simplify \[i \sqrt{67}\]
what does "simplify" mean?
all of your postings seem to be exactly the same material ....
they are the same material
you need to interact with those who are trying to help you in order to get a better understanding; as opposed to making them feel like you are just looking for free labor ....
there is nothing to "simplify' here.
just a public service announcement :)
ok would you like to explain to me what a conjugate is
i think its an equation flipped around right?
a conjugate is ... the name we call the form of a binomial expression that has the opposite operation ...
a+b has the conjugate a-b a-b has the conjugate a+b
why it is called a conjugate? youll have to ask the dead math guys that named it long ago ;)
so one like this ..... 10-3 i would be 10+3 i ??
yes
\[a+bi\] has conjugate \[a-bi\]
ok thanks
the reason it has a name (though why "conjugate", who knows) is if you solve a quadratic equation and one answer is \[a+bi\] the other is always \[a-bi\]
the product of complex conjugates produces a real number
in fact \[(a+bi)(a-bi)=a^2+b^2\]
can you please help me with the simplify \[i^{67}\]
i think its i ?
i or 1 ?
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