Answer:
The distance 'd' between T and S:
Explanation:
As the point 'T' is located at (2, -4)
- So, the point 'T' has the coordinates (2, -4)
And the point 'S' is located at (2, 6)
- So, the point 'T' has the coordinates (2, 6)
The distance 'd' between T and S can be computed using the formula:






Therefore, the distance 