`(8_(C_(0)))/(1)+(8_(C_(2)))/(3)+8_(C_(4))/5+(8_(C_(6)))/(7)+(8_(C_(8)))/(9)`=

8C_(4)+^(8)C_(3)=^(9)C_(4)

[(8 c_(1)+^(8)C_(3)+^(8)C_(5)+^(8)C_(7))]

The value of (.^(7)C_(0)+.^(7)C_(1))+(.^(7)C_(1)+.^(7)C_(2))+(.^(7)C_(6)+.^(7)C_(7)) is (A)2^(7)-1(B)2^(8)-2(C)2^(8)-1(D)2^(8)

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

What is the value of ""^(8)C_(0)-""^(8)C_(1)+""^(8)C_(2)-""^(8)C_(3)+""^(8)C_(4)-""^(8)C_(5)+""^(8)C_(6)-""^(8)C_(7)+""^(8)C_(8)