" I "x+(1)/(x)=2," then fird the mase of "x^(2000)+(1)/(x^(280)" is ")

x+(1)/(x)=1 then find the value of x^(2000)+(1)/(x^(2000))

x+1/x=-1 then find the value of x^(2000)+1/(x^(2000))

If x=sqrt(2)+1 , then find the values of the following : (i)(1)/(x)" "(ii)x+(1)/(x)" "(iii)x-(1)/(x)" "(iv)x^(2)+(1)/(x^(2))

If x=sqrt(2)+1 , then find the values of the following : (i)(1)/(x)" "(ii)x+(1)/(x)" "(iii)x-(1)/(x)" "(iv)x^(2)+(1)/(x^(2))

If [x] and {x} represent the integral and fractional parts of x respectively, then the value of sum_(r=1)^(2000)({x+r})/(2000) is

If ((1+i)/(1-i))^(x)=1 , then x=

If x_(i)>0i=1,2,3,...50x_(1)+x_(2)..+x_(50)=50 then the minimum value of (1)/(x_(1))+(1)/(x_(2))+...+(1)/(x_(50)) equals

If [x] and {x} represetnt the integral and fractional parts of x, respectively,then the value of sum_(r=1)^(2000)({x+r})/(2000) is (a)x (b) [x]( c) {x} (d) x+2001

If [x] and {x} represetnt the integral and fractional parts of x , respectively, then the value of sum_(r=1)^(2000)({x+r})/(2000) is (a) x (b) [x] (c) {x} (d) x+2001