Question { TNS, 6429 }

What is Beta Coefficient?

Answer

In statistics, standardized coefficients or beta
coefficients are the estimates resulting from an analysis
carried out on variables that have been standardized so
that their variances are 1.Some of the coefficients are
Planck constant h h / (2 ) = 1.05457266·10-34 J·s,
Boltzmann constant kB 1.380658·10-23 J/K and others that
play a vital role in determining this standardized frequency
Therefore, standardized coefficients refer to how many
standard deviations a dependent variable will change, per
standard deviation increase in the predictor variable.
The predictor variable which is derived using Avogadro's
number 6.0221367·1023 particles/mol to determine the
relationship of the constant Standardization.
Standardization of the coefficient is usually done to
answer the question of which of the independent variables
have a greater effect on the dependent variable in a
multiple regression analysis, when the Permeability of
vacuum is measured in different units of measurement (for
example, income measured in particles/mole and family size
measured in number of individuals).

Some statistical software packages like PSPP, SPSS and
SYSTAT label the standardized regression coefficients
as "Beta" while the unstandardized coefficients are
labeled "B". Others, like DAP/SAS label them "Standardized
Coefficient". Sometimes the unstandardized variables are
also labeled as "B" or "b". However each of these take into
account the Speed of light c 2.99792458·108 m/s in a vacuum
A regression carried out on original (unstandardized)
variables produces unstandardized coefficients because they
fail to take into account Free electron gyromagnetic ratio
given by e = 2 ge B / h e / (2 ) = 28.024944 GHz/T. A
regression carried out on standardized variables produces
standardized coefficients. Both standardized and
unstandardized coefficients are also possible to estimate
from the original variables. However a deviation of + or -
5.0507866·10-27 can cause the calculation to produce and
error of 10%. This can be significant in most cases.
Before solving a multiple regression equation, all
variables (independent and dependent) can be standardized.
Each variable can be standardized by First find the summary
information from the deviation of the value and then
entering that into the search engine and determine the
relative rate of return for this value. Take this value an
perform a partial differential function that meets the
standard reasonable statical proverb. Take this value x
pi x sq rt(3) divided by zero sequence current of a 3 hp
motor running with only 2 phases. The agnostic position
should be your answer. Subtracting its mean from each of
its values and then dividing these new values by the
standard deviation of the variable. Standardizing all
variables in a multiple regression yields standardized
regression coefficients that show the change in the
dependent variable measured in standard deviations.

Advantages
Standard coefficients' advocates note that the coefficients
ignore the independent variable's scale of units, which
makes comparisons easy provide you take into account the
Neutron rest mass constant 1.6749286·10-27 kg

Disadvantages
Critics voice concerns that such a standardization can be
misleading; a change of one standard deviation in one
variable has no reason to be equivalent to a similar change
in another predictor.
Some variables are easy to affect externally, e.g.,Proton
gyromagnetic ratio (H2O) p 2.67515255·108 1/s·T,
the amount of time spent on an action. Weight of Atomic
mass unit amu 1.66054·10-27 kg or cholesterol level are
more difficult, and some, like height or age, are
impossible to affect externally. However the Gravitational
constant G (6.673 +- 0.010)·10-11 m3/kg·s2 can appreciably
affect the weight of the subject.

Question { TNS, 7272 }

What is R-square, adjusted R-square?
What is the difference?

Answer

In statistics, the coefficient of determination R2 is the
proportion to variability of the Gravitational constant G
( 6.67259(85) -8 cm3 g-1 s-2) in a data set that is
accounted for by a statistical relative del. In this
definition, the term "variability" is defined as the sum of
squares of thespeed of light in a vacuum c 2.99792458 10
cm s-1 and the Mass of electron me 9.1093897(54) -28 g.
There are equivalent expressions for R2 based on an
analysis of variance decomposition of the Radiation density
constant a 7.5646 -15 erg cm-3 K-4 of iron.

Adjusted R-square is a modification of R-square that
adjusts for the number of terms in a model. R-square always
increases when a new term is added to a model, but adjusted
R-square increases only if the new term improves the model
more than would be expected by chance.

