Tuesday, August 2, 2011

Value of Decimals

Let's learn about the place Value of Decimals in today's post.

The place value of decimals are as below namely:

  • tens
  • ones
  • hundredths
  • thousandths
  • ten thousandths

Next time i will help you with the concept of some other concepts such as solving equations with decimals.

For more help one can also connect with an online tutor and get the help. Not just in decimals but people can avail to pre calculus tutorials and so on as well.

Friday, September 17, 2010

Help with statistics basics

Introduction to Statistics:

In this article let me help you on statistics basics. Online tutors are the individuals who will help the scholars in studies and report the new additional skills by using a step-by-step method. Online tutors are explaining the issues to the scholars. So the scholars can clear the doubts within a minute. Statistics is the most important idea in maths. Statistics is the appropriate science. Now let me show you a example on statistics. This will help you on understanding better.

Example:
Find out the Median for the following sequence. 24,28,32,37,42.

Solution:

First sort the above numbers. They get 24,28,32,37,42.

The middle element is 32. This could also help us on speed maths

Therefore median=32.


Tuesday, September 7, 2010

How to teach division

Introduction to how to teach division for kid:
In mathematics, especially in elementary arithmetics, division (÷) is the arithmetic operation that is the inverse of multiplication. Specifically, if c times b equals a, written: c x b =a. Where b is not zero, then a divided by b equals c, written: a/b =c.
For instance, 6/3 = 2, since 2 x 3 =6. In the above expression, a is called the dividend, b the divisor and c the quotient. This could also help us on fractions in simplest form

Friday, September 3, 2010

Help with polynomial function

Introduction polynomials and polynomial function:
Hear is and brief introduction on Polynomials and Polynomial Functions.An Algebraic expression of the form axn is called a monomial in x, where a is a known number, x is a variable and n is a non-negative integer. The coefficient of yn and n has a number, the degree of the monomial. For example, 7x3 is a monomial in x of degree 3 and 7 is the coefficient of x3. The total value of 2 monomial is known as a binomial and the sum of three monomial is called a trinomial.
Following is the sample exercise on polynomial and polynomials function.

The polynomials with its functions are used to solve the following examples:This also helps us on permutation and combination.

In each of the problem 1 to 3, find the subtraction and write it in the standard form :

1. (x3 + 5x2 – 10x + 6) – (2x3 – 3x – 4)

2. (x4 – 3x2 + 7x – 8) – (2x4 + x2 + 3x)

3. (3x5 – 5x2 + 4x – 7) – (1– 2x + 3x2 – x3) This could also help us on statistical graphs

This is how we learn on polynomial functions. May be in the following lesson i will try to help you more on find the height of a triangle

Monday, August 30, 2010

Online help

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Every human has got more desires like learning, experimenting, inventing, and traveling and so on... Whenever we see something new and interesting we first say I like 2 learn that as soon as possible and explore everything about that.
Today we are living in a technology world where we find without the usage of technology our work is in complete. When we talk about learning also our technology helps us in many ways. Now we get all help online which makes our life simple and sharp in doing anything.
Many of us prefer to go online to study because we get enough time to learn them in a perfect way with so many examples on the same problems. I am just giving you a hind to tell you how our technology plays an important role in our daily life. Keep reading may be in the next session let me help you on Decimal Calculator.

Friday, August 27, 2010

Solving Logarithms

In this section let me help you on solving logarithms. We use logarithms to add status linking various forms of powers in a several structure. If you can job self-assuredly with powers in dissimilar analysis you should bed no problems bring logarithms.

Immediately as planning is the oppositeness affect of element, and action a foursquare number is the word spread of squaring, exponentiation logarithms are oppositeness operations. Mind an antilog is the opposition activeness of trait a log, so is an additional figure for exponentiation.
Log with Fundament Holding:

Get the log of the debate apart through the log of the supposal.

loga x = ( logb x ) / ( logb a ). This could also help us on cumulative frequency table

There is no tell that also the pedestal 2 or supposition e be decrepit, but because those is the two you include on your machine, folks are most certainly the two that you are going to use the most.

logb x = ( log x ) / ( log b ) = ( ln x ) / ( ln b ).

