+118703 −i=−√−1or−i=−1∗√−1−i=i2∗i−i=i3or−i=(−1)3∗i−i=(i2)3∗i−i=i6∗i−i=i7$continuingwiththispatternIthink$−i=i4n+3$Wheren∈Z$and$n≥0
Now it has got me thinking more.
what if n was a negative integer? Would that work?
i−4n+3=i−4n∗i3=1i4n∗i3=1(i4)n∗i3=1(1)n∗i3=11∗i3=i3=i2∗i=−iso−i=i4n+3$where$n∈Z$ncanbeanyinteger,itdoesnothavetobepositive$
+118703 −i=−√−1or−i=−1∗√−1−i=i2∗i−i=i3or−i=(−1)3∗i−i=(i2)3∗i−i=i6∗i−i=i7$continuingwiththispatternIthink$−i=i4n+3$Wheren∈Z$and$n≥0
Now it has got me thinking more.
what if n was a negative integer? Would that work?
i−4n+3=i−4n∗i3=1i4n∗i3=1(i4)n∗i3=1(1)n∗i3=11∗i3=i3=i2∗i=−iso−i=i4n+3$where$n∈Z$ncanbeanyinteger,itdoesnothavetobepositive$
+8262 WOW! OUR SUPERSTAR EXPLAINED THE ANSWER, AND MY ANSWER IS CORRECT TOO!!!
WOW MELODY! YOU ARE A SUPERMODEL!!!!!
+8262 when melody has the chance to explain an aswer, she DEEPLY EXPLAINS IT.
+118703 Thanks Chris and dragon.
I was just playing. It is good to do that sometimes. 
+8262 playing? i dont think so. you did a great answer, so that is no joke! are you one of those super genious people on Earth???