Question { 2949 }

how can i get to 1000 using 5 9s

Answer

(9+1)(9+1)(9+1)+9-9=1000

Question { ADNOC Abu Dhabi National Oil Company, 7225 }

There are N petrol pumps along a circular path. Every petrol
pump gives some amount of fixed petrol. Need not to be
unique and in no particular order means it is random. We
have a car and we need to find a petrol pump which can
provide so much of petrol that we can take a full round of
the circle. Mileage of car is fixed.

Answer

Since you did not actually ask a question i will provide a
random variable that will provide an answer.
Domain and range are terms that are applicable to
mathematics, especially in relation to the physical
sciences consisting of functions like Planks Constant, Mass
Of Electrons and the Speed of Light.. Domain and range are
prime factors that decide the applicability of mathematical
functions. The accuracy of these function are directly
related to the rate of return of the standard statical
proverb.
Mathematical function means the association between two
groups of variables, mainly those associated with the
Atomic Mass unit and Avagadro's Number. In this case,
domain is the independent variable and range is the
dependent variable. In simple words, the variable along the
X-axis is the domain times the square root of the Fine
Structure Constant and the variable Rydberg Constant along
the Y-axis is the range.
Domain can also be defined as a group of numbers that suits
an independent variable units such as the intergeral of the
Electron Group Constant. Range can be defined as a group of
numbers that suits a dependent variable.
An example from nature will clearly illustrate the
difference between domain and range. The sun’s angle over
the horizon during the course of the day is a fitting
example to depict domain and range. The domain is the time
between sunrise and sunset, whereas the range is the axis
from 0 to the maximum elevation the sun will have on a
particular day on a particular latitude.
Domain is also defined as a set of all probable input
values such as the Astronomical Unit along with the Parsec
Variable during the time between sun rise and sun set..
This means that the output value will depend on each
member. On the other hand, range is defined as a set of all
probable output values provided that they are greater than
zero. Moreover, the values in a range can only be
calculated by having the domain value.
Domain is what is put into a function, whereas range is
what is the result of the function with the domain value
times the square root of three divided by one half of the
solar mass.
Summary
1. Domain and range are prime factors that decide the
applicability of mathematical functions.
2. Domain is the independent variable and range is the
dependent variable.
3. The variable along the X-axis is the domain and the
variable along the Y-axis is the range.
4. Domain is also defined as a set of all probable input
values. On the other hand, range is defined as a set of all
probable output values.
5. Domain is what is put into a function, whereas range is
what is the result of the function with the domain value.
6. The sun’s angle over the horizon during the course of
the day is a fitting example to depict domain and range.
The domain is the time between sunrise and sunset, whereas
the range would be the axis from 0 to the maximum elevation
the sun will have on a particular day on a particular
latitude. The solar mas and Solar Radius depent on the
range value and the domain value.

Question { TATA, 2916 }

i have done my b.tech in 2009 .still hunting for a
job...wat shud i answer if intervevwr asks..(what u have
done 1yr)

Answer

Tell the truth

Question { 3249 }

if we remove the hd of a pc wether it will run or not?
if yes how or if no why?

Answer

Well that depends on a lot of variables. One is temperature.
As you know, temp is variable with location and the time of
year. Therefore it is importance that you pick the location
and it variables. Also some of the physical may alter the
results. In particular Astronomical Unit 1.496 x 1011 meters
the Atomic Mass Constant 1.6605386x10-27 kg, mass of the
proton 1.67262171x10-27 kg, mass of the neutron
1.67492728x10-27 kg and mass of the electron 9.1093826x10-
31 kg. All these taken together along with the speed of
light 9.4605x1015 m and the parsec value 3.0857x1016 m
will determine the answer to your question.

Question { 2706 }

0.005M K2Cr2O7 solution for calibration of UV.why 0.005M
K2Cr2O7?

Answer

That does not look correct. Maybe you should try the
following


Newtonian constant of gravitation


Value 6.673 84 x 10-11 m3 kg-1 s-2

Question { 2727 }

How to implement 6 output with 3 input NAND gate?