Wednesday, August 25, 2010

Simplifying Equations

Introduction to simplify equations:
In this article let me help you on simplifying equations. An equation is defined as the the equality of two expressions which consists of variables and constants. Equations consist of the expressions that is to be equal to the opposite sides of an equal sign.

The following rules are used to simplify the equations and the equation does not change.
1) Add or subtract any variable or numbers to the both sides of the equation.
2) Multiply or divide any variable or numbers to the both sides of the equation.

Examples of equation: m+10=14, x+22=11, x+25=1,….
Now, we are going to see some of the simplifying equations problems.
Simplifying Equations Problems:

Example problem 1:
Simplify the equation: 7 x + 7 = 91

Solution:
Subtract 7 on both sides of the equation
7x + 7 - 7 = 91 – 7
7x = 84
Divide by 7 on both sides of the equation. This could also help us on area of a quadrilateral
7x / 7 = 84 / 7
x = 12
So, the simplified answer is x = 12.

Monday, August 23, 2010

Note on how ti find finding circumference?


Circumference of a circle:
In this section let me help you on finding circumference finding circumference. Keep reading if you still have any problems or doubts in learning do leave your comments.
The circumference of a circle is the length around it. The circumference of a circle can be calculated from its diameter using the formula:
c=\pi\cdot{d}.\,\!
Or, substituting the radius for the diameter:
c=2\pi\cdot{r}=\pi\cdot{2r},\,\! This could also help us on solving equations by factoring
where r is the radius and d is the diameter of the circle, and π (the Greek letter pi) is defined as the ratio of the circumference of the circle to its diameter (the numerical value of pi is 3.141 592 653 589 793...)

Thursday, August 19, 2010

Algebraic Formulas

Introduction to algebraic formula:

In this Lesson we are going to learn about algebraic formula. Many algebraic formulas we are using in math. Algebraic formula using two or three different variables. In this lesson we'll learn more. In this lesson covers algebraic formula reference sheet has the following algebraic formulas with operations like addition, subtraction, multiplication, and division and also has some properties like associative, commutative, and distributive properties....

List of Geometry Algebraic Formula:

1. Slope: If two points, (x1, y1) and (x2, y2) are given, the slope is equal to y2 – y1 / x2 – x1
2. Standard form of an equation: Ax + By = C
3. Slope-intercept form of an equation: y = mx + b This could also help us on chemical equation calculator
4. Point-slope form of an equation: y – y1 = m(x – x1), where (x1, y1) is a point on the line, and m is the slope.
5. Value of a determinant: | a b | = ad – bc
6. Cramer’s rule: ax + by = e
7. Distance formula: d = the square root of (x2 – x1)² + (y2 – y1

Tuesday, August 17, 2010

Note on distributive property calculator


In this article let me help you on distributive property calculator. Keep reading let me help you with the following example.
let us show as, a ( b-c ) = ab - ac, where as a, b, c are real numbers
Solution: a (b-c) = a (b+(-c))
= a.b+a.(-c) (using distributive property)
= ab+(-ac)
= ab - ac
2) Simplify, 5(11+12)
Solution: Given, 5(11+12)
Using distributive property for real number,
5(11+12) = 5*11 + 5*12
= 55 + 60
= 115. This could also help us on answers to math problems free
3) Obtain 17 * 99 using distributive law
Solution: We know, 99 = 100 -1
So, 17 * 99 = 17*(100-1)
= 17*100 - 17*1
= 1700 - 17
= 1683
3) (-5) *(-196) = (-5) ( -100+(-96))
= (-5)*(-100) + (-5)(-96)
= 500 +480
= 980
Questions to solve:
1) 18 * 102
2) 13 * 28

Saturday, August 14, 2010

Math homework help

Introduction about mathematics homework help tutorial
In this article you will get help on math homework help problems with the help of the tutor through online. Online help will be easier for the students to their homework problems in mathematics. Students can get instant help from any part of the world. This tutorial also include word problems. Below are some of the mathematics homework problems.

