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Express
z=1/(-5-i) in standard (algebraic) form. Further, give an Argand diagram
in which z, z bar and −z are plotted.
Apply De Moivre's theorem to write (√3+i) ^5 in the form a+ib , with a, b belongs to R ?
Obtain the polar and exponential representations of z_1 , z_2 and z_1 z_2 , where z_1. = 1/2 - ( 2i) and z_2 = 3+i ?
Q. simplify ∫_1^2▒√(1+1/t^2 +〖(lnt)〗^2+2lnt+1)dt
verify Cauchy Goursat formula where f(z) = z+1 and D is the region bounded by the triangle with vertices at 0,3 and 3+2i.
What is the argument of z=-4
Show that integral dz/(z^2-1)^2+3=π/2√2, where path of integration is unit circle in the positive sense
Find the image of the half plane y>1 under the transformation w=(1-i)z
Find the value of a belongs to real numbers for which ai is a solution of z^4-2z^3+7z^2-4z+10=0 also find all the roots of this equation
Find all the 8th roots of i3 − 3. Also show any one of them in an Argand diagram.
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