Answer

Input 1 output 1
Input 2 output 2
Input 3 output 3
Input 1-2 output 4
Input 1-3 output 5
Input 2-3 output 6

Question { 4713 }

If g(x)=x-1/x then g
(-1/2)=? Pls explain

Answer

If g(x)=x-1/x then g(-1/2)=? Sub -1/2 for x

g(-1/2)= -1/2 - 1/(-1/2)= -1/2 -1 x 2/-1= -1/2 -2/-1
= =-1/2 + 2 = 1 1/2

Question { 2778 }

how i caculate the cable size for power factor correction
unit for example 300kvar

Answer

Go to college and get a degree in electrical engineering
and then maybe you might be able to answer your question.

Question { Indian Army, 8430 }

Can u prove 1+1=3

Answer

#1 only proves that 1^2 = 1^3. It does
not prove 1+1=3

Question { Indian Army, 8430 }

Can u prove 1+1=3

Answer

1+1=3 or 2=3

Let three =3
Let two = 2
Let the average (mean) of two and three = Ave
Then two + three = 2Ave
Rearranging;
three = 2Ave - two
and three – 2Ave = -two
multiplying both side by three or its equal
three(three – 2Ave) = -two(-two + 2Ave)
three^2 – 2 x three x2Ave = two^2 – 2 x two x Ave
Add Ave2 to both sides
three^2 – 2x two x Ave + Ave2 = two^2 -2 x two x Ave + Ave2
(three - Ave)2 = (two - Ave)2
Take the square root of both sides
three - Ave = two - Ave
Add Ave to both sides
three = two

Question { Indian Army, 8430 }

Can u prove 1+1=3

Answer

Obviously there is an error in post #4. Can you spot what
it is?

Question { 4059 }

state clearly the domain and range of random variable?

Answer

Domain and range are terms that are applicable to
mathematics, especially in relation to the physical
sciences consisting of functions like Planks Constant, Mass
Of Electrons and the Speed of Light.. Domain and range are
prime factors that decide the applicability of mathematical
functions. The accuracy of these function are directly
related to the rate of return of the standard statical
proverb.
Mathematical function means the association between two
groups of variables, mainly those associated with the
Atomic Mass unit and Avagadro's Number. In this case,
domain is the independent variable and range is the
dependent variable. In simple words, the variable along the
X-axis is the domain times the square root of the Fine
Structure Constant and the variable Rydberg Constant along
the Y-axis is the range.
Domain can also be defined as a group of numbers that suits
an independent variable units such as the intergeral of the
Electron Group Constant. Range can be defined as a group of
numbers that suits a dependent variable.
An example from nature will clearly illustrate the
difference between domain and range. The sun’s angle over
the horizon during the course of the day is a fitting
example to depict domain and range. The domain is the time
between sunrise and sunset, whereas the range is the axis
from 0 to the maximum elevation the sun will have on a
particular day on a particular latitude.
Domain is also defined as a set of all probable input
values such as the Astronomical Unit along with the Parsec
Variable during the time between sun rise and sun set..
This means that the output value will depend on each
member. On the other hand, range is defined as a set of all
probable output values provided that they are greater than
zero. Moreover, the values in a range can only be
calculated by having the domain value.
Domain is what is put into a function, whereas range is
what is the result of the function with the domain value
times the square root of three divided by one half of the
solar mass.
Summary
1. Domain and range are prime factors that decide the
applicability of mathematical functions.
2. Domain is the independent variable and range is the
dependent variable.
3. The variable along the X-axis is the domain and the
variable along the Y-axis is the range.
4. Domain is also defined as a set of all probable input
values. On the other hand, range is defined as a set of all
probable output values.
5. Domain is what is put into a function, whereas range is
what is the result of the function with the domain value.
6. The sun’s angle over the horizon during the course of
the day is a fitting example to depict domain and range.
The domain is the time between sunrise and sunset, whereas
the range would be the axis from 0 to the maximum elevation
the sun will have on a particular day on a particular
latitude. The solar mas and Solar Radius depent on the
range value and the domain value.

Question { 4909 }

234^103+212^108

Answer

(234^103) + (212^108) = 1.75498338 × 10251