3ji.js","/_next/static/chunks/17ky0_m1mso60.js","/_next/static/chunks/16n21181scf0..js","/_next/static/chunks/0jmh3ykfw0k0q.js","/_next/static/chunks/0yue2uhb_392-.js","/_next/static/chunks/0_92v9lpno-s1.js","/_next/static/chunks/00gksk5pycu16.js","/_next/static/chunks/04f62y5b913z7.js","/_next/static/chunks/00lsgzs2oevea.js","/_next/static/chunks/0c3ut4_6dmb6w.js","/_next/static/chunks/0d_mough-vzoe.js","/_next/static/chunks/0_wfi7t21ywq~.js","/_next/static/chunks/02yp9ous.6a81.js","/_next/static/chunks/0jk2zeyx9s5lg.js","/_next/static/chunks/0h9io879lii1d.js"],"default"] 3c:I[100614,["/_next/static/chunks/0dc1e6i3w0m05.js","/_next/static/chunks/0d._1jow9l3ji.js","/_next/static/chunks/17ky0_m1mso60.js","/_next/static/chunks/16n21181scf0..js","/_next/static/chunks/0jmh3ykfw0k0q.js","/_next/static/chunks/0yue2uhb_392-.js","/_next/static/chunks/0_92v9lpno-s1.js","/_next/static/chunks/00gksk5pycu16.js","/_next/static/chunks/04f62y5b913z7.js","/_next/static/chunks/00lsgzs2oevea.js","/_next/static/chunks/0c3ut4_6dmb6w.js","/_next/static/chunks/0d_mough-vzoe.js","/_next/static/chunks/0_wfi7t21ywq~.js","/_next/static/chunks/02yp9ous.6a81.js","/_next/static/chunks/0jk2zeyx9s5lg.js","/_next/static/chunks/0h9io879lii1d.js"],"default"] 3d:I[126863,["/_next/static/chunks/0dc1e6i3w0m05.js","/_next/static/chunks/0d._1jow9l3ji.js","/_next/static/chunks/17ky0_m1mso60.js","/_next/static/chunks/16n21181scf0..js","/_next/static/chunks/0jmh3ykfw0k0q.js","/_next/static/chunks/0yue2uhb_392-.js","/_next/static/chunks/0_92v9lpno-s1.js","/_next/static/chunks/00gksk5pycu16.js","/_next/static/chunks/04f62y5b913z7.js","/_next/static/chunks/00lsgzs2oevea.js","/_next/static/chunks/0c3ut4_6dmb6w.js","/_next/static/chunks/0d_mough-vzoe.js","/_next/static/chunks/0_wfi7t21ywq~.js","/_next/static/chunks/02yp9ous.6a81.js","/_next/static/chunks/0jk2zeyx9s5lg.js","/_next/static/chunks/0h9io879lii1d.js"],"default"] 3f:I[520031,["/_next/static/chunks/0dc1e6i3w0m05.js","/_next/static/chunks/0d._1jow9l3ji.js","/_next/static/chunks/17ky0_m1mso60.js","/_next/static/chunks/16n21181scf0..js","/_next/static/chunks/0jmh3ykfw0k0q.js","/_next/static/chunks/0yue2uhb_392-.js","/_next/static/chunks/0_92v9lpno-s1.js","/_next/static/chunks/00gksk5pycu16.js","/_next/static/chunks/04f62y5b913z7.js","/_next/static/chunks/00lsgzs2oevea.js","/_next/static/chunks/0c3ut4_6dmb6w.js","/_next/static/chunks/0d_mough-vzoe.js","/_next/static/chunks/0_wfi7t21ywq~.js","/_next/static/chunks/02yp9ous.6a81.js","/_next/static/chunks/0jk2zeyx9s5lg.js","/_next/static/chunks/0h9io879lii1d.js"],"default"] 3e:T460,

Let i = √-1. If

(-1 + i√3)²¹(1 - i)²⁴

(1 + i√3)²¹(1 + i)²⁴

= K and n = [|k|] be the greatest integral part of |k|.

Then ,

∑

n + 5

j = 0

(j + 5)² -

∑

n + 5

j = 0

(j + 5) is equal to

40:T460,

Let i = √-1. If

(-1 + i√3)²¹(1 - i)²⁴

(1 + i√3)²¹

Complex Number Summation