TANZBusiness Directories,Company Directories

Company Name: Corporate Name:	TANZ
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Company Address:	1550 Harvey Ave,KELOWNA,BC,Canada
ZIP Code: Postal Code:	V1Y6G2
Telephone Number:	2507653675
Fax Number:	2508680252
Website:
Email:
USA SIC Code(Standard Industrial Classification Code):	729944
USA SIC Description:	Tanning Salons
Number of Employees:	5 to 9
Sales Amount:	Less than $500,000
Credit History: Credit Report:	Very Good
Contact Person:	Greg Mc Caw
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Real and Imaginary Parts of tan (z) - Mathematics Stack Exchange
This is where I'm at: I know $$ \\cos(z) = \\frac{e^{iz} + e^{-iz}}{2} , \\hspace{2mm} \\sin(z) = \\frac{e^{iz} - e^{-iz}}{2i}, $$ where $$ \\tan(z) = \\frac{\\sin(z
$\tan (z)$ with residue theorem - Mathematics Stack Exchange
You can split up the limit into: $$2\pi i\lim_ {z\rightarrow \frac {\pi} {2}} \frac {\sin z \cdot (z-\pi 2)} {\cos z} \: = 2\pi i (\lim_ {z\rightarrow \frac {\pi} {2
Type of singularity for $\tan (z)$ at $z = \frac {\pi} {2}$
Both approaches should work You have an essential singularity, if the Laurent series contains infinite many terms with negative exponents
complex analysis - How to determine the Laurent expansion of $\tan {z . . .
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What is the residue of $f (z)=\tan {z}$ at any of its pole ? Is the . . .
The poles of $\tan$ are simple, so the residue cannot be $0$ there
what are the poles of (tanz) z - Mathematics Stack Exchange
What are the poles of tanz z and what is the best way to find them? I know what the answer is and the way I found it was to rewrite tanz z as sinz cosz and got 0 and (2n+1)pi 2
Evaluate $\int_c { { {\tan z} \over z}dz}$ using residue theorem
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