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1) If 3iis a zero of p(z)=az2+z3+bz−27, find the real numbers a and b. Enter them...

1) If 3iis a zero of p(z)=az2+z3+bz−27, find the real numbers a and b. Enter them in the form a,b

2) Factorise p(z)=z3−2z2+z−2 into linear factors. Enter them in the format z+3+I, z-6+5*I.

3) Consider p(z)=iz2+z3−2iz−4z2+i+5z−2. Given that z=2−i is a zero of this polynomial, find all of its zeros. Enter them in the form 2+3*I, 4+5*I, 6-7*I

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Answer #1

a QI If zi is zero of Þ(z)=az?+2 +62 -27, find real numbers at b. > zi is zero of p (2) means þl3i) = 0 = 2(33)+ (31)3 + b(31

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1) If 3iis a zero of p(z)=az2+z3+bz−27, find the real numbers a and b. Enter them...
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