Saturday, August 21, 2010
area of cube
Friday, August 20, 2010
mean deviation
In our next blog we shall learn about molar volume I hope the above explanation was useful.Keep reading and leave your comments.
Thursday, August 19, 2010
the area of a circle
Solution:
We know the formula for finding the area of the circle =π r2
Here r = 14 meter,π = 3.14, substitute r and π value in the above formula we get
Area = 3.14 * 142
Area = 3.14 *14*14
Simplify the above we get
Area = 615.44 meter square
In our next blog we shall learn about statistics mean I hope the above explanation was useful.Keep reading and leave your comments.
Wednesday, August 18, 2010
addition properties
add the hibiscus flower given in picture.
What is the value of ‘x’ of an inequality expression x + 1 > 3.
Solution:
Given,
Inequality x + 1 > 3
For finding the value of x, consider it as equality.
That is , x + 1 = 3
X = 3 -1
X = 2
For x= 2 the expression is equality. For inequality the value of x should be greater than 2.
Answer: x = 3 and above.
Tuesday, August 17, 2010
1 gallon how many litres
Hi Friends!!!
Let us learn about 1 gallon how many litres?
Convert 11 U.S gallons to litres.
Solution:
We know that 1 U.Sgallon = 3.785411784 litres.
Therefore 11 U.Sgallon = 11 x 3.785411784 litres.
= 41.69litres.
Our article will help fifth grade math student to solve math problems. I hope the above explanation was useful. Keep reading and leave your comments.
Monday, August 16, 2010
Surds
Let us learn how to do surds?
Solution : First we simplify the surds √32 and √50
√50 = √25x2 = 5√2
Now (5 + √32) – (12+ √50)
= 5 + 4√2 –(12 +5√2)
= 5 + 4√2 -12-5√2 Here the surd √2 is common term so like surds
= 5 -12 + √2( 4-5)
= -7 - √2
I hope the above explanation was useful.Keep reading and leave your comments.
Friday, August 13, 2010
Einstein's concept of non-euclidean
Einstein came along and discovered
that these non-Euclidean geometries were just the thing to describe
the real-world interactions of objects with mass - that is, to
describe gravity. examples on math forum; This is a case where the mathematical system was
invented with no consideration of the real world (and therefore no
faith element), but it turned out that this system does appear to
describe the real world.
The experiments to show that Einstein's theory of general relativity
do describe the real world better than any other mathematical system
are very tricky; it is still possible that another system would do
better. We can be absolutely sure that the results of general
relativity theory follow from its assumptions; the only question is
whether or not those assumptions match the way the real world is.
more examples on online math forum.
law of trichotomy
The law of trichotomy still isn't covered. It can be split into two parts: at most one of the three cases can occur, and at least one of the three cases occurs. more examples on math forum; The first can be stated as an axiom of addition as
It is not the case that x = x + y.
And that says it is not the case that x > x. The other half requires the axiom
For each x and y, either x = y or there is some z such that x + z = y, or there is some z such that x = y + z.
With these axioms, all the properties of magnitudes needed in the first few books of the Elements can be proved. For instance, we can prove
If 2x = 2y, then x = y.
more examples on free online math tutoring.
Euclid's square theory
The only figure defined here that Euclid actually uses is the square. The other names of figures may have been common at the time of Euclid's writing, or they may have been left over from earlier authors' versions of the Elements. Euclid makes much use of parallelogram, or parallelogrammic area, which he does not define, but clearly means quadrilateral with parallel opposite sides. Parallelograms include rhombi and rhomboids as special cases. get more examples on help in math; And rather than oblong, he uses rectangle, or rectangular parallelogram, which includes both squares and oblongs.
Squares and oblongs are defined to be "right-angled." Of course, that is intended to mean that all four angles are right angles. Sometimes Euclid's definitions are too brief, but the intended meaning can easily be determined from the way the definitions are used. In particular, proposition I.46 constructs a square, and all four angles are constructed to be right, not just one of them. read more on free math tutoring.
Online trigonometry help
Hi Friends!!! let us learn about Free trigonometry help
Online trigonometry is a branch of mathematics that studies triangles, particularly good triangles. Trigonometry deals with relationships between the sides and the angles of triangles, and with trigonometric functions, which depict those relationships and angles in mass, and the event of waves specified as measure and short waves.
