What piecewise linear transformation functions are used in image processing?
The form of the piecewise functions can be arbitrarily complex, but higher degrees of specification require considerably more user input.
How are integers used in everyday life?
they are used at the groceries store. And as football and golf scores as well.
The integers are formed by the natural numbers, (1, 2, 3, ...) their negatives (-1, -2, -3, ...) and 0.
You use them in everyday life to express amounts. Examples:
-My website got 1000 views today!
-I need you to buy 5 lbs of rice.
-She invited 50 persons to the party.
What is the equation for accelaration?
Acceleration equals: final speed, minus original speed, divided by total time. Source: (http://www.scienceteacherprogram.org/physics/Torpie00-1.html)
How is sonar used in everyday life?
Sonar is probably right around the corner from you in the nearest hospital or medical clinic. Even some doctor's offices have the units on hand, as well as some veterinary clinics. It finds its broadest application in medical imaging. Use the link to the related question of the uses of sonar to see where else it may be used.
What is invertible counterpoint?
Invertible counterpoint The contrapuntal design of two or more voices in a polyphonic texture so that any of them may serve as an upper voice or as the bass. Invertible counterpoint involving two (three, four) voices is called double (triple, quadruple) counterpoint. http://www.answers.com/topic/invertible-counterpoint-music
Everyday life in Maryland in 1634?
They Lived on scattered farms, grew tobacco onplantations, and had slaves to do the work. Women did most indoor cleaning and cooking.
HEY THERE, I HAVE A 96 DEVILL WITH THE NORTHSTAR ENGINE IN IT. THE HEAD GASKET HAS BEEN DAMAGED SO I ORDERED THAT HEAL A SEAL OFF THE INTERNET AND INSTALLED IT MYSELF, ITS BEEN SIX MONTHS AND A LOT OF TRAVELING OUT OF TOWN NUMEROUS TIMES. IT COSTS ABOUT 159.00 BUT ITS WORTH IT.
BACK TO YOUR QUESTION THOUGH, I ALSO HAVE A 1990 CADI SEVILLE WITH A 4.5 V8 ENGINE IN IT, I HAVE SEEN A 96 AND 97 DEVILLE WITH THE SAME ENGINE IN IT. A FRIEND OF MINE HAS A 95 WITH THAT ENGINE IN IT ALSO. HOPE IVE BEEN SOME HELP. THESE CARS ARE GREAT CARS BUT WHEN IT RAINS IT POURS HUH. LET ME KNOW YOUR OUTCOME.
I have a 94 deville concourse which was originally equipped with the 4.6, but it has a 4.9 in it. So I guess somewhere along the way a different motor was dropped in.
What is the standard metric unit for mass?
The metric unit of mass is kilogram. It is the mass of a piece of platinum alloy that keep in a museum in Paris. One kg (kilogram) is equal to 1000 g (gram). One kg (mass) weighs 2.205 pounds on the surface of the Earth.
Mathematics: A two dimensional grid of numbers.
Biology: The matrix is a part near the origin of your toe or fingernail where the nail grows from.
Movie: The Matrix is the world that has blinded you from the truth. The Matrix is control.
What is a one-to-one relation in mathematics?
A one-to-one relation in math means that for every value in the range, there's at most one value that maps to it. If you think of relations as people sitting on a bus, this means that no one is sharing a seat. More often, mathematicians talk about one-to-one functions (formally called injections) - these are just one-to-one relations that happen to be functions :-). If we write the function as y=f(x), the condition for it being one-to-one is that if f(a)=f(b), then a=b. When looking at the graph of a relation, we can determine if it's one-to-one by the horizontal line test: if any horizontal line drawn on the graph intersects the relation at most once, it is one-to-one. On the other hand, if a horizontal line intersects the relation twice, the relation is not one-to-one. For example, y=x^2 is not a one-to-one relation: (-1)^2 and 1^2 both get mapped to 1. We can see this in the graph of y=x^2 because a horizontal line above the x-axis will intersect the graph twice. y=x^3, on the other hand, is a one-to-one relation. Because the cube of a negative number stays negative, no two numbers get sent to the same number by cubing them.
What is a one-to-many relation many-to-one relation many-to-many relation in mathematics?
Given a relational db table that contains data about patients at a
doctor's office, and a second table that contains data about
prescriptions, do you think that a relationship can be established
between the two tables? If so, explain whether the relationship is 1 to
1, 1 to many or many to many.
Why do bit rate decrease due to distance?
imagine that your connection in an tube of 10M with a 1degree angle
You drop a glass of water in it. That take 10sec.
imagine that your connection in an tube of 100M with 1degree angle,
You drop a glass of water in it. How long the water take to reach the end ?
The data is very comparable to water in drain....
Jean-François Cyr,
The standard time for a 1998 Mitsubishi Galant from 0-60 mph is 9.0 seconds, so it will take 16.7 seconds to travel 1/4 of a mile. Hope this info is useful.
What is the best estimate for a lemon?
That depends a lot WHAT you want to estimate about the lemon - which of its qualities, e.g., its mass, its diameter, its sourness, its color, etc.
Will a bus and a car travel the same distance at a same speed in same time?
Yes.
Time is a function of distance and speed, and independent of the method of achieving that speed over the distance.
time = distance ÷ speed
What is similar to an equation but uses or instead of?
Unfortunately, the browser used by Answers.com for posting questions is incapable of accepting mathematical symbols. This means that we cannot see the mathematically critical parts of the question. We are, therefore unable to determine what exactly the question is about and so cannot give a proper answer to your question. Please edit your question to include words for symbols and any other relevant detail.
When two linear equation no solution then lines are?
Parallel but non-coincident or, in more than 2 dimensions, they are skew.
This is actual question
SUPPOSE X1 X2 X3, Xn form a random sample from a population with density function f(x,y) = 1/y where 0<x<y,y>0 where y is unknown parameter .let T=max(X1,X2,....Xn) show that Y (estimate) ... Y=(1+1/n) is unbiased estimator of Y?
What is the absolute value x-3-6 equals 2?
If: |x|-3-6 = 2
Then: |x| = 2+3+6 = 11
If x > 0, then x = 11
If x < 0, then x = -11
Why is slopes and linear function so important?
First of all, many relationships are inherently linear. For example, distance travelled is a linear function of time where the slope is speed.
Beyond that, linear functions are extremely simple. Because of this they can be used to model pieces of more complicated functions in a simple way. Thus, you can study the properties of the complicated function by studying a piece of it at a time, in a sense.
Many mathematical objects can be said to behave as linear operators. This means that a firm undertstanding of lines, slopes and linear functions transfers to these objects.
Linearity is fundamental to a great deal of mathematics.
What are the dimensions of 24 square feet?
There are infinite varieties of dimensions as 4'x6' , 3'x8', 12'x2', ..., etc
Is a singular matrix an indempotent matrix?
A singular matrix is a matrix that is not invertible. If a matrix is not invertible, then:
• The determinant of the matrix is 0.
• Any matrix multiplied by that matrix doesn't give the identity matrix.
There are a lot of examples in which a singular matrix is an idempotent matrix. For instance:
M =
[1 1]
[0 0]
Take the product of two M's to get the same M, the given!
M x M = M
So yes, SOME singular matrices are idempotent matrices! How? Let's take a 2 by 2 identity matrix for instance.
I =
[1 0]
[0 1]
I x I = I obviously.
Then, that nonsingular matrix is also idempotent!
Hope this helps!