can one intersect a weil divisor and curve

Question

On a projective (integral) variety $X$, is there a well defined notion of the intersection of a Weil divisor and a curve? I know that there is a definition of the intersection of a Cartier divisor and a curve (or dimension 1 cycle), and when $X$ has local rings that are UFDs (e.g. X is smooth) then a Weil divisors and Cartier divisors are in bijective correspondence so in that case the answer to my question is yes. But I can't remember if this is possible in general. A reference would be appreciated.