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1+.^(15)C(1)+.^(15)C(2)+.^(15)C(3)+...+....

`1+.^(15)C_(1)+.^(15)C_(2)+.^(15)C_(3)+...+.^(15)C_(15)` का मान ज्ञात कीजिए ।

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^(15)C_3 + ^(15)C_5 + ....+ ^(15)C_15 =

Evaluate : 1+^(15)C_(1)+^(15)C_(2)+^(15)C_(3)+......+^(15)C_(15)

Evaluate : 1+^(15)C_(1)+^(15)C_(2)+^(15)C_(3)+......+^(15)C_(15)

Evaluate : 1+^(15)C_(1)+^(15)C_(2)+^(15)C_(3)+......+^(15)C_(15)

sum_(r=1)^(15)r(.^(15)C_(r))/(.^(15)C_(r-1))

""^(15)C_(3) + ""^(15)C_(5) + ……… +""^(15)C_(15) =

Value of -^(15)C_(1) + 2..^(15)C_(2)- 3.^(15)C_(3) + ...... - 15.^(15)C_(15)+ ^(15)C_(1)+ ^(15)C_(2)+ ....^(15)C_(14) is

Prove that .^(15)C_(3) + 2 xx .^(15)C_(4) + .^(15)C_(5) = .^(17)C_(5)

Prove that , .^(15)C_(8)+^(15)C_(9)-.^(15)C_(6)-^(15)C_(7)=0

""^(15)C_(9)-_""^(15)C_(6)+""^(15)C_(7)-^(15)C_(8) equals to