Given, x+iy=​6i420​−3i3i3​1−1i​​⇒x+iy=6i(3i2+3)+3i(4i+20)+1(12−60i)⇒x+iy=6i(3i2+3)+12i2+60i+12−60i We know that i2=−1⇒x+iy=6i[3(−1)+3]+12(−1)+60i+12−60i⇒x+iy=0⇒x+iy=0+i0⇒x=0 and y=0 Consider, x - iy Put the value of x and y in above expression, we get ⇒x−iy=0−i0⇒x−iy=0