Let z be a complex number satisfying equ...

Let `z` be a complex number satisfying equation `z^p-z^(-q),w h e r ep ,q in N ,t h e n` if `p=q` , then number of solutions of equation will be infinite. if `p=q` , then number of solutions of equation will be finite. if `p!=q` , then number of solutions of equation will be `p+q+1.` if `p!=q` , then number of solutions of equation will be `p+qdot`

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Let z be a complex number satisfying equation z^p=z^(-q),w h e r ep ,q in N ,t h e n (A) if p=q , then number of solutions of equation will be infinite. (B) if p=q , then number of solutions of equation will be finite. (C) if p!=q , then number of solutions of equation will be p+q+1. (D) if p!=q , then number of solutions of equation will be p+qdot

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