Help on Homework Problem in Mathematics:

1. Add 324 + 261

Tutor Solution
3 2 4 Add the ones digit 4 + 1 = 5
2 7 1 + Add tens digit 2 + 7 = 9
---------- Add hundred’s digit 3+ 2 = 5
5 9 5
---------- This could also help us on online algebra homework

Thursday, August 12, 2010

Statistics Home-work Help Online Tutor

Introduction to Statistics Home-work Help Online Tutor

In this article let me help you on statistics home-work help online. Online tutors are the individuals who will help the scholars in studies and report the new additional skills by using a step-by-step method. Online tutors are explaining the issues to the scholars. So the scholars can clear the doubts within a minute. Statistics is the most important idea in maths. Statistics is the appropriate science. Now let me show you a example on statistics. This will help you on understanding better.

Example:
Find out the Median for the following sequence. 24,28,32,37,42. This could also help us on trigonometry homework
Solution:

First sort the above numbers. They get 24,28,32,37,42.

The middle element is 32.

Therefore median=32.

Help on Statistics Problems Solved

In this article let me help you on statistics problems solved. Since we had studied enough on statistics let me help you with the sample problems.

Following is the sample problem on statistics:

Problem 1

For boys, the average number of absences in the first grade is 15 with a standard deviation of 7; for girls, the average number of absences is 10 with a standard deviation of 6.

sample?

(A) 0.025
(B) 0.035
(C) 0.045
(D) 0.055
(E) None of the above
Solution

The correct answer is B. The solution involves four steps. This could also help us on statistics answers online
* Find the mean difference (male absences minus female absences) in the population.
μd = μ1 - μ2 = 15 - 10 = 5

* Find the standard deviation of the difference.
σd = sqrt( σ12 / n1 + σ22 / n2 )
σd = sqrt(72/100 + 62/50) = sqrt(49/100 + 36/50) = sqrt(0.49 + .72) = sqrt(1.21) = 1.1

* Find the z-score that produced when boys have three more days of absences than girls. When boys have three more days of absences, the number of male absences minus female absences is three. And the associated z-score is
z = (x - μ)/σ = (3 - 5)/1.1 = -2/1.1 = -1.818


Therefore, the probability that the difference between samples will be no more than 3 days is 0.035.

Wednesday, August 11, 2010

square root of 18

Introduction to what is the square root of 18:

In mathematics, we use a math square root symbol, which is known as radical. The mathematical symbol of radical is (√). Rubicund is referred to a number which is present inside the root (i.e., here x is referred as rubicund). Let us discuss about the topic “what is the square root of 18”, some calculation to find what is the square root of √18 .

What is the Square Root of 18? Define Methods:

What is the square root of 18 involves in determining the value of [sqrt (18)] in two methods,


* In long division method, we divide the square root value in long division method which has slight variation from normal division.

* Average finding method solves square root of 18 by taking the nearest root value of 18, then find average and square it. Finally squaring the average we obtained. Which the above two methods are explained below with calculations. This could also help us on linear algebra toolkit

Monday, August 9, 2010

Circumference of a Circle Formula


Introduction:
In this section let me help you on circumference of a circle formula. The circle is a shape with points the same distance from the center.
It is named by the center.
The circle to the left is called circle X since the center is at point X
If you measure the distance around a circle and dividing the distance across the circle through the center point, you will always come close to a particular measurement, depending upon the accuracy of your value.
This value is approximately 3.141592653589... We use the Greek letter (pronounced pi) to represent the value.
The distance around a circle is called the circumference. The distance across a circle through the center point is called diameter. (Pi) is the ratio of the circumference of the circle is called diameter.This could also help us on examples of personification
Thus, for any circle, if you dividing the circumference by the diameter, you get a value close to (pi)
The radius of a circle is a distance from the circle center point of a circle to any point on the circle.

