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Prove the Following:

JPS35

Senior member
F(B5) = {[(New BSG)^2 + (SW 4+5+6) + cos(SG1)}] / √[(SW 1+2+3 )] + (ST:TOS+TNG)} - lim┬(n→&#8734😉〖ST:V〗{tan[(ST: DS9) - (SGU/SGA)]} / {BSG:TOS + log_2〖(ST:E&#12311😉}

iff

B5 ≥ New BSG ≥ SW 4+5+6 ≥ SG1 ≥ SW 1+2+3 ≥ ST:TOS+TNG

And

SW 1+2+3 > ST: DS9 > SG:U > BSG:TOS > ST:E > SG:A

And

lim┬(n→&#8734😉〖ST:V〗≠ 0
 
I don't know shit about maths, but the new Battlestar Galactica sucked ass.

Laura-Roslin-Mary-McDonnel-Battle-Star-Galactica.jpeg
 
The answer to all of life's problems can be solved with one of three solutions:

1) 7
2) Bill Murray
3) Alcohol

I choose Bill Murray for this situation.
 
F(B5) = {[(New BSG)^2 + (SW 4+5+6) + cos(SG1)}] / √[(SW 1+2+3 )] + (ST:TOS+TNG)} - lim┬(n→&#8734😉〖ST:V〗{tan[(ST: DS9) - (SGU/SGA)]} / {BSG:TOS + log_2〖(ST:E&#12311😉}

iff

B5 ≥ New BSG ≥ SW 4+5+6 ≥ SG1 ≥ SW 1+2+3 ≥ ST:TOS+TNG

And

SW 1+2+3 > ST: DS9 > SG:U > BSG:TOS > ST:E > SG:A

And

lim┬(n→&#8734😉〖ST:V〗≠ 0



That might as well be hieroglyphics as far as I'm concerned. 😕
 
F(B5) = {[(New BSG)^2 + (SW 4+5+6) + cos(SG1)}] / √[(SW 1+2+3 )] + (ST:TOS+TNG)} - lim┬(n→&#8734😉〖ST:V〗{tan[(ST: DS9) - (SGU/SGA)]} / {BSG:TOS + log_2〖(ST:E&#12311😉}

iff

B5 ≥ New BSG ≥ SW 4+5+6 ≥ SG1 ≥ SW 1+2+3 ≥ ST:TOS+TNG

And

SW 1+2+3 > ST: DS9 > SG:U > BSG:TOS > ST:E > SG:A

And

lim┬(n→&#8734😉〖ST:V〗≠ 0

i get it!

i think....

42.

you're welcome.
 
F(B5) = {[(New BSG)^2 + (SW 4+5+6) + cos(SG1)}] / √[(SW 1+2+3 )] + (ST:TOS+TNG)} - lim┬(n→&#8734😉〖ST:V〗{tan[(ST: DS9) - (SGU/SGA)]} / {BSG:TOS + log_2〖(ST:E&#12311😉}

iff

B5 ≥ New BSG ≥ SW 4+5+6 ≥ SG1 ≥ SW 1+2+3 ≥ ST:TOS+TNG

And

SW 1+2+3 > ST: DS9 > SG:U > BSG:TOS > ST:E > SG:A

And

lim┬(n→&#8734😉〖ST:V〗≠ 0

--------------------------------------------------

Substituting the IMDb ratings for each show.

B5 = 8.2

BSG:TOS= 8.8
NBSG = 8.8

SW 4+5+6 = 8.7+8.8+8.4 = 25.9
SW 1+2+3 = 6.6+6.8+7.7 = 21.1

ST:TOS = 8.4
ST:TNG = 8.7
ST:V = 7.7
ST😀S9 = 7.9
ST:E = 7.5

SG1 = 8.5
SGU = 7.7
SGA = 8.1
------------------
F(8.2) = {[(8.8)^2 + (25.9) + cos(8.5)}] / √[(21.1 )] + (17.1)} - lim┬(n→&#8734😉〖7.7〗{tan[(7.9) - (7.7/8.1)]} / {8.8 + log_2〖(7.7&#12311😉}

iff

8.2 ≥ 8.8 ≥ 25.9 ≥ 8.5 ≥ 21.1 ≥ 17.1 😕

And

21.1 > 7.9 >7.7 > 8.8 > 7.5 > 8.1 😕

And

lim┬(n→&#8734😉〖7.7〗≠ 0 😕
===================
Still confused....
 
Last edited:
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