MathematicsEasy53×since 2002Q3198For all z∈Cz \in Cz∈C on the curve C1:∣z∣=4C_{1}:|z|=4C1:∣z∣=4, let the locus of the point z+1zz+\frac{1}{z}z+z1 be the curve C2\mathrm{C}_{2}C2. Then :Athe curves C1C_{1}C1 and C2C_{2}C2 intersect at 4 pointsBthe curve C2C_{2}C2 lies inside C1C_{1}C1Cthe curve C1C_{1}C1 lies inside C2C_{2}C2Dthe curves C1C_{1}C1 and C2C_{2}C2 intersect at 2 pointsCheck answerSkip