Answer:
The length of line segment JK is 2√13.
Explanation:
Consider the provided graph.
From the provided graph we can identify, the coordinate of k is (1, 2) and the coordinate of j is (-3, -4).
To find the distance between the line segment use the distance formula.

Substitute the respective values in the above formula.





Hence, the length of line segment JK is 2√13.