Answer:
The players run 97.54 feet in total across the diagonal of the field.
Explanation:
The basket ball is in the figure of a rectangle.
The dimensions of the court are 84 feet by 50 feet.
Now, by PYTHAGORAS THEOREM
in a right angled triangle ABC:

Here, the the basket ball field,
length of basket field = the base of the triangle
width of the field = the height of triangle
Diagonal of the triangle = Hypotenuse of the triangle
So,

or,

or,

Hence, the length of the diagonal is 97.54 feets
So, the players run 97.54 feet in total across the diagonal of the field.