venger said:Thats okay i know what to do know, 3x divided by x is 2x
Gib Z said:How do we have a better impact than a tutor :S
The limit of the expression ((x+1)/(x-1)-3)/(x-2) as x approaches 2 is undefined because the denominator becomes 0.
No, direct substitution cannot be used to evaluate the limit of the expression ((x+1)/(x-1)-3)/(x-2) because it results in a division by 0.
The limit of the expression ((x+1)/(x-1)-3)/(x-2) as x approaches 2 can be solved by factoring the numerator and simplifying the expression to get a nonzero value in the denominator. Then, the limit can be evaluated using direct substitution.
No, the expression ((x+1)/(x-1)-3)/(x-2) is not continuous at x = 2 because the limit does not exist at this value.
No, L'Hopital's rule cannot be used to evaluate the limit of the expression ((x+1)/(x-1)-3)/(x-2) as x approaches 2 because the expression is not in an indeterminate form.