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.^(7) C(0) + .^(7) C(1) + .^(7) C(2) + ....

`.^(7) C_(0) + .^(7) C_(1) + .^(7) C_(2) + .^(7) C_(3) + .^(7) C_(4) + .^(7) C_(5) + .^(7) C_(6) + .^(7) C_(7)` का मान लिखिए |

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.^(n) C_(2) + .^(7)C_(3) = .^(8) C_(3)

Find the value of .^(6)C_(2)+.^(6)C_(3)+.^(7)C_(4)+.^(0)C_(5)+.^(9)C_(6) .

Prove that .^(7)C_(2)+^(7)C_(3)=^(8)C_(3)

Find .^(n)C_(3) , if .^(n)C_(7)=.^(n)C_(4) .

If ^(8)C_(r)-^(7)C_(3)^(7)C_(2)f in dr

Find the value of .^(7)C_(4)-.^(6)C_(4)-.^(5)C_(3)-.^(4)C_(2) .

C_(0) + C_(2) + C_(4) + C_(6) +C_(8) = C_(1) + C_(3) + C_(5) + C_(7) = 128

C_(1) + C_(2) + C_(3) + ……….. C_(7) = 127

If .^(n)C_(5)=.^(n)C_(4) , then find .^(n)C_(7) .