Use Synthetic Division to Find the Remaining Zeros Given One Imaginary Zero

[@bzgamer41]

personally, i would use long division when dealing with imaginary numbers. so if x=5i, then i would make it so that one side of the equal sign is zero. then that would be my divisor for the long division.

[@leahwest3896]

What steps would I take if the divisor is [x-(2-5i)]

[@bencilbusher5070]

THANK YOU. also, great reminder of i * i = √ -1 * √ -1 = -1

[@brianmclogan]

thanks!

[@tony8560]

What if your zero is just i for example you have f(x)=x^4+26x^2+25; i

[@tranongkha5602]

I got a question, what if the imaginary zero is not given, how are we gonna solve it?

[@brianmclogan]

If you are not given any zeros then you will want to see if you can solve by factoring first. If not I would graph it to find one real zero and then do synthetic division from there.

[@nagasab7296]

my man

[@Mike-ps8dx]

What if God is quantified as a positive or a negative to swirl around the complexity of zero. Hmmmsies

[@keepgrowinn]

dub