The equation is: (appears while solving a trigonometric integral using residue theorem)
2Z2+iZ2-6Z+2-i
=(2+i)Z2-6Z+(2-i)
The roots are:
Z1=(2-i) and Z2=(2-i)/5
I can't write the equation in factored form.
If I simply write it like this:
{z-(2-i)}{5z-(2-i)}
It doesn't give the same equation back i.e.
{z-(2-i)}{5z-(2-i)}=5Z2-12Z+6iZ+3-4i
which is not the equation that I started with.
Can anyone please write the equation in factored form...
2Z2+iZ2-6Z+2-i
=(2+i)Z2-6Z+(2-i)
The roots are:
Z1=(2-i) and Z2=(2-i)/5
I can't write the equation in factored form.
If I simply write it like this:
{z-(2-i)}{5z-(2-i)}
It doesn't give the same equation back i.e.
{z-(2-i)}{5z-(2-i)}=5Z2-12Z+6iZ+3-4i
which is not the equation that I started with.
Can anyone please write the equation in factored form...
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