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deactivated-57ef6a3ad2935

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#1 deactivated-57ef6a3ad2935

Member since 2004 • 5346 Posts

The problem has to be reasonable. No non sense.

17 years ago

schoeffmaster

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#2 schoeffmaster

Member since 2005 • 10674 Posts

Ok, how can you make 2+2=

17 years ago

someotherguy654

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#3 someotherguy654

Member since 2004 • 15122 Posts

What is infinity divided by zero?

17 years ago

cool_baller

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#4 cool_baller

Member since 2003 • 12493 Posts

If 2+2=5 then what is 5-2?

17 years ago

schoeffmaster

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#5 schoeffmaster

Member since 2005 • 10674 Posts

lol didnt even show the equation...

17 years ago

deactivated-57ef6a3ad2935

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#6 deactivated-57ef6a3ad2935

Member since 2004 • 5346 Posts

4,0
Cmon guys i NEED A CHALLENGE!

17 years ago

cool_baller

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#7 cool_baller

Member since 2003 • 12493 Posts

or another one:

zero divided by zero=? (0/0)=?

17 years ago

Nick11478

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#8 Nick11478

Member since 2006 • 1628 Posts

3+3 PLEASE I'M IN NEED OF THE ANSWER!!! When I have a calculator in my computer along with everyone else here.

17 years ago

schoeffmaster

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#9 schoeffmaster

Member since 2005 • 10674 Posts

Ok, how can you make 2+2=

17 years ago

schoeffmaster

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#10 schoeffmaster

Member since 2005 • 10674 Posts

Ok, how can you make 2+2=fish schoeffmaster

damnit show UP!!!

17 years ago

Sandro909

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#11 Sandro909

Member since 2004 • 15221 Posts

$ds^2 = dx_1^2 + dx_2^2 + dx_3^2$

$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$

$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 + dx_4^2$

$dx_1^2 + dx_2^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 - c^2 dt^2$

$dx_1^2 + dx_2^2 + dx_3^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$

$partial_0 phi = frac{partial phi}{partial t}, quad partial_1 phi = frac{partial phi}{partial x}, quad partial_2 phi = frac{partial phi}{partial y}, quad partial_3 phi = frac{partial phi}{partial z}.$

$Lambda^{mu'}{}_nu = begin{pmatrix} gamma & -betagamma/c & 0 & 0\ -betagamma c & gamma & 0 & 0\ 0 & 0 & 1 & 0\ 0 & 0 & 0 & 1 end{pmatrix}$

$beta = frac{v}{c}, gamma = frac{1}{sqrt{1-beta^2}}.$

$eta_{alphabeta} = eta_{mu'nu'} Lambda^{mu'}{}_alpha Lambda^{nu'}{}_beta !$

AND BEGIN!

17 years ago

the_foreign_guy

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#12 the_foreign_guy

Member since 2005 • 22657 Posts

Pi to the billionth plus one digit.

17 years ago

thirstychainsaw

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#13 thirstychainsaw

Member since 2007 • 3761 Posts

On an episode of Futurama, Fry was awared 4.3 billion dollars I beleive. I've been to lazy to go over the numbers and for some reason I really want to know if 4.3 billion is the correct figure.

Principal: .93
Interest: 2 and 1/4
Time: 1000 years

17 years ago

CptJSparrow

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#14 CptJSparrow

Member since 2007 • 10898 Posts

Forget that. Recommend me quality online math resources.

17 years ago

thirstychainsaw

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#15 thirstychainsaw

Member since 2007 • 3761 Posts

$ds^2 = dx_1^2 + dx_2^2 + dx_3^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 + dx_4^2$
$dx_1^2 + dx_2^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 - c^2 dt^2$
$dx_1^2 + dx_2^2 + dx_3^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$partial_0 phi = frac{partial phi}{partial t}, quad partial_1 phi = frac{partial phi}{partial x}, quad partial_2 phi = frac{partial phi}{partial y}, quad partial_3 phi = frac{partial phi}{partial z}.$
$Lambda^{mu'}{}_nu = begin{pmatrix} gamma & -betagamma/c & 0 & 0 -betagamma c & gamma & 0 & 0 0 & 0 & 1 & 0 0 & 0 & 0 & 1 end{pmatrix}$
$beta = frac{v}{c}, gamma = frac{1}{sqrt{1-beta^2}}.$
$eta_{alphabeta} = eta_{mu'nu'} Lambda^{mu'}{}_alpha Lambda^{nu'}{}_beta !$