Trigonometry homework is ordinarily taught in third hand schools either as a severalise education or as try of a precalculus layer. It has applications in both unalloyed math and applied science, where it is intrinsic in more branches of study and discipline. A grow of trigonometry, called spherical trigonometry, studies triangles on spheres, and is essential in astronomy and piloting.
In our next blog we shall learn about "online trigonometry homework help" I hope the above explanation was useful. Keep reading and leave your comments.
Figures and there boundry
The definition of figure needs to be fleshed out. In order to be a figure, a region must be bounded, that is, held in by a boundary. For instance, an infinite plane is unbounded, so it is not intended to be a figure. Neither is the region between two parallel lines even though that region has the two parallel lines as its extremities.
Other figures may be considered if other ambient spaces are allowed, although Euclid only uses plane and solid figures. online math forum; For a one-dimensional example, a line segment could be considered to be a figure in an infinite line with its endpoints as its boundary. Also, a hemisphere could be considered to be a figure on the surface of a sphere with the equator as its boundary. read more on math forum.
Plane surface elements
We see now that a plane surface, usually abbreviated to the single word "plane," is a kind of surface. Perhaps the remainder of the statement is a definition of content, but, if so, some words are missing.
One interpretation often given is that if a plane surface contains two points, then it contains the line connecting the two points. If that were the meaning, then it would be just as well to make that the explicit definition or to make it a postulate. examples on online math tutors ; But that does not seem to be Euclid's intent. His proposition XI.7 has a detailed proof that the line joining two points on two parallel lines lies in the plane of the two parallel lines. No proof at all would be necessary if that line were by definition or by postulate contained in a plane that contained its ends.
Note that a plane surface may be infinite, but needn't be infinite. It can be a square, a circle, or any other plane figure. more examples on math tutors online.
Geometrical point
A "point" in geometry can be thought of as something
with no length, width, or breadth. Everything in the real world has
some length, width, and breadth; we can only approximate a point by
making a dot with the sharpest pencil we can get. free math; (Physicists now
think that electrons may actually be points, but electrons obey the
laws of quantum physics, which is rather more complicated than
ordinary geometry.)
Still, somehow, geometry is very useful in describing the real world,
even though strictly speaking, it describes things that don't exist in
the real world. more explanation on math forum.
Counting calender numbers
In short, since the historical/calendric situation is so messy, I
believe that we should measure the millennium by noticing when the big
party is, and Prince doesn't party like it's 2000. I think we're in
the new millennium now.
It's also worth noting that since there was no year zero, the years
transitioning from BCE to CE are numbered ... -3, -2, -1, 1, 2, 3, ...
But some people, free math; notably astronomers, want the math to work out
better, so they actually use a year zero (... -2, -1, 0, 1, 2, ...),
so they're one year off from the rest of us in negative-land.
Learn more on online math forum.
Thursday, August 12, 2010
pre algebra homework help free
Algebra is the branch of mathematics concerning the study of the rules of operations and relations, and the constructions and concepts arising from them, including terms, polynomials, equations and algebraic structures. In mathematics, an expression is a finite combination of symbols that are well-formed according to the rules applicable in the context at hand. Symbols can designate values variables, operations, relations, or can constitute punctuation or other syntactic entities. Here we are going to study about how to solve the free pre algebra homework help and its example problems
free pre algebra homework help- Example Problems:
Consent to us observes some of the free pre algebra homework help problems.Free pre algebra homework help- Example 1:
Solve the following algebraic equations
4x + 4 = 12
Solution:
First we have to add both sides -4 we get
4x+4-4 = 12-4
In left hand side 2-2 is cancelling reaming we get
4x =-8
Divide both sides 4 we get
x = -2
Therefore the value of algebraic variables are x = -2
In our next blog we shall learn about algebra 2 homework I hope the above explanation was useful.Keep reading and leave your comments.
Wednesday, August 11, 2010
key math
Tuesday, August 10, 2010
Understanding math
It wasn't until I got to college, where they started dealing with the
components of molecules (atoms and electrons) that chemistry started
making sense. That's where they should have started, and there is no
telling how many kids had their interest in the subject killed by
starting at the other end.
Similarly, mathematics is, by and large, taught backward. You are
drilled on little skills, which turn out to be important, but without
ever really being shown the bigger picture, which would help you
understand _why_ they are important.
