`1+4/(2+3/(5-1/2))-1/2(10/2)`

(-(2^(5)+1)^(2),2^(10)-1,(1)/(2^(5)-1)),(2^(10)-1,-(2^(5)-1)^(2),(1)/(2^(5)+1)),((1)/(2^(5)-1),((1)/(2^(5)+1),-(1)/((2^(10)-1)^(2))))

Evaluate (1) 2^(-3) (2)(-4)^(-2) (3)1/3^(-2) (4)(1/2)^(-5)

The value of 4(2)/(5) div { (1(1)/(2)-3(1)/(5)) 3(2)/(5) +(2(1)/(5) div 1(1)/(2) + 4(2)/(5)) +(1)/(2)} is :

The value of the determinant |(-(2^5 + 1)^2,2^10 -1,1/(2^5-1)),(2^10-1,-(2^5-1)^2,1/(2^5+1)),(1/(2^5-1),(1/(2^5+1),-1/(2^10-1)^2) )|

Find the value of (1-1/(2^(2)))(1-1/(3^(2)))(1-1/(4^(2)))(1-1/(5^(2)))…….(1-1/(9^(2)))(1-1/(10^(2)))

1+((1)/(2)+(1)/(3))/((1)/(3)-(1)/(6))/2-((4)/(5)of(5)/(6))/((2)/(3))