Friday, August 6, 2010

Introduction to Fractions Calculator

Introduction to Fractions Calculator:

In this section let me help you on adding fractions calculator. The Fraction calculator will add two fractions or more fractions here. This calculator will also help to simplify compound fractions to proper fractions or improper fractions. Calculator for adding fractions will solve the problems with step by step explanations. And also we can prepare for exam by understanding fractions calculator. In this calculator, We are going to discuss about how to add two fractions and solved problems.

The meaning of Fraction in two ways. Fraction is used to represent a part of whole and a part of collection or group of objects. algebraic calculator and Fraction has two different parts. The top number is called as numerator and bottom number is called as denominator. It will separate by a bar. Fraction represents as [5/8] .

Wednesday, August 4, 2010

Introduction to Quadratic Equations Formula

Introduction to Quadratic Equations:

In this section let me help on quadratic equation formula. A quadratic functions in the variable of x is an equations of the general form ax2 + b x + c = 0, Where "a","b","c" are real numbers, a not equal to Zero. 2x2 + x – 300 = 0 is a quadratic equations.

The Simplifying Quadratic equations, the general form is ax2 + bx + c, where "a", "b", and "c" are just numbers; they are known as the "numerical coefficients". The Formula is derived by the process of completing the square.

Example:

Solve (x + 1)(x – 3) = 0.


solution:-

(x + 1)(x – 3) = 0
x + 1 = 0 or x – 3 = 0
x = –1 or x = 3


The solution is x = –1, 3

Sunday, August 1, 2010

Help on Adjacent Angles

Adjacent Angles

Definition of Adjacent Angles

In this lesson let me help you on adjacent angles. The word “adjacent” means “next” or “neighboring”.

Adjacent angles are angles just next to each other. Adjacent angles share a common vertex and a common side, but do not overlap.

Examples of Adjacent Angles

In the figure shown, a and b are adjacent angles. They have a common vertex O and a common side OA.


Solved Example on Adjacent Angles

Example 1

Name all pairs of angles in the diagram that are adjacent. Solution: This can also help us on big words and definitions
Adjacent angles are angles just next to each other. Adjacent angles share a common vertex and a common side, but do not overlap.

Ða and Ðb, Ðb and Ðc, Ðc and Ðd, Ðd and Ðe, Ðe and Ða are the pairs of adjacent angels in the diagram shown above.

Thursday, July 29, 2010

Note on types of functions

In this section let me help you on types of functions. To know types of function, first one has to consider two sets with values(briefly explained below) and representation of function is done by values bounded in a oval shaped boundary as shown in diagrams below.
Considering two functions A and B

* One-one function

* Many-one function

* Onto function

* Into function

And below are the functions explained in detail with mapping function representation.

Example Problems for Function:

This can also help you on adjoint matrix.

Q 1 : f(x) = 3x + 4 substitute the value for x = 4

Sol : Given f(x) = 3x + 4

Substitute the value in equation x = 4

Here the notation value has substituted

f(2) = 3(4) + 4

Here we have multiplied by 3( 4 ) = 12

f(2) = 12 + 4

f(2) = 16

Tuesday, July 27, 2010

Help on Inequality Solver

Introduction to inequality solver:

In mathematics, an inequality is the statement about the relative size or order of two objects or about whether they are the same or not

* The notation a <>
* The notation a > b represents that a is greater than b.
* The notation a ≠ b represents that a not equal to b, but does not say that one is greater than the other or even that they can be compared in size.

the above statemnet denotes, a is not equal to b. These relations are called as strict inequalities. The notation a <>
These inequalities are involved in various expressions which are expressed in following statements. This will also help us on product rule
  1. Numerical inequalities
  2. Literal inequalities
  3. Double inequalities
  4. Strict inequalities
  5. Slack inequalities
  6. Linear inequalities