If z1,z2,z3 and z4 are the roots of the equation z4+z3+z2+z+1=0, then Column I Column II (A)∣∣∣∣4∑i=1(zi)4∣∣∣∣is equal to (p)0(B)4∑i=1(zi)5is equal to (q)4(C)4∏i=1(zi+2)is equal to(r)1(D)Least value of [|z1+z2|]is(s)11where [ ] represents greatest integer function Which of the following is the correct combination

If z1,z2,z3 and z4 are the roots of the equation z4+z3+z2+z+1=0, then

1.	If z1,z2,z3 and z4 are the roots of the equation z4+z3+z2+z+1=0, then Column I Column II (A)∣∣∣∣4∑i=1(zi)4∣∣∣∣is equal to (p)0(B)4∑i=1(zi)5is equal to (q)4(C)4∏i=1(zi+2)is equal to(r)1(D)Least value of [\|z1+z2\|]is(s)11where [ ] represents greatest integer function Which of the following is the correct combination
Answer» If $z_{1}, z_{2}, z_{3}$ and $z_{4}$ are the roots of the equation $z^{4} + z^{3} + z^{2} + z + 1 = 0$ , then $\begin{matrix} Column I & Column II (A) & ∣ ∣∣ ∣ 4 \sum i = 1 (z_{i})^{4} ∣ ∣∣ ∣ is equal to & (p) & 0 (B) & 4 \sum i = 1 (z_{i})^{5} is equal to & (q) & 4 (C) & 4 \prod i = 1 (z_{i} + 2) is equal to & (r) & 1 (D) & Least value of [\| z_{1} + z_{2} \|] is & (s) & 11 \end{matrix}$ $where []$ represents greatest integer function Which of the following is the correct combination