=(2/(1*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(1*3.14159/34.75)^2*$C3)*SIN(1*3.14159*Sheet2!D$2/34.75))+(($DY$3-$A$3)/34.75*D$2+$A$3)+(2/(2*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(2*3.14159/34.75)^2*$C3)*SIN(2*3.14159*Sheet2!D$2/34.75))+(2/(3*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(3*3.14159/34.75)^2*$C3)*SIN(3*3.14159*Sheet2!D$2/34.75))+(2/(4*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(4*3.14159/34.75)^2*$C3)*SIN(4*3.14159*Sheet2!D$2/34.75))+(2/(5*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(5*3.14159/34.75)^2*$C3)*SIN(5*3.14159*Sheet2!D$2/34.75))+(2/(6*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(6*3.14159/34.75)^2*$C3)*SIN(6*3.14159*Sheet2!D$2/34.75))+(2/(7*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(7*3.14159/34.75)^2*$C3)*SIN(7*3.14159*Sheet2!D$2/34.75))+(2/(8*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(8*3.14159/34.75)^2*$C3)*SIN(8*3.14159*Sheet2!D$2/34.75))+(2/(9*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(9*3.14159/34.75)^2*$C3)*SIN(9*3.14159*Sheet2!D$2/34.75))+(2/(10*3.14159)*($DY$3-$A$3)*EXP(-1*Sheet1!$E$37*(10*3.14159/34.75)^2*$C3)*SIN(10*3.14159*Sheet2!D$2/34.75))

You might be an engineer if...

...you have no life and can prove it mathematically.

...you enjoy pain.

...you know vector calculus but you can't remember how to do long division...

## 4 comments:

Are you high?!

No sir! I'm an ENGINEER!

Ha!

I'm sure we did Fourier by hand in one of my calc classes. And Taylor and McLaren expansions. Even got pretty good at LaPlace transforms. And no, we didn't use tables, we did them by hand with a few handy rules.

This was a case of "Well, we know that we could do it in MathCad--but do you think we could figure out how to do it in Excel?" Kinda just for kicks and giggles.

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