Fuck Laplace transform.
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Fuck Laplace transform.
Anything above 5 times a day is fucking wild.Taffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.Bandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?I still don't understand men lol
Yup. Are you also an Australian?Bandersnatch wrote:
Your Australian?Joe Bartolozzi wrote:
My very own city is going to host it. Can't wait to watch men play with balls.The Mister Class wrote:
I have heard that Australia is hosting 'Gay games' in 2030.
30 years ago? Woah...K.Rokossovski wrote:
My city hosted them about 30 years ago. Grow up.The Mister Class wrote:
I have heard that Australia is hosting 'Gay games' in 2030.
I really hope that we don't have 2 convicts here.Joe Bartolozzi wrote:
Yup. Are you also an Australian?Bandersnatch wrote:
Your Australian?Joe Bartolozzi wrote:
My very own city is going to host it. Can't wait to watch men play with balls.The Mister Class wrote:
I have heard that Australia is hosting 'Gay games' in 2030.
No, I live in California, USA but I have mixed Turkish/Persian descentJoe Bartolozzi wrote:
Yup. Are you also an Australian?Bandersnatch wrote:
Your Australian?Joe Bartolozzi wrote:
My very own city is going to host it. Can't wait to watch men play with balls.The Mister Class wrote:
I have heard that Australia is hosting 'Gay games' in 2030.
I recognize that formula from one of my math classesTaffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.Bandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?I still don't understand men lol
Oh, you did more than one?Bandersnatch wrote:
I recognize that formula from one of my math classesTaffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.I still don't understand men lolBandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?
Now prove that the sum of first n squares = n(n+1)(2n+1)/6Bandersnatch wrote:
I recognize that formula from one of my math classesTaffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.I still don't understand men lolBandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?
How dare you! He knows vector calculus.K.Rokossovski wrote:
Oh, you did more than one?Bandersnatch wrote:
I recognize that formula from one of my math classesTaffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.I still don't understand men lolBandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?
Don't vectors represent directions? How can you possibly integrate of differentiate them?
I'm not sure about that oneJoe Bartolozzi wrote:
Now prove that the sum of first n squares = n(n+1)(2n+1)/6Bandersnatch wrote:
I recognize that formula from one of my math classesTaffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.I still don't understand men lolBandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?
What, do you guys think I'm a genius or somethingK.Rokossovski wrote:
Oh, you did more than one?Bandersnatch wrote:
I recognize that formula from one of my math classesTaffyta Muttonfudge wrote:
Well, that would be equal to "[n(n + 1)] / 2", or "1 + 2 + 3 + ... + 30 + 31", which equals 496.I still don't understand men lolBandersnatch wrote:
I wonder, how many times would one hit it total, if they did it the whole month?
This NNN argument is putting learning to hit and run with railroad gun in a whole new perspective.
The del operator is used for it (β). You take any function f(x,y,z) which is a scalar and βf(x,y,z) turns it into a vector by taking partial derivatives {βf(x,y,z)= (βf(x,y,z)/βx, βf(x,y,z)/βy, βf(x,y,z)/βz) }. This is obviously a rough idea. You are also taught about different types of integrals like line integral, surface integral and so on. This is VERY brief. Vector calculus is a pain in ass.The Mister Class wrote:
Don't vectors represent directions? How can you possibly integrate of differentiate them?
Understandable, have a good day.Joe Bartolozzi wrote:
The del operator is used for it (β). You take any function f(x,y,z) which is a scalar and βf(x,y,z) turns it into a vector by taking partial derivatives {βf(x,y,z)= (βf(x,y,z)/βx, βf(x,y,z)/βy, βf(x,y,z)/βz) }. This is obviously a rough idea. You are also taught about different types of integrals like line integral, surface integral and so on. This is VERY brief. Vector calculus is a pain in ass.The Mister Class wrote:
Don't vectors represent directions? How can you possibly integrate of differentiate them?
OkBandersnatch wrote:
I think its available nowCrumbling Croatian wrote:
Hello, when will the swift strike map be available?
If the poms manage to win a game in Australia, I promise I would go bald.
Iβm a fairly new player, so sorry if Iβm missing something. I have a downed plane stack that is trying to move away from enemy bombers. The enemy has a stack of strategic bombers patrolling around the area, and a stack of tactical bombers attacking my plane convoy. I set the convoy to move to a province a few provinces away, and a little moment later, the enemyβs strategic bomber stack is patrolling over the province I sent my convoy to, waiting for me. So, how did he know Iβm going there? I thought you could only see the trail of where the unit is moving within its current province, for enemy units.
When the enemy has completed at least one patrol (15m), and you move out of their vision, they see the full path you were PLANNING to take. You should change this as soon as you move out of his view circle.
No one knows if this is a bug or a feature.
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