AND BEGIN!
Sandro909

*Brain implodes*

17 years ago

Def_Jef88

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#16 Def_Jef88

Member since 2006 • 17441 Posts

1+2+3+4+5+6+7+8+9+10+11+12+13+14+15+16+17+18+!9+20+21+22+23+24+25+26+27+28+29+3+31+32+33+34+35+36=?

17 years ago

CRS98

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#17 CRS98

Member since 2004 • 9036 Posts

What is 1,000,000 times 1,000,000? And don't use a calculator.

17 years ago

darkjedirpm

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#18 darkjedirpm

Member since 2004 • 2453 Posts

The problem has to be reasonable. No non sense.jpazhman

:lol: good luck with that here

17 years ago

CptJSparrow

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#19 CptJSparrow

Member since 2007 • 10898 Posts

What is 1,000,000 times 1,000,000? And don't use a calculator.CRS98

1,000,000,000,000.

17 years ago

BEAN_LARD_MULCH

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#20 BEAN_LARD_MULCH

Member since 2006 • 4720 Posts

[QUOTE="Sandro909"]
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 + dx_4^2$
$dx_1^2 + dx_2^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 - c^2 dt^2$
$dx_1^2 + dx_2^2 + dx_3^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$partial_0 phi = frac{partial phi}{partial t}, quad partial_1 phi = frac{partial phi}{partial x}, quad partial_2 phi = frac{partial phi}{partial y}, quad partial_3 phi = frac{partial phi}{partial z}.$
$Lambda^{mu'}{}_nu = begin{pmatrix} gamma & -betagamma/c & 0 & 0 -betagamma c & gamma & 0 & 0 0 & 0 & 1 & 0 0 & 0 & 0 & 1 end{pmatrix}$
$beta = frac{v}{c}, gamma = frac{1}{sqrt{1-beta^2}}.$
$eta_{alphabeta} = eta_{mu'nu'} Lambda^{mu'}{}_alpha Lambda^{nu'}{}_beta !$

AND BEGIN!
thirstychainsaw

*Brain implodes*

But those are just formulas....

17 years ago

CRS98

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#21 CRS98

Member since 2004 • 9036 Posts

[QUOTE="CRS98"]What is 1,000,000 times 1,000,000? And don't use a calculator.CptJSparrow

1,000,000,000,000.

You win...

NOTHING!

17 years ago

Sandro909

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#22 Sandro909

Member since 2004 • 15221 Posts

[QUOTE="CRS98"]What is 1,000,000 times 1,000,000? And don't use a calculator.CptJSparrow

1,000,000,000,000.

That's like... one thousand billion. :o :lol:

17 years ago

CRS98

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#23 CRS98

Member since 2004 • 9036 Posts

[QUOTE="CptJSparrow"][QUOTE="CRS98"]What is 1,000,000 times 1,000,000? And don't use a calculator.Sandro909

1,000,000,000,000.

That's like... one thousand billion. :o :lol:

That sir is One Trillion.

17 years ago

Sandro909

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#24 Sandro909

Member since 2004 • 15221 Posts

[QUOTE="thirstychainsaw"][QUOTE="Sandro909"]
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 + dx_4^2$
$dx_1^2 + dx_2^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 - c^2 dt^2$
$dx_1^2 + dx_2^2 + dx_3^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$partial_0 phi = frac{partial phi}{partial t}, quad partial_1 phi = frac{partial phi}{partial x}, quad partial_2 phi = frac{partial phi}{partial y}, quad partial_3 phi = frac{partial phi}{partial z}.$
$Lambda^{mu'}{}_nu = begin{pmatrix} gamma & -betagamma/c & 0 & 0 -betagamma c & gamma & 0 & 0 0 & 0 & 1 & 0 0 & 0 & 0 & 1 end{pmatrix}$
$beta = frac{v}{c}, gamma = frac{1}{sqrt{1-beta^2}}.$
$eta_{alphabeta} = eta_{mu'nu'} Lambda^{mu'}{}_alpha Lambda^{nu'}{}_beta !$

AND BEGIN!
BEAN_LARD_MULCH

*Brain implodes*

But those are just formulas....

