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Mathematics 6 Online
OpenStudy (anonymous):

Help? Is the following relation a function?

OpenStudy (anonymous):

OpenStudy (anonymous):

yes or no

OpenStudy (anonymous):

@jagatuba

OpenStudy (jagatuba):

Well do you know what a function is?

OpenStudy (anonymous):

yes a little

OpenStudy (jagatuba):

Explain so I can know exactly what a little is.

OpenStudy (anonymous):

its like a machine you put in one number and it transforms it into another number using a preset rule.

OpenStudy (jagatuba):

Yes. That is a very good explanation.

OpenStudy (anonymous):

thats the best way i can put it

OpenStudy (jagatuba):

God how annoying was that. Site goes down right in the middle of explaining something.

OpenStudy (jagatuba):

Anyway ...

OpenStudy (jagatuba):

Let's look at the difference between a function and an equation and I think you will be able to answer this question. Function: f(x)=2x Equation: 2x=12 What would the graph on the equation look like?

OpenStudy (anonymous):

sorry my computer was acting funny but i got the answer right thank you tho

OpenStudy (anonymous):

it was yes it is a function

OpenStudy (jagatuba):

Correct. Just to explain where I was going to anyone else who might come looking at this question (it does happen), I will graph the equation and the function I posted above.|dw:1389374359172:dw| Where the equation has only one solution, the function can have infinite solutions. So the graph of an equation will always be a line (curved or straight) that stretches to infinity and has infinite points in-between. Therefore, the graph in the posted picture is a function. In fact, the function that is graphed is sin(3x)=1.

OpenStudy (jagatuba):

Excuse me that should have said "the graph of a function will always be a line..." Not equation.

OpenStudy (anonymous):

its okay and thank you again.

OpenStudy (jagatuba):

No problem. Alternate form of the function:\[\sin (3x)=1\] is \[f(x)=\sin(\pi x)\]

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