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Mathematics 14 Online
OpenStudy (anonymous):

Identify as a direct variation, inverse variation or neither. y = 6x

OpenStudy (anonymous):

@Jack1

OpenStudy (anonymous):

direction variation is defined as two variable quantities (in this case, y and x) having a constant/unchanged ratio

OpenStudy (anonymous):

Okay... So..? Lol

OpenStudy (anonymous):

lol so that means if x increases, then y should do so as well. according to your equation, as x increases by 6, then y will also increase

OpenStudy (anonymous):

Here is a webpage that clearly illustrates what I'm trying to say http://www.regentsprep.org/regents/math/algebra/AO4/Ldirect.htm

OpenStudy (anonymous):

Also, your equation is y=6x The formula for direct variation is y=kx, where k represents the constant of variation as long as k is greater than zero (in other words, positive) we know that x will increase as y increases. therefore making this equation an example of...

OpenStudy (anonymous):

^ lol i basically just said it ;-;

OpenStudy (jack1):

perfectly explained @TheGh0st , props @xo_kansasprincess_xo if it helps: in terms of the last question we went through V = kP => Direct variation of V to P V = k/P => Inverse variation of V to P V = Q => No relationship between V and P

OpenStudy (anonymous):

Thanks y'all!

OpenStudy (anonymous):

What about this one? Identify as a direct variation, inverse variation or neither. If x men can build a house in y days, how do x and y vary?

OpenStudy (anonymous):

@TheGh0st @Jack1

OpenStudy (anonymous):

think about it this way. the more men you have, the less time it takes to build a house. So both don't increase...

OpenStudy (jack1):

more men can build a house in less time, so as x goes up, y goes down: this is an inverse variation if x increases as y increases ==> direct variation if x increases but y decreases ==> inverse variation

OpenStudy (jack1):

lol, jinks

OpenStudy (anonymous):

So neither?

OpenStudy (anonymous):

jinks or jinx? xD Well there is definitely a variation. but it's not direct since one increases as the other decreases

OpenStudy (anonymous):

Okay... So inverse

OpenStudy (anonymous):

yep :)

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