To the untrained eye. >_>

17 years ago

Sandro909

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#25 Sandro909

Member since 2004 • 15221 Posts

[QUOTE="Sandro909"]
[QUOTE="CptJSparrow"][QUOTE="CRS98"]What is 1,000,000 times 1,000,000? And don't use a calculator.CRS98

1,000,000,000,000.

That's like... one thousand billion. :o :lol:

That sir is One Trillion.

I'm aware. :P

17 years ago

Aznsilvrboy

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#26 Aznsilvrboy

Member since 2002 • 11495 Posts

Square ABCD has sides of length 14 units. A circle is drawn through A and D, so that it is tangent to BC as shown in the figure. What is the radius of the circle?

17 years ago

BEAN_LARD_MULCH

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#27 BEAN_LARD_MULCH

Member since 2006 • 4720 Posts

[QUOTE="BEAN_LARD_MULCH"][QUOTE="thirstychainsaw"][QUOTE="Sandro909"]
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 + dx_4^2$
$dx_1^2 + dx_2^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 - c^2 dt^2$
$dx_1^2 + dx_2^2 + dx_3^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$partial_0 phi = frac{partial phi}{partial t}, quad partial_1 phi = frac{partial phi}{partial x}, quad partial_2 phi = frac{partial phi}{partial y}, quad partial_3 phi = frac{partial phi}{partial z}.$
$Lambda^{mu'}{}_nu = begin{pmatrix} gamma & -betagamma/c & 0 & 0 -betagamma c & gamma & 0 & 0 0 & 0 & 1 & 0 0 & 0 & 0 & 1 end{pmatrix}$
$beta = frac{v}{c}, gamma = frac{1}{sqrt{1-beta^2}}.$
$eta_{alphabeta} = eta_{mu'nu'} Lambda^{mu'}{}_alpha Lambda^{nu'}{}_beta !$

AND BEGIN!
Sandro909

*Brain implodes*

But those are just formulas....

To the untrained eye. >_>

Isee your point.

17 years ago

CptJSparrow

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#28 CptJSparrow

Member since 2007 • 10898 Posts

The OP hasn't answered a single one of these yet.

17 years ago

Mumbles527

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#29 Mumbles527

Member since 2004 • 7706 Posts

Solve for me the Riemann Hypothesis. Clearly it shouldn't be a problem for such a mathematical mind who claims to be able to solve any math problem! It may have been unsolved for well over a century, but I have a feeling that that will all change tonight!

17 years ago

Tolwan

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#30 Tolwan

Member since 2003 • 2575 Posts

Two points, (2, 5) (19, 12)

Find the distance using basic formula

D=Square root of X Subroot 1 minus X subroot 2 plus Y subroot 1 minus Y subroot 2

Begin!

17 years ago

schoeffmaster

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#31 schoeffmaster

Member since 2005 • 10674 Posts

Square ABCD has sides of length 14 units. A circle is drawn through A and D, so that it is tangent to BC as shown in the figure. What is the radius of the circle?
Aznsilvrboy

I would say about 8 units for the radius...give or take...

17 years ago

schoeffmaster

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#32 schoeffmaster

Member since 2005 • 10674 Posts

Two points, (2, 5) (19, 12)
Find the distance using basic formula
D=Square root of X Subroot 1 minus X subroot 2 plus Y subroot 1 minus Y subroot 2
Begin!
Tolwan

you can just graph those to find the difference...

17 years ago

Aznsilvrboy

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#33 Aznsilvrboy

Member since 2002 • 11495 Posts

[QUOTE="Aznsilvrboy"]
Square ABCD has sides of length 14 units. A circle is drawn through A and D, so that it is tangent to BC as shown in the figure. What is the radius of the circle?
schoeffmaster

I would say about 8 units for the radius...give or take...

