#Demonstration
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The only hint we were given is that 7*u ≡ 1 (26) is valid with u = 15
and I have to do it for tomorow but idk if someone will be able to read it
right, so that shows $7^{-1}=15\mod 26$
hence $7x\equiv j\mod 26\to 15(7x)\equiv15j\mod 26\to x\equiv15j\mod 26$
thanks btw
@rose geyser has given 1 rep to @worthy sparrow
So I assume to prove it from the right side to the left I use the same procedure
wait but how can we affirm 7^-1 = 15
ℝafain
Hence given $7x\equiv j\pmod{26}$,
$$x\equiv 105x=15\cdot 7x=15j\pmod{26}$$
ℝafain
The converse can be similarly proven.
What does the notation 7^(-1) mean?
Is it any different from the statement given in the hint?
Exponent
the multiplicative inverse of 7
No...
the same thing it always means
that's why you dont take over help channels
I am not the one misunderstanding multiplication in (Z_26, +, *), it's op
they never said they misunderstood it
but again, you dont need to nor should take over help channels
They are still misunderstanding what 7^(-1) means
so then I can respond to them
cause im the one helping here
Like did your school(s) have random teachers barge into other classrooms and just take over?
Are the help channels designed as such? I always understood the no-DM rule to be based on how multiple helpers can help
I mean it's common sense
2 people trying to help one person is rarely fruitful
it's also just... courtesy
I mean there was a 45+ minutes gap, in your analogy this is a different lesson already
sure whatever
anyway you can leave cause im here, and the one who is/was helping them
I will leave it to you to explain this, thanks!
like I said, and your hint suggested, $7^{-1}$ is the unique number $u$ such that $7u=1\mod 26$, to which you were told $u=15$ does that
Omegabet_
hence why 7^-1 is 15
ahh i see
alternatively, you can just check that $7(15)\equiv 1\mod 26$
Omegabet_
Oh yeah that works indeed
Unable to parse the channel name
+close
