Saturday, July 24, 2010

Line equation and slope form



Let us study about Slope Intercept Form,

A line equation makes the straight line when it is graphed. If the line passes through the points A (x1, y1) and B (x2, y2) and then its slope is,

Slope (m) = (y2 - y1) / (x2 - x1)

The slope is defined as the relation between the perpendicular distance and flat distance between any two points. The slope is denoted by letter ‘m’. The slope is also called as the gradient.

I hope the above explanation was useful.

Thursday, July 22, 2010

Advanced event systems


Hi Friends!!!

Let us learn about " Advanced event systems"
Introduction for Advanced Probability:
Mr. Pierce says the theory of probability is simply the science of logic quantitatively treated. Do we know about what is probability? It is a measure of uncertainty of events in a random experiment, and we have also studied the addition rule of probability. And treated probability as a function of outcomes of the experiment, a possible result of a random experiment is called its outcome but now we are going to study about advanced probability.

Advanced Probability Contents:

In this advance probability has so many contents, but we have to see some important topics only, there are given below:
  1. Conditional expectation,
  2. Poison distribution measures content,
  3. Martingales theory and applications content,
  4. Continuous-time random process content, and
  5. Weak convergence content.

In our next blog we shall learn about "lysosom"

I hope the above explanation was useful.Keep reading and leave your comments.

Explain Additive inverse


Let us study about Additive inverse,

Introduction of addition inverse property:

The Addition Inverse property of a number is the opposite of the number. The sum of any numbers and the addition inverse is always zero.

The addition property is the number that simply to find the opposite number. The additive inverse property is easy to check the real numbers is addition inverse or not.

The real number is ‘ x’ and the addition inverse is ‘-x’ .

I hope the above explanation was useful.

Wednesday, July 21, 2010

surface area to volume ratio


Hi Friends, Good Evening!!!

Let us learn about "surface area to volume ratio"

Introduction on surface area to volume ratio:
The surface-area-to-volume ratio also called the surface-to-volume ratio and variously denoted sa/vol or SA:V, is the amount of surface area per unit volume of an object or collection of objects. The surface area to volume ratio is measured in units of inverse distance. A cube with sides of length a will have a surface area of 6a2 and a volume of a3.
The surface to volume ratio for a cube is thus 6/a. Here we are going to see the formulas for surface area and volume of some regular shapes. Examples to calculate the surface area to volume ratio is given in the following sections.

The surface area in general, is the sum of all the areas of all the figures that cover the surface of the object.
Surface area of cube:
Sum of the areas of all six faces of a cube is its total surface area. Since a cube has all its sides i.e., length, breadth and height equal and each surface is a square.
In words, the surface area of a cube that covers the area of the six squares. The area of one of them is a*a, or a2. You can multiply one of them by six since these are all the same, so the surface area of a cube is 6 times one of the sides squared.
In our next blog we shall learn about " what is measurement ? "

I hope the above explanation was useful.Keep reading and leave your comments.

Tuesday, July 20, 2010

What is Vertical integration


Let us study what is meant by Vertical Integration definition,

This article we are going to explain about vertical integration. The integration is also called anti differentiation. It is the contradictory process of differentiation.
For instance,If we recognize our velocity vector v at some time t then our location vector is given by s where [(ds)/dt] and if we have s=s0 at t=t0. In organization, the appearance of vertical integration illustrates a method of control organization.





I hope the above explanation was useful, now let me explain about combination formula

Monday, July 19, 2010

variance formula


Hi Friends, Good Afternoon!!!

Let us learn about "variance formula".

In the variance of a random variable or distribution is the expectation, or mean, of the deviation squared of that variable from its expected value or mean. Thus the variance is a measure of the amount of variation within the values of that variable, taking account of all possible values and their probabilities or weightings.Try to find out "what is probability"

Population Variance Formula Explanation:

The population variance formula for discover the variance for the given population problem
Population Variance formula: Here, N is the size of the population. So X-an unbiased estimate of µ. The variance of the population
Where µ is the population mean. n values x1, ..., xn from the population, This is merely a individual case of the universal definition of variance introduced above, but controlled to finite populations.
In many functional situations, the true variance of a population is not known a priori and must be computed someway. When making with countless populations, this is generally impossible.
Most of the time it is not possible to obtain data for the entire population. For example, it is impossible to measure the weight of each male in a particular area to determine the average weight and variance for males of a particular area. In such cases, results for the population have to be estimated using samples.
This link will help you to learn how to measure angles.
I hope the above explanation was useful. Keep reading and leave your comments.

Saturday, July 17, 2010

Introduction of Conditional Probability


Let us study about conditional probability,
A conditional probability is the probability of an event given that another event has occurred. For example, what is the probability that the total of two dice will be greater than 8 given that the first die is a 6? This can be computed by considering only outcomes for which the first die is a 6. Then, determine the proportion of these outcomes that total more than 8. All the possible outcomes for two dice are shown below:

There are 6 outcomes for which the first die is a 6, and of these, there are four that total more than 8 (6,3; 6,4; 6,5; 6,6). The probability of a total greater than 8 given that the first die is 6 is therefore 4/6 = 2/3.

I hope the explanation was useful, now let me give you some examples of conditional probability.