Given the sequence of numbers `x_1, x_2, x_3,...x_1005.` which satisfy `x_1/(x_1+1) = x_2/(x_2+3) = x_3/(x_3+5) = ...= x_1005/(x_1005 + 2009.)` Also, `x_1+x_2+...x_1005 = 2010.` Nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),...x_(1005) which satisfy x_(2)(x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(1005))/(x_(1005)+2009) Also,x_(1)+x_(2)+...x_(1005)=2010. Nature of the sequence is

Given the sequence of numbers x_ 1 , x_ 2 , x_ 3 , x_ 4 ... ... x_ 1005 which satisfy (x_ 1)/( x_ 1 + 1) = (x_ 2)/( x_ 2 + 3) = (x_ 3)/( x_ 3 + 5) = ... = (x_ 1005)/( x_ 1005 + 2009) Also x_ 1 + x_ 2 + x_ 3 + ... ... x_ 1005 = 2010 ,, 21_ (st) term of the sequence is equal to

Given that sequence of number a _(1), a _(2) , a_(3),……, a _(1005) which satisfy (a_(1))/( a _(1)+ 1) =(a_(2))/(a _(2) +3) = (a _(3))/(a _(3)+5) = …… = (a _(1005))/(a _(1005)+2009) a_1+a_2+a_3.......a_(1005)=2010 find the 21^(st) term of the sequence is equal to :

Given that sequence of number a _(1), a _(2) , a_(3),……, a _(1005) which satisfy (a_(1))/( a _(1)+ 1) =(a_(2))/(a _(2) +3) = (a _(3))/(a _(3)+5) = …… = (a _(1005))/(a _(1005)+2009) a_1+a_2+a_3.......a_(1005)=2010

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given that sequence of number a _(1), a _(2) , a_(3),……, a _(1005) which satisfy (a_(1))/( a _(1)+ 1) =(a_(2))/(a _(2) +3) + (a _(3))/(a _(3)+5) = …… = (a _(1005))/(a _(1005)+2009) a_1+a_2+a_3.......a_(1005)=2010 find the 21^(st) term of the sequence is equal to :

Given the sequence of numbers X_1,X_2,X_3,.....X_(2013) which satisfy X_1/(X_1+1)=X_2/(X_2+3)=X_3/(X_3+5)=....=,X_(2013)/(X_(2013)+4025) nature of the sequence is (i)A.P (ii)G.P (iii)H.P (iv)A.G.P