सिद्ध कीजिये कि - ` ""^ 8 C _ 0 + ""^ 8 C _ 1 + ""^ 8C _ 2 + ... + ""^ 8 C _ 8 = 256 `

(""^8C_0)/6-""^8C_1+""^8C_2 .6-""^8C_3 .6^2+....+ ""^8C_8 .6^7 =

Show that C_0 + C_1 + C_2 +...+ C_8 = 256

C_(0) + C_(1) + C_(2) +….. C_(8) = 256

(""^(8) C_(0) )/(6) - ""^(8) C_1 + ""^(8) C_(2) . 6-""^(8) C_3 . 6^2 + ... + ""^(8) C_(8) .6^(7) is equal to (i) 0 (ii) 6^7 (iii) 6^5 (iv) (5^8)/(6)

Compute the ""^8C_0+""^8C_1+……+""^8C_8

Verify that : "^8C_4+ ^8C_3= ^9C_4 .

^8C_2+ ^8C_3+ ^8C_4+.... ^8C_7 is equal to

Find n, if ""^(n)C_(8) = ""^(n)C_(8)