![]() 09/21/2016 at 12:36 • Filed to: None | ![]() | ![]() |
It is impressive in person
![]() 09/21/2016 at 12:41 |
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I would love to see one in person. I used to see a guy who drove a regular G500 and I would drool.
![]() 09/21/2016 at 12:44 |
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I want one.. just not the lifted brabus you have there lol.
![]() 09/21/2016 at 12:45 |
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The 4x4^2 is just stunning, it makes the G63 AMG look boring.
![]() 09/21/2016 at 12:50 |
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That definitely is a G63 4x4^2 which is a real AMG. Not even kidding.
https://www.mercedes-benz.com/en/mercedes-benz/vehicles/passenger-cars/g-class/the-g-class-squared/
![]() 09/21/2016 at 12:52 |
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![]() 09/21/2016 at 12:57 |
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Too high for suburbs around the world but just right for the deserts of the Emirates.
![]() 09/21/2016 at 12:57 |
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There are two at a dealership near me... they just look so damn imposing.
I love it.
![]() 09/21/2016 at 13:01 |
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Spotted one as well about two weeks ago, had to do a double take. It looked like I could just about drive under it.
![]() 09/21/2016 at 13:01 |
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They really look menacing in person. It's just weird seeing such a monster in a town with a population of 128k people.
![]() 09/21/2016 at 13:05 |
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It was in front of me on the red light in traffic and I automatically left a slightly larger gap out of respect lol.
![]() 09/21/2016 at 13:08 |
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Yeah I can believe that. I just moved to Dubai so I’ve been having fun with car spotting... haven’t been able to get any post-worthy pictures though!
![]() 09/21/2016 at 13:48 |
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Portals?
![]() 09/21/2016 at 15:37 |
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Saw one in white the other day in Georgetown (neighborhood of DC). Thing just reeked of money (as most of Georgetown does, actually). Saw a brand new Jaguar F-Type convertible in BRG on the same trip.
![]() 09/21/2016 at 15:57 |
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Tires are not big enough imo.
![]() 09/21/2016 at 16:15 |
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So assuming that A=P^2/4
The sides s=4 therefore 4x(4)^2 is equal to 16x4=64
Therefore The G63 4x4^2 does not meet the definiton of a square and is a rectangle.
UNLESS; the Area function is the whole term squared aka the 4s*4s , then A=(P^2/4)^2 then the MB (4x4)^2 is a square.