Question about Office Equipment & Supplies

Please help me understand

An ordered pair is made up of two values written in a specified order. In functions, an ordered pair is made up of a value from the definition domain followed by its corresponding value in the range.

To a corresponds t thus the pair is (a,t)

To b corresponds s, the pair is (b,s)

To c corresponds q, the pair is (c,q)

The last pair is (d,t)

You can now define your function as a set of ordered pairs** f: {(a,t),(b,s), (c,q), (d,t) }**. When you write the set, the order of the pairs is not important. Just make sure THAT IN EACH PAIR the first listed is from the set ** {a,b,c,d } and the second listed is from **** {t,s,q }. **The second t in the last set cannot be written because no repetition is allowed in sets.

Posted on Apr 20, 2013

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Posted on Jan 02, 2017

SOURCE: Inputting the Domain Range

Feb 26, 2010 - I was right to suggest to
you to read the page on domain and range of functions: it would have
clarified the concepts to you.

The domain of the sine function is
from -infinity to + infinity. But since the function is periodic, with a
period equal to 2Pi, by limiting the DOMAIN of values to -1*Pi to +1*PI
you see all there is to see. All the rest can be obtained by
translation of the curve.

The RANGE of the sine function is
LIMITED to values in the interval [-1, 1]

Let us summarize: The
DOMAIN of the sine function is ]-infinity, +infinity[ and its RANGE is
[-1,+1].

That being said, there is something I would like to point to
you

These are the numbers.

You want a "square", so be it.
Here is the window setting

and the corresponding picture. Does it
look like a square?

Why
do you insitst on drawing a square? Horizontally you have the angle ( a
number with a unit), while vertically you have a ratio of two lengths (
a pure number). Would even think about a square if you drew your sine
function with the degree as angle unit. Horizontally you would have a
domain [-180 degrees, 180 degrees] while vertically you have a range
[-3.14..., +3.14...]. How can that be a square?

I showed you how
you can fix every dimension in the graph window (see the first picture)
. Choose any values that you believe will give you a square graph. And I
do mean to say "that make you believe", because there is no meaning
attached to the "fact" that the window looks like a square. An angle
cannot be compared to a the projection of one side of a right triangle
onto the hypotenuse.

Posted on Feb 26, 2010

SOURCE: Inputting a Domain within a Rang

Hi,thanks for Information,website domain names is not an range ,you can check it's available status with this http://www.thewebpole.com/ site. after you can get for your site with allocated IP, one more domain name is must similar to site information.

Posted on Jun 25, 2010

SOURCE: I am trying to find

Go to Y= and you will see Plot 1, Plot 2 and Plot 3 at the top of the screen. One of these is highlighted. Navigate the cursor to the highlighted option(s) and press Enter to deselect it.

This error happens when you are trying to graph data in a list and the lists are either empty or not the same length.

Posted on Mar 06, 2011

Hello

Bluetooth is a short range wireless communication method that allows a phone to communicate with a set of headphones, an earpiece, an in-car module (provides "hands-free"), an external loudspeaker, or any other bluetooth device by "pairing" the devices together so that the connection requirements are remembered and can be activated whenever the paired devices are within range of each other.

An example is perhaps easiest to understand. I have a bluetooth kit in my car which plays through the in-car stereo. As soon as I start the car engine and therefore give power to the unit via the ignition switch, it automatically finds and links to my Samsung Galaxy in my shirt pocket.

Hope this is helpful, if so would you please register that with Fixya

Cheers

Bluetooth is a short range wireless communication method that allows a phone to communicate with a set of headphones, an earpiece, an in-car module (provides "hands-free"), an external loudspeaker, or any other bluetooth device by "pairing" the devices together so that the connection requirements are remembered and can be activated whenever the paired devices are within range of each other.

An example is perhaps easiest to understand. I have a bluetooth kit in my car which plays through the in-car stereo. As soon as I start the car engine and therefore give power to the unit via the ignition switch, it automatically finds and links to my Samsung Galaxy in my shirt pocket.

Hope this is helpful, if so would you please register that with Fixya

Cheers

Feb 27, 2015 | T-Mobile Cell Phones

No calculator can give you the domain of definition not the range of values. You must study the function to determine the x-values where the function is not defined. If for some value of x the function is undefined (for example a denominator because 0) then that x-value does not belong to the domain of definition.

One the domain is known, the range can then be determined.

One the domain is known, the range can then be determined.

Sep 07, 2014 | Office Equipment & Supplies

Once you choose the domain of a function, you cannot restrict its range. ** It depends on the domain of definition.** You can however restrict the window within which you look at the graph. Change the Ymin, Ymax values.

Apr 16, 2014 | Texas Instruments Office Equipment &...

At least two meanings.

**In statistics** ( say 1-var), let Xmin be the smallest value in the data set, and Xmax the largest value in the set. **Range= Xmax-Xmin**

**In functions and graphs**

Let y=f(x) be a function, x is the independent variable and y the dependent variable.

The**domain** of the function is the set of all possible values that the independent variable can have: it is the pool where x takes it values, and the function f(x) its inputs.

The**range** of the function f(x) is the set of all possible values of the dependent variable, the set of all possible outputs of the function f(x)

Let y=f(x) be a function, x is the independent variable and y the dependent variable.

The

The

Mar 12, 2014 | Computers & Internet

Let there be a function y=f(x).

The domain of the function is the set of values that x is allowed to take. For example, the domain of the f(x)=x^2 is the whole of the real line: any real value you might think of has a square.

