I need to write the following complex numbers in the form a+bi, where a and b are real numbers and i=√I
(3-4i)+(1+ √1)
(2 + 2i)(2 - 3i)
I need to write the following complex numbers in the form a+bi, where a and b are real numbers and i=√I
(3-4i)+(1+ √1)
(2 + 2i)(2 - 3i)
$$x = (3+4i) + (1+\sqrt{-1}) = 3+1+4i + i = 4+5i\,,$$ assuming the convention $\sqrt{-1}=i$.
$$y=(2+2i)(2-3i) = 4+4i-6i-6i^2=10-2i\,.$$