Can you imagine trying to teach
someone to play chess by having them practice moving the individual
pieces, math helper ;without ever letting them know that there was such a thing as
a chess 'game', or even letting them see a board with more than one
piece on it? Who would bother to learn it? That's something like the
way we currently go about teaching math. Is it any wonder that so many
students lose interest so early?
learn more on online math forum.
Learn to enjoy math
Actually, math starts to get _fun_ in 7th and 8th grade. You stop
dealing with particular numbers, and start dealing with patterns,
which are much more powerful, and therefore much more interesting. meet free online math tutors.
I don't believe that anyone can stay focused for long on a subject
that she doesn't like, so my advice would be to learn to enjoy math,
instead of looking at it as something that you're 'supposed' to learn.
more examples on math forum.
Philosophy of Mathematics
There is a philosophy whose purpose is to help people get past this
"freezing" business. It's called Zen Buddhism. (I know, that _sounds_
like a religion, but it isn't.) You can read a really nice, short,
simple introduction to the ideas of Zen Buddhism in a book called _Zen
in the Martial Arts_, by Joe Hyams. online math tutors ;(I know, that _sounds_ like it's
going to be a book about karate, or judo, but it isn't. At least, not
mostly.) It's a pretty popular book, so you should be able to find it
in most libraries or bookstores. It would be well worth your time to
read it.
This probably isn't what you wanted to hear, but it's better that you
should find out sooner rather than later. learn more with free online math tutoring.
Friday, August 6, 2010
Chess related to math
Welcome to free math tutoring, It's a little like what you do when you invent a board game like chess. You specify that there are such-and-such pieces, and they can move in such-and-such ways, and then you let people explore which board positions are possible or impossible to achieve. The main difference is that in chess, you're trying to win, while in math help, you're just trying to figure out what kinds of things can - and can't - happen. So a 'chessamatician', instead of playing complete games, might just sit and think about questions like this: If I place a knight (the piece that looks like a horse, and moves in an L-shaped jump) on any position, can it reach all other positions? What is the minimum number of moves that would be required to get from any position to any other position? Think, get more examples on free online math tutoring.
Introduction of Mathematics
I am your math helper,
mathematics is the derivation of
theorems from axioms.
So what does that mean?
It means that mathematics is a collection of extended, collaborative
games of 'what if', played by mathematicians who make up sets of rules
(axioms) and then explore the consequences (theorems) of following
those rules, more examples in math forum,
For example, you can start out with a few rules like:
A point has only location.
A line has direction and length.
Two lines interesect at a point.
Hope the above explanation was interesting, get connected with free math tutors online
multiply matrices
Let us learn about multiply matrices
If we multiply matrices, that must be present in same or different order. Let us consider we add matrix B by matrix A. If matrix A has 3X 3 orders, the matrix B also present in 3 X3 orders or other order like 2 X2. In matrix multiplication multiply every row of first matrix by every column of second matrix.
In our next blog we shall learn about ammonia solution I hope the above explanation was useful.Keep reading and leave your
Different numbers in India
The Hindu-Arabic numeral system is a positional decimal numeral system. Many of the countries adopted the Indian numerals.
Most of the positional base 10 numeral systems in the world have originated from India, where the concept of positional numerology was first developed. The Indian numeral system is commonly referred to in the West as the Hindu-Arabic numeral system or even Arabic numerals, since it reached Europe through the Arabs. you can find these examples of help in math numericals below,
I hope the above explanation was useful, math forum helps you with more examples.
Thursday, August 5, 2010
8th grade math worksheets
8th Grade Math Worksheets Example:
Example 1:Determine the distance between the points (-5, -5) and (1, 3).
Solution:
The distance d between points (-5, -5) and (1, 3) is given by
d = sqrt [(1 - -5) 2 + (3 - -5) 2]
Solve the above term.
d = sqrt (36 + 64) = 100
Wednesday, August 4, 2010
ln x
Let us learn about ln x
- For every x in the domain of f, f -1[f(x)] = x, and
- For every x in the domain of f -1, f[f -1(x)] = x
Differentiate Ln X:
Example 1: Differentiate ln xSolution: Let f(x)= ln x
Differentiating f(x), we get
f'(x) = 1/x
So, the solution is 1/x
Saturday, July 31, 2010
Factor by grouping
Factoring by grouping is usually done when you have at least 4 terms and they do not look to have anything in common. The procedure for that is:
Factor by grouping, in layman language, is simply defined as the grouping of terms with common factors before factoring a polynomial. A polynomial is a mathematical expression that is formed by variables and constants. The construction of such variables and constants is done by using operations of addition, subtraction, multiplication and non-negative whole number exponents (constants). Before we get down to factor by grouping methods
In mathematics, factoring is one of the important topic in algebra. Given expression can be factored by using the method of factoring by grouping. The given polynomial expression can be factored by different methods that are factoring by grouping, using trinomials by ac method, and group the polynomials more than two groups. Let us solve some example problems in factoring by grouping.