That was random, but in math, there's no such thing as give or take. Also, the answer to this problem is not a number that has a lot of decimals, so you can get the exact answer.8)

17 years ago

buldog300

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#34 buldog300

Member since 2003 • 2152 Posts

alright ill bite. what is x if 5175=x^3-2x^2+4x-500? Remember no calculator.

17 years ago

Mumbles527

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#35 Mumbles527

Member since 2004 • 7706 Posts

[QUOTE="Tolwan"]
Two points, (2, 5) (19, 12)
Find the distance using basic formula
D=Square root of X Subroot 1 minus X subroot 2 plus Y subroot 1 minus Y subroot 2
Begin!
schoeffmaster

you can just graph those to find the difference...

Is the answer -4.9?

17 years ago

gotdangit

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#36 gotdangit

Member since 2005 • 8151 Posts

Ok what 1+2x3? One chance.

17 years ago

cool_baller

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#37 cool_baller

Member since 2003 • 12493 Posts

Ok what 1+2x3? One chance.gotdangit

17 years ago

Zaeryn

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#38 Zaeryn

Member since 2005 • 9070 Posts

Two points, (2, 5) (19, 12)
Find the distance using basic formula
D=Square root of X Subroot 1 minus X subroot 2 plus Y subroot 1 minus Y subroot 2
Begin!
Tolwan

No!

17 years ago

schoeffmaster

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#39 schoeffmaster

Member since 2005 • 10674 Posts

[QUOTE="schoeffmaster"][QUOTE="Aznsilvrboy"]
Square ABCD has sides of length 14 units. A circle is drawn through A and D, so that it is tangent to BC as shown in the figure. What is the radius of the circle?
Aznsilvrboy

I would say about 8 units for the radius...give or take...

That was random, but in math, there's no such thing as give or take. Also, the answer to this problem is not a number that has a lot of decimals, so you can get the exact answer.8)

well i do know that circle takes the square...

17 years ago

gotdangit

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#40 gotdangit

Member since 2005 • 8151 Posts

[QUOTE="gotdangit"]Ok what 1+2x3? One chance.cool_baller

Whyd you answer.. you ruined it, it was for him...

17 years ago

194197844077667059316682358889

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#41 194197844077667059316682358889

Member since 2003 • 49173 Posts

[QUOTE="BEAN_LARD_MULCH"][QUOTE="thirstychainsaw"][QUOTE="Sandro909"]
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$ds^2 = dx_1^2 + dx_2^2 + dx_3^2 + dx_4^2$
$dx_1^2 + dx_2^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 - c^2 dt^2$
$dx_1^2 + dx_2^2 + dx_3^2 = c^2 dt^2$ $ds^2 = 0 = dx_1^2 + dx_2^2 + dx_3^2 - c^2 dt^2$
$partial_0 phi = frac{partial phi}{partial t}, quad partial_1 phi = frac{partial phi}{partial x}, quad partial_2 phi = frac{partial phi}{partial y}, quad partial_3 phi = frac{partial phi}{partial z}.$
$Lambda^{mu'}{}_nu = begin{pmatrix} gamma & -betagamma/c & 0 & 0 -betagamma c & gamma & 0 & 0 0 & 0 & 1 & 0 0 & 0 & 0 & 1 end{pmatrix}$
$beta = frac{v}{c}, gamma = frac{1}{sqrt{1-beta^2}}.$
$eta_{alphabeta} = eta_{mu'nu'} Lambda^{mu'}{}_alpha Lambda^{nu'}{}_beta !$

AND BEGIN!
Sandro909

*Brain implodes*

But those are just formulas....

To the untrained eye. >_>

It looks like a derivation of the Lorentz transform off the top of my head, which is a transform and not really a problem to be solved. Let me know if I'm off, though. And to the TC, here's a problem for you. The royal family of Sweden will even give you a prize if you do it!

17 years ago

I'll solve any math problem!

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