# i operator help

• Feb 3rd 2014, 02:04 PM
Jarod_C
i operator help
I think I should make sure I have this right so I don't screw up the rest of my homework. Here's what I've got,

$\displaystyle (j3)(-j7)(-j)(j)=(j^2)(-j^2)(21)=(-1)(1)(21)=-21$

So, am I right or where did I go wrong. I think it's whether or not I signed that right. Thanks for the help, Jarod.
• Feb 3rd 2014, 02:13 PM
Plato
Re: i operator help
Quote:

Originally Posted by Jarod_C
I think I should make sure I have this right so I don't screw up the rest of my homework. Here's what I've got,

$\displaystyle (j3)(-j7)(-j)(j)=(j^2)(-j^2)(21)=(-1)(1)(21)=-21$

So, am I right or where did I go wrong. I think it's whether or not I signed that right. Thanks for the help, Jarod.

Are you using $\displaystyle j$ as most people use $\displaystyle i~?$

Does $\displaystyle (j3)$ mean $\displaystyle j^3\text{ or }3j~?$
• Feb 3rd 2014, 02:51 PM
Jarod_C
Re: i operator help
Sorry I should have clarified that. This is for the use of electronics. Since "i" is used to represent current we use j instead. Also $\displaystyle j3$ means $\displaystyle j\cdot 3$ or $\displaystyle 3j$ Sorry for the confusion.
• Feb 3rd 2014, 03:11 PM
Plato
Re: i operator help
Quote:

Originally Posted by Jarod_C
Sorry I should have clarified that. This is for the use of electronics. Since "i" is used to represent current we use j instead. Also $\displaystyle j3$ means $\displaystyle j\cdot 3$ or $\displaystyle 3j$ Sorry for the confusion.

In that case $\displaystyle (j3)(-j7)(-j)(j)=(3)(7)(j^3)=-21j$

$\displaystyle \\j^0=1\\j^1=j\\j^2=-1\\j^3=-j$

$\displaystyle j^N=j^{N\text{Mod}~4}$
• Feb 3rd 2014, 03:24 PM
Jarod_C
Re: i operator help
Thanks, as usual the help here is always fast and courteous.
• Feb 3rd 2014, 03:29 PM
Jarod_C
Re: i operator help
Quick question, why does this result in $\displaystyle j^3$ instead of $\displaystyle j^4$? That's how I figured my answer of -21 because $\displaystyle j^4=(j^2)(j^2)=(-1)(-1)=1$

One more thing, do I need to make a to thread for a new problem? I thought I read that somewhere once.