Posts Tagged ‘two’

Two-Way Counting

Thursday, December 10th, 2009

Overview of Two-Way Counting

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A detailed tutorial on two-way counting. Step by step tutorial including several examples of two-way counting for reference.

Overview

Two-way counting is when any expression for a given quantity are determined using two different counting approaches. Many people believe that a quadratic equation is the perfect example of two-way counting, because you find the quantity in more than one way. However, this is incorrect. Two-way counting is actually a backwards method – you have the quantity already, you just need to figure out how you could get it. This is used often in combinations and permutations, where you often already know what quantity you need to have, you just have to figure out how to get there.

Orthogonal Vectors

Tuesday, November 17th, 2009

Introduction to Orthogonal Vectors

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Description

A detailed tutorial on orthogonal vectors. Step by step tutorial including several examples of orthogonal vectors for reference.

Overview

Orthogonal vectors are vectors that are perpendicular. You can determine if vectors are perpendicular by finding the dot product. If the dot product is equal to zero, then the vectors are perpendicular. In certain dimensions, it is possible for three vectors to be perpendicular to each other. In this case, all three of those vectors are considered to be orthogonal. However, in general, orthogonal vectors is a term used to describe a pair of vectors.

Half-Circle

Tuesday, November 17th, 2009

Overview of Half-Circles

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Description

A detailed tutorial on equations of a half-circle. Step by step tutorial including several examples and an explanation of half-circles for reference.

Overview

A half-circle is truely half of a circle. If you take a circle and cut it in half, you will get a half circle. Because of this, the equations of the half-circle are very similar to the equations of a full circle – simply divide the equation by two. The only ones that you cannot find that way are the radius, diameter, and circumference. The radius and diameter do not change on a half-circle. There is no circumference on the half-circle, but if you need the circumference for another formula you can use the circumference of the whole circle of that half-circle.

Factor Trees

Tuesday, November 10th, 2009

How to Make Factor Trees

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Description

A detailed tutorial on how to make factor trees. Step by step tutorial including several examples on how to make factor trees for reference.

Overview

A factor tree is a type of tree diagram that splits numbers into their factors. It is a very useful method of simplification. First, start with a number and draw two lines from it. Two numbers that when multiplied equal your first number need to go there. A great number to start with is 2, if your number is an even number. you can start with any two numbers you like, provided they fit the guidelines, excluding anything paired with the number one – because then you won’t get anywhere. Then for each of your two numbers, if they are not simplified, you do the same process with them. Keep it up until you are down to simplified, or prime, numbers. You will know you have reached one when the only multiples are one and itself.

Numerator and Denominator

Tuesday, November 10th, 2009

The Numerator and Denominator of a Fraction

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Description

A detailed tutorial on the numerator and denominator of a fraction. Step by step tutorial including several examples of numerators and denominators for reference.

Overview

Fractions are well known in the world of mathematics. But when first starting out, you may ask yourself why the fraction appears like it does – split into two parts. You will see a fraction either written horizontal or vertical. In a horizontal fraction, the numerator is the number to the left, and the denominator is the number to the right. In the more common and proper vertical fraction, the numerator is on the top and the denominator is on the bottom. This works when there are whole equations in either the numerator and denominator as well, not just for simpler numbers. The numerator and the denominator should never be split, but algebra tricks can sometimes help to simplify them.

Square Matrix

Tuesday, November 3rd, 2009

Introduction to Square Matrices

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Description

A detailed tutorial on square matrices and how to identify them. Step by step tutorial including several examples of square matrices for reference.

Overview

A square matrix is a simple matrix in the shape of a square. It has the same number of rows and columns. Square matrices are called nxn matrces. The most common values for n are 2 and 3. Two columns and rows is the smallest amount of rows and columns a square matrix can have – matrices with only one value are not considered to be square.

Joint Variation

Thursday, October 8th, 2009

Joint Variation Explained

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Description

A detailed tutorial on joint variation. Step by step tutorial including several examples of joint variation and what joint variation is for reference.

Overview

Joint variation is the same as direct variation, only it is occuring for more than one variable, while direct variation only deals with one variable. Because of the similarities, joint variation is performed in the same way as direct variation, although for two variables and not one. Joint variation can be expressed as d = r * t.

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