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OpenStudy (anonymous):
Do u have any picture for your question ?:)
OpenStudy (anonymous):
Nope..
OpenStudy (anonymous):
should i use pythagorean t?
OpenStudy (anonymous):
OH OK !
Yeah !
u should use that :)
OpenStudy (anonymous):
in a triangle , sum of any two sides is grater than the third
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OpenStudy (anonymous):
pythagoras is only for right triangles
OpenStudy (anonymous):
oh really?..
OpenStudy (anonymous):
|dw:1063754348718:dw|
OpenStudy (yttrium):
I believe that the sum of any two sides of any triangles are always more than the third side of it. @stupidinmath , @JOELMATHEWS1234 is actually correct. :)
OpenStudy (anonymous):
AB^2+BC^2=AC^2
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OpenStudy (anonymous):
thanks for the backup @yttrium
OpenStudy (yttrium):
So therefore, if you have sides say: a, b and c
We can formulate a conjecture like
a + b >= c
b + c >= a
c + a >= b
OpenStudy (yttrium):
I mean, that the sum of any two sides of any kind of triangle may be more than or equal than the 3rd side.
OpenStudy (anonymous):
is there any name for this theorem?
OpenStudy (anonymous):
Can u draw a triangle with a , b ,c and say again ?????
I think ...
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OpenStudy (anonymous):
@Yttrium
OpenStudy (anonymous):
!
If we have :
|dw:1063754616788:dw|
OpenStudy (anonymous):
a+c>b
I think it s right :)
OpenStudy (anonymous):
a+c = b we cant say that ...
OpenStudy (yttrium):
that what? continue.
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OpenStudy (anonymous):
u said :
a+b>=c
It s realy fall !
OpenStudy (yttrium):
are you sure?
OpenStudy (anonymous):
Yeah !
Means in my pic :
a+c>=b
we cant have :
a+c=b
!!!
OpenStudy (yttrium):
Do you know that there are equilateral right triangles?
Why does mathematicians indicate that kind of triangles if there is none existing?
OpenStudy (anonymous):
OK !
I said in there !
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OpenStudy (anonymous):
In the all of the triangles its right ...:)
OpenStudy (anonymous):
@stupidinmath :Did u get it ??!!!
OpenStudy (anonymous):
Yesyes. Thank you guys :*
OpenStudy (anonymous):
Your welcome :)
OpenStudy (yttrium):
Well. We're both correct @E.ali , but you're conjecture is limited for right triangles.
And mine is a conjecture for triangles of all types.
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