I hope the above explanation was useful.Keep reading and leave your comments.
Monday, July 26, 2010
Time
Another useful tip is to find out when you do your best work. Some students are night owls and perform well late into the evening. Others perform better in the morning. Find out which time works for you and concentrate studying and assignment efforts during that period. This uses your time more effectively.
In our next blog we shall learn about parallel axis theorem
I hope the above explanation was useful.Keep reading and leave your comments.
Saturday, July 24, 2010
Introduction to factoring quadratic equation
Let us study about Factoring quadratic equation,
An equation is in the form of y= ax2 + bx + c, where a, b, c are variables with a not equal to zero is called as quadratic equations. When we graph the quadratic equation, we will get a curve called as parabola.
Parabolas are the curvature that be able to open upward or downward depending the sign of a and it may vary in its "girth", but all the parabolas have the same basic "U" shape.
I hope the above explanation was useful, now let me explain Quadratic Equation Problems
Thursday, July 22, 2010
quadrants of a graph
Hi Friends!!!
Let us learn about "quadrants of a graph"
My skills tutors helped me to learn graph.
What is Odd function
Here we are going to learn even and odd functions. Even and odd functions are very useful in graphing and symmetry. Whether a function is even or odd can be said using some algebraic calculations.
Every plot may not have symmetry so there is no need that every function should be even or odd. That is a function can be even or odd or might not be both. Now we will separately learn even and odd functions.
I hope the explanation was useful, now let me explain decimal place value chart.
Wednesday, July 21, 2010
horizontal asymptotes
Let us learn about "horizontal asymptotes"
Tuesday, July 20, 2010
Geometry Parts of a Circle
A line to create a circle contains no start otherwise finish; it is a easy closed curve.
* Either point lying on the circumference of a circle is the equal distance as of the middle of the circle.
* A line section as of a point lying on the circumference of a circle to its middle is known as the radius.
* Both line segment to start and ends on the circle’s circumference is known as a chord.
* A chord to exceeds during the middle of a circle is known as the diameter.
The diameter of either circle is double as long as circle within the radius. Each circle contain an infinite number of radii also diameters. For a known circle, every diameters are congruent also every radii are congruent. A chord is a line part that connecting two points on a curve. Within geometry, a chord is frequently utilized to illustrate a line part connecting two endpoints that lie on a circle.
I hope the above explanation helped you.
Monday, July 19, 2010
height conversion
Let us learn about "height conversion".
I guess you practiced about Venn Diagram which we discussed in our previous blog.
Conversion of heights is specified in either centimeter, meters , feet and inches. The height can be converted from cm to feet, meter into feet and etc. in conversion the unit should be mentioned such as cm or feet.
1 centimeter = 0.033 feet
1 feet = 30.48 centimeter, same like
Height converter Cm to feet
2 centimeter = 0.065 616 797 9 feet
3 centimeter = 0.098 425 196 85 feet
Feet to cm
2 feet = 60.96 centimeter
3 feet = 91.44 centimeter
In our next blog we shall learn about "inch centimeter conversion"
Saturday, July 17, 2010
Explain Interval notation
An interval can be shown using set notation. For instance, the interval that includes all the numbers between 0 and 1, including both endpoints, is written 0 ≤ x ≤ 1, and read "the set of all x such that 0 is less than or equal to x and x is less than or equal to 1."
The same interval with the endpoints excluded is written 0 <>
Replacing only one or the other of the less than or equal to signs designates a half-open interval, such as 0 ≤ x <>intervals. In this notation, a square bracket is used to denote an included endpoint and a parenthesis is used to denote an excluded endpoint. For example, the closed interval 0 ≤ x ≤ 1 is written [0,1], while the open interval 0 <: x <>
I hope the above explanation was useful, now let me explain Factorisation.