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On 2017-06-17 at 2:47 PM, Drew Espinosa said:

Breaking News: The Math Lab Declares Tires to be Hollow Cylinders.

 

Stay tuned in to find out more!

 

You're right on top of the news of the day ;)  

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Just now, Drew Espinosa said:

Hideous? :o I think its beautiful! :wub::P

LOL  I thought maybe they had drawn it wrong or something. I have no idea what it is. :gikkle: 

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5 minutes ago, Valkyrie said:

LOL  I thought maybe they had drawn it wrong or something. I have no idea what it is. :gikkle: 

Hehe, it's the tangent function. :lol: The equation looks like this: tan(θ)= (y/x). That's why the person has a 'tan' line. :gikkle: 

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6 minutes ago, Drew Espinosa said:

Hehe, it's the tangent function. :lol: The equation looks like this: tan(θ)= (y/x). That's why the person has a 'tan' line. :gikkle: 

I knew the word "tangent" so got that much of the joke.  As far as the equation or whatever they drew on his arm, I have no clue if it's right or not.  I just knew you'd appreciate it. :)  

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1 minute ago, Valkyrie said:

I knew the word "tangent" so got that much of the joke.  As far as the equation or whatever they drew on his arm, I have no clue if it's right or not.  I just knew you'd appreciate it. :)  

Ah. :) Well, it's correct within the domain: -(π/2) < x < (π/2). Although, the function does continue beyond the asymptotes, as shown below:

 

Tangent_701.gif

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2 minutes ago, Drew Espinosa said:

Ah. :) Well, it's correct within the domain: -(π/2) < x < (π/2). Although, the function does continue beyond the asymptotes, as shown below:

 

Tangent_701.gif

I bow to your superior math ability.  :worship::hug: (and no... I do not bow to you in LPW ;) )  

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6 minutes ago, Parker Owens said:

A lot of fun is had by man

in graphing f(x) is tan.

Cartesian, polar, using e,

or even parametrically,

the periodic tangent rules,

that's why it's taught in all our schools. 

:heart::heart::heart: 

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On 28/06/2017 at 3:56 AM, Drew Espinosa said:

Hideous? :o I think its beautiful! :wub::P

It's hideous. The axes aren't perpendicular or geodesics...

 

My favourite formula is Euler's Identity. wpid-euler.jpg?w=625

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Even so, nothing excuses those arrows on the ends of the curve. Tan lines don't come with arrows...

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8 minutes ago, Graeme said:

Even so, nothing excuses those arrows on the ends of the curve. Tan lines don't come with arrows...

At the end of the day, that image is merely a joke, so I'm not going to be nit-picky with any flaws in the graph.

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Maths is wonderful. You can do so much with it, even using something as simple as algebra...

 

Let x = y

Multiple both sides by x

x^2 = xy

Subtract y^2 from both sides

x^2 - y^2 = xy - y^2

Factorise

(x + y)(x - y) = (x - y)y

Divide both sides by (x - y)

x + y = y

Remember x = y, so...

2y = y

Divide both sides by y

2 = 1

 

Come back later, and we'll square the circle...

 

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