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A Math Nerd's Valentine


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Yep, I guess my google isn't nerdy enough lol

 

I tried it as one big equation, then separated them by their commas and it didn't work no matter what...

 

:(

 

Perhaps this link will work for you:

http://www.google.ca/#sclient=psy-ab&hl=en&site=&source=hp&q=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&pbx=1&oq=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&aq=f&aqi=&aql=&gs_sm=3&gs_upl=1628l1628l0l2890l1l1l0l0l0l0l92l92l1l1l0&bav=on.2,or.r_gc.r_pw.,cf.osb&fp=8cd0c6558f72d298&biw=1154&bih=933

 

or this one:

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Perhaps this link will work for you:

http://www.google.ca/#sclient=psy-ab&hl=en&site=&source=hp&q=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&pbx=1&oq=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&aq=f&aqi=&aql=&gs_sm=3&gs_upl=1628l1628l0l2890l1l1l0l0l0l0l92l92l1l1l0&bav=on.2,or.r_gc.r_pw.,cf.osb&fp=8cd0c6558f72d298&biw=1154&bih=933

 

or this one:

 

Thank you, Julie.

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Perhaps this link will work for you:

http://www.google.ca/#sclient=psy-ab&hl=en&site=&source=hp&q=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&pbx=1&oq=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&aq=f&aqi=&aql=&gs_sm=3&gs_upl=1628l1628l0l2890l1l1l0l0l0l0l92l92l1l1l0&bav=on.2,or.r_gc.r_pw.,cf.osb&fp=8cd0c6558f72d298&biw=1154&bih=933

 

or this one:

 

I still keep getting a "does not match any documents message". Can anyone tell me what I'm doing wrong? Thanks in advance.

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Yep, I guess my google isn't nerdy enough lol

 

I tried it as one big equation, then separated them by their commas and it didn't work no matter what...

 

:(

 

 

Highlight this whole thing:

 

sqrt(cos(x))cos(300x)+sqrt(abs(x))-0.7)(4-x*x)^0.01, sqrt(6-x^2), -sqrt(6-x^2) from -4.5 to 4.5
copy, paste into google search window, and hit enter. You don't have to do anything else to it.
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Highlight this whole thing:

 

copy, paste into google search window, and hit enter. You don't have to do anything else to it.

That's what I did and it didn't work.

 

Perhaps this link will work for you:

http://www.google.ca/#sclient=psy-ab&hl=en&site=&source=hp&q=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&pbx=1&oq=sqrt(cos(x))cos(300x)%2Bsqrt(abs(x))-0.7)(4-x*x)%5E0.01%2C+sqrt(6-x%5E2)%2C+-sqrt(6-x%5E2)+from+-4.5+to+4.5&aq=f&aqi=&aql=&gs_sm=3&gs_upl=1628l1628l0l2890l1l1l0l0l0l0l92l92l1l1l0&bav=on.2,or.r_gc.r_pw.,cf.osb&fp=8cd0c6558f72d298&biw=1154&bih=933

 

or this one:

This worked! Cute! :D
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Frankly my dear, I beg to differ. Mathematicians love elegance, something which I think your equation lacks.

 

Why not go for a simple cardioid curve? In polar coordinates: NumberedEquation1.gif with a nice little lesson available over at Wolfram.

 

Now isn't that better than copy and paste?

 

Hmm...I did like looking at that. It reminds me of my old Spirograph set. Which I loved using, but don't know how to explain why. The curves and designs I could make were really appealing to me.

 

Clever name for it, too.

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Frankly my dear, I beg to differ. Mathematicians love elegance, something which I think your equation lacks.

 

Why not go for a simple cardioid curve? In polar coordinates: NumberedEquation1.gif with a nice little lesson available over at Wolfram.

 

Now isn't that better than copy and paste?

 

Ds14 says that that looks more like a butt print!

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Hmm...I did like looking at that. It reminds me of my old Spirograph set. Which I loved using, but don't know how to explain why. The curves and designs I could make were really appealing to me.

 

Clever name for it, too.

 

Spirographs!! Hypotrochoid and Epitrochoid curves! Fun link here.

 

One of the best toys ever devised.

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Off topic:

 

Frankly my dear, I beg to differ. Mathematicians love elegance, something which I think your equation lacks.

 

Why not go for a simple cardioid curve? In polar coordinates: NumberedEquation1.gif with a nice little lesson available over at Wolfram.

 

Now isn't that better than copy and paste?

 

The Buffy/Angel fan in me saw this and thought of the evil law firm, Wolfram and Hart. :tongue_smilie:

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