the conjucate of 2-i/(1-2i)^2 is
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Step-by-step explanation:
2-i/1+4i^2-4i
2-i/1+4(-1)-4i
2-i/1-4-4i
2-i/-3-4i
conjugate of the above eq is
2+i/-3+4i
this will be answer
but if we can more simplify
we always remove i from the denominator so we intiallized the equation.we will multiply the equation by changing the denominator sign
2+i/-3+4i×-3-4i/-3-4i
2+i×(-3-4i)/(-3)^2-(4i)^2
-6-8i-3i-4i^2/9-16i^2
-6-10i-4(-1)/9-16(-1) i^2=-1
-6-10i+4/9+16
-2-10i/25
-2/25-10i/25
-2/25-2i/5
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