how are these possible (1 Viewer)

mouse

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help!

how are these possible:

(.4 + .1) / (.4 + .2) = 2 1/3

and

140/1 = .5Y - 10(.1) = 282

they are two seperate problems.

thanks!
 

turtle_2468

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for the last time.. this is not 4U. please please post it in the extracurricular board
or the commerce board
or the uni board
but not here...
 

KeypadSDM

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Originally posted by mouse
help!

how are these possible:

(.4 + .1) / (.4 + .2) = 2 1/3

and

140/1 = .5Y - 10(.1) = 282

they are two seperate problems.

thanks!
Sqrt[1] = Sqrt[-1 * -1]
1 = Sqrt[-1] * Sqrt[-1]
1 = i * i
-1 = 1
2 = 0
1 = 0

From there:
.4 = 0, .1 = 0, .2 = 0, 7 = 0, 2 = 0
:.
.4 + .1 - 7 = 0
.4 + .1 = 7
:.
.4 + .2 - 3 = 0
.4 + .2 = 3
:.(.4 + .1) / (.4 + .2) = 7/3
:. (.4 + .1) / (.4 + .2) = 2 1/3

Ask a stupid question ...
 

snoopwogg

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Sqrt[1] = Sqrt[-1 * -1]
1 = Sqrt[-1] * Sqrt[-1]
1 = i * i
-1 = 1
2 = 0
1 = 0



OK I have a few questions about this
FIRSTLY .. are you implying that maths is WRONG??

SECONDLY... 1 = Sqrt[-1] * Sqrt[-1] (from above)
heres where i think youre wrong...
we know that i*i = -1.. therefore implying that i = +/- sqrt [-1]
so from there...
1 = +/- Sqrt[-1] *+/- Sqrt[-1] Squaring both sides, we get
1 = -1 * -1
1 = 1
... did i do anything wrong here??
 

stupid idiot

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Re: Re: how are these possible

Originally posted by KeypadSDM
Sqrt[1] = Sqrt[-1 * -1]
1 = Sqrt[-1] * Sqrt[-1]
1 = i * i
-1 = 1
2 = 0
1 = 0

From there:
.4 = 0, .1 = 0, .2 = 0, 7 = 0, 2 = 0
:.
.4 + .1 - 7 = 0
.4 + .1 = 7
:.
.4 + .2 - 3 = 0
.4 + .2 = 3
:.(.4 + .1) / (.4 + .2) = 7/3
:. (.4 + .1) / (.4 + .2) = 2 1/3

Ask a stupid question ...
How original... thats what i call creativity.
 

Estel

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I think people aren't taking Keypad's post (which I think was quite funny given the question) very well...
 

Heinz

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Originally posted by KeypadSDM
Sqrt[1] = Sqrt[-1 * -1]
1 = Sqrt[-1] * Sqrt[-1]
1 = i * i
-1 = 1
2 = 0
1 = 0
Reminds me of the fortstreet 2003 4u trial.
 

sammeh

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another of those fun little ideas - like proving that .99999... = 1 by letting using 1/3 = .33333...

in answer to the question you pose in the topic - no. altho keypad already pointed that out.

you cant use maths to make to unequivalent values equal. anyone who tells you otherwise is simply wrong.
 

Affinity

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Re: Re: how are these possible

mm 0.99999.... and 1.00000000 are both decimal expansions of 1.. nothing's wrong there. (there must be something between 2 different real numbers)

Originally posted by KeypadSDM
Sqrt[1] = Sqrt[-1 * -1]
1 = Sqrt[-1] * Sqrt[-1]
1 = i * i
-1 = 1
2 = 0
1 = 0

From there:
.4 = 0, .1 = 0, .2 = 0, 7 = 0, 2 = 0
:.
.4 + .1 - 7 = 0
.4 + .1 = 7
:.
.4 + .2 - 3 = 0
.4 + .2 = 3
:.(.4 + .1) / (.4 + .2) = 7/3
:. (.4 + .1) / (.4 + .2) = 2 1/3

Ask a stupid question ...
And get a stupid answer :D
 

gman03

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Ha.. false implies true all the way

Go Discrete
 

McLake

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(x+x)(x-x)=x(x-x)
x+x=x

/ by 0 can slip you up easily in algebra ...
 

Slidey

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Dividing by zero - it makes me feel good.
 

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