content area top Part 1 Let g(x)equals=StartFraction x plus 3 Over x squared minus x minus 12 EndFraction x+3 x2x12. Determine all values of x at which g is discontinuous, and for each of these values of x, define g in such a manner as to remove the discontinuity, if possible. Question content area bottom Part 1 g(x) is discontinuous at xequals=enter your response here (Use a comma to separate answers as needed.) Part 2 For each discontinuity in the previous step, explain how g can be defined so as to remove the discontinuity. Select the correct choice below and, if necessary, fill in the answer box(es) within your choice. A. g(x) has two discontinuities. The lesser discontinuity can be removed by defining g to be enter your response here at that value. The greater discontinuity cannot be removed. B. g(x) has one discontinuity, and it can be removed by defining g to enter your response here at that value. C. g(x) has one discontinuity, and it cannot be removed. D. g(x) has two discontinuities. The lesser discontinuity cannot be removed. The greater discontinuity can be removed by setting g to be enter your response here at that value. E. g(x) has two discontinuities. The lesser discontinuity can be removed by defining g to be enter your response here at that value. The greater discontinuity can be removed by defining g to be enter your response here at that value. F. g(x) has two discontinuities and neither can be removed