The range of a function is the set of all values that the function can take. For f(x)=x^2 the range is [0, infinity[

Oct 16, 2013 | Texas Instruments TI-84 Plus Silver...

For y = 2x-3, both range and domain are from -infinity to +infinity.
If you wanna read more about it, please open the following link:
http://www.intmath.com/functions-and-graphs/2a-domain-and-range.php

Jul 06, 2011 | Cell Phones

While the domain of the sine function is the whole of the real line, it range spans the interval [-1,1]. In other words the sine of an arbitrary angle is imperatively somewhere in the closed interval [-1,1].

So when you want to find the arc sine corresponding to a given value of a sine function, you cannot give as argument to the arc sine [sin^-1] a value that lies outside the interval [-1,1].

For your case, the argument is 60 and it is outside the permitted domain [-1,1]. That is why the calculator protests by signaling a domain error.

So when you want to find the arc sine corresponding to a given value of a sine function, you cannot give as argument to the arc sine [sin^-1] a value that lies outside the interval [-1,1].

For your case, the argument is 60 and it is outside the permitted domain [-1,1]. That is why the calculator protests by signaling a domain error.

Oct 28, 2010 | Texas Instruments TI-84 Plus Calculator

The cosine function takes its value on the whole real line, the angle domain spans ]-infinity, + infinity[. The range of the function is however limited to the [-1, +1] interval.

Thus if you want to calculate the arc (angle) from the value of the cosine, the cosine must be in the interval [-1, +1]. Any value outside this domain will give you a domain error.

Check that the values you feed to the arc cosine function are in the interval [-1,+1].

If the angle unit is the degree the value returned bay [cos^-1] is in degrees, and if the angle unit is the radian, the value returned is in radians

Thus if you want to calculate the arc (angle) from the value of the cosine, the cosine must be in the interval [-1, +1]. Any value outside this domain will give you a domain error.

Check that the values you feed to the arc cosine function are in the interval [-1,+1].

If the angle unit is the degree the value returned bay [cos^-1] is in degrees, and if the angle unit is the radian, the value returned is in radians

Mar 04, 2010 | Texas Instruments TI-89 Calculator

Feb 26, 2010 - I was right to suggest to
you to read the page on domain and range of functions: it would have
clarified the concepts to you.

The domain of the sine function is from -infinity to + infinity. But since the function is periodic, with a period equal to 2Pi, by limiting the DOMAIN of values to -1*Pi to +1*PI you see all there is to see. All the rest can be obtained by translation of the curve.

The RANGE of the sine function is LIMITED to values in the interval [-1, 1]

Let us summarize: The DOMAIN of the sine function is ]-infinity, +infinity[ and its RANGE is [-1,+1].

That being said, there is something I would like to point to you

These are the numbers.

You want a "square", so be it. Here is the window setting

and the corresponding picture. Does it look like a square?

Why do you insitst on drawing a square? Horizontally you have the angle ( a number with a unit), while vertically you have a ratio of two lengths ( a pure number). Would even think about a square if you drew your sine function with the degree as angle unit. Horizontally you would have a domain [-180 degrees, 180 degrees] while vertically you have a range [-3.14..., +3.14...]. How can that be a square?

I showed you how you can fix every dimension in the graph window (see the first picture) . Choose any values that you believe will give you a square graph. And I do mean to say "that make you believe", because there is no meaning attached to the "fact" that the window looks like a square. An angle cannot be compared to a the projection of one side of a right triangle onto the hypotenuse.

The domain of the sine function is from -infinity to + infinity. But since the function is periodic, with a period equal to 2Pi, by limiting the DOMAIN of values to -1*Pi to +1*PI you see all there is to see. All the rest can be obtained by translation of the curve.

The RANGE of the sine function is LIMITED to values in the interval [-1, 1]

Let us summarize: The DOMAIN of the sine function is ]-infinity, +infinity[ and its RANGE is [-1,+1].

That being said, there is something I would like to point to you

These are the numbers.

You want a "square", so be it. Here is the window setting

and the corresponding picture. Does it look like a square?

Why do you insitst on drawing a square? Horizontally you have the angle ( a number with a unit), while vertically you have a ratio of two lengths ( a pure number). Would even think about a square if you drew your sine function with the degree as angle unit. Horizontally you would have a domain [-180 degrees, 180 degrees] while vertically you have a range [-3.14..., +3.14...]. How can that be a square?

I showed you how you can fix every dimension in the graph window (see the first picture) . Choose any values that you believe will give you a square graph. And I do mean to say "that make you believe", because there is no meaning attached to the "fact" that the window looks like a square. An angle cannot be compared to a the projection of one side of a right triangle onto the hypotenuse.

Feb 25, 2010 | Casio CFX-9850G Plus Calculator

Graph the function over the domain [-Pi,+Pi]

Then press the [SHIFT][MENU] (SETUP) and in option [Dual Screen] select [G to T] Graph to table. The screen will be spilt in two, but the Table part remains empty.

Press [SHIFT][F1] (TRACE), the cross hair appears on screen.

Move it around on the curve

If you press [EXE] at a cross hair location, the table records the X and Y value. On the following screen capture, the exponential function is graphed along with sin(X) and the table is populated by selected values of the exponential.

Now rate all the solutions I provided for you

Feb 25, 2010 | Casio CFX-9850G Plus Calculator

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Domain is {a,b,c,d}, and the range is {t,s,q}

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