`[(8^(@)-7^(@))(8^(@)+7^(@))]^(0^(7^(8)))=`

Find the value of 3^(2^(4^(0^(7^(8)))))+8^(3^(2^(0^(4^(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^(8)-1 b) 2^(8)+1 c) 2^(8) d) 2^(8)-2

(7)/(8)-(3)/(4)+(1)/(2)=(7-3+1)/(8)=

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)

The equation a_(8)x^(8)+a_(7)x_(8)^(7)+a_(6)x^(6)+…+a_(0)=0 has all its positive and real (where a_(8)=1, a_(7)=-4, a_(0)=1//2^(8) ), then.

(7)/(8)times((17)/(13)+(14)/(13))=((7)/(8)times(14)/(13))+((7)/(8)times .....)

7^( 8.9)div(343)^(1.7)xx(49)^(4.8)=7^(?)