, what's 5 plus 5? Is it 8, or 9, or 10? You'll find that
to make the new system at all like arithmetic you'll have to
change the properties of all the other numbers. Then, when
you're done, you'll find that you have changed only those
numbers' names and not their properties at all. more examples on math forum.

Friday, August 6, 2010

Ancient Egyptian Numbers


Let us study free math Egyptian Numerical,

In 3000B.C the Egyptians had a numerical writing system based on hieroglyphs. Hieroglyphs are represented in the form of pictures. The Egyptians had a bases 10 system of hieroglyphs for numerals.

They standardized separate numerical symbols for one unit, one ten, one hundred, one thousand, one ten thousand, one hundred thousand, and one million.
I hope the above explanation was useful in this math forum, continue reading i'll help you with free online math tutoring.

Thursday, August 5, 2010

Math Signs



Math Signs:Given below are some math signs that are used while solving the various math problems,these signs are also very helpful while getting math solutions,they make is easier to solve a problem and also to get the end result.Hope you like the above example of Math Signs,please leave your comments if you have any doubts.

What is pie in math




Let us learn what is pie in math: π (sometimes written pi) is a mathematical constant whose value is the ratio of any circle's circumference to its diameter in Euclidean space; this is the same value as the ratio of a circle's area to the square of its radius. π is an irrational number, which means that its value cannot be expressed exactly as a fraction m/n, where m and n are integers.Now that we learnt and understood what is pie in math in the coming blogs we will learn what is a trapezoid.Hope you like the above example of pie.Please leave your comments if you have any doubts.

Proofs in Geometry




Proofs in Geometry:In this blog we will learn about Proofs in Geometry and about a polynomial function,a polynomial function is a function that can be defined by evaluating a polynomial.The proofs in geometry help us to solve the various geometric problems.Hope you like the above example of Proofs in geometry.Please leave your comments if you have any doubts.

Wednesday, August 4, 2010

Ordered Pair


Ordered Pair: an ordered pair is simply a collection of two objects such that one can be distinguished as the first element and the other as the second element, and having the fundamental property that, two ordered pairs are equal if and only if their first elements are equal and their second elements are equal.Formally, an ordered pair with first coordinate a, and second coordinate b, usually denoted by (a, b), is defined as the set {{a}, {a, b}}.Let us see now the meaning of power rule, The power rule for differentiation states that for every natural number n, the derivative of is that is,
Hope you like the above example of Ordered pair and power rule,please leave your comments if you have any doubts.