If the reciprocals of two consecutive positive integers are added together, what is the sum in terms of the greater integer m?  Choose the correct choice from the following options:
A) (2m-2)/(m^2- m) B) (2m-1)/(m^2- m) C) (2m-1)/(m^4- m) D) (3m-1)/(m^2- m) E) (2m-1)
Let two consecutive positive integers be m and m-1 (Greater integer is m)   So,   (1/m) + [1/(m-1)]   = (2m-1)/m(m-1)   =(2m-1)/(m^2- m)   Answer : (2m-1)/(m^2- m)
<result>B</result>
If the reciprocals of two consecutive positive integers are added together, what is the sum in terms of the greater integer m?