prove:
when xz= yz then x=y if z is not equal to zero
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Parth (parthkohli):
This uses certain axioms.
Parth (parthkohli):
Well... this is itself an axiom.
OpenStudy (anonymous):
yes but how to prove
Parth (parthkohli):
Divide both sides by \(\rm z\).
OpenStudy (anonymous):
no no i worked like that but it needs another proof
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OpenStudy (hba):
You Mean Geometric Proofs ?
OpenStudy (anonymous):
@ParthKohli seems right. Dividing both the sides by z is possible only when z is not equal to 0. Cuz, any number divided by 0 is not defined. Do reply if you get another proof.
OpenStudy (hba):
Take z inverse operation
xz * z^-1 = yz * z^-1
x = y
OpenStudy (hba):
Well Pk is Right
OpenStudy (anonymous):
we can write x/y=z/z
so x/y=1
so x=y
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OpenStudy (anonymous):
ok man i got the proof wanna share with you guyssssss
as xz = yz -----> given
xz- yz = 0
(x-y)z = 0
as z is not equal to zero-----> given
thus x-y=0
=> x=y
hence proved
thanks to all of you. thanks alot for your time