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given that p and q are real & that 1+2i are aroot of the equation z^2+(p+5i)z +q(2-i) determine the value of p& q and the other root of the equation

find the inverse laplace transform of F (S)=10 (S+1)/S (S+2)(S+3)^3


Prove or disapprove that the complex sphere is compact.


The locus of the complex number arg(z* + i√3) - π/4 is equal to?


Find the general solution of the differential equation dy/dx = xy / (x+2)(x+1) expressing y explicitly in terms of x.


Find the general solution of each differential equation, expressing y explicitly in terms of x.

5) dy/dx = x(y+1)


Given that the complex number z and its conjugate z* satisfy the equation zz* + 2iz = 12 +6i. Find the possible value of z.



The two complex numbers z1 and z2 are represented on an argand diagram. Show that

Iz1 + z2I ≤ Iz1I +Iz2I. If Iz1I = 6 and Iz1I = 4+3i, Show that the greatest value of Iz1 + z2I is 11 and find its least value.



Using the fact that if z = r(cosθ +isinθ) then z2 = r2(cosθ +isinθ), find the square root of

2√3 -2i


The locus of the complex number arg(z* + i√3) - π/4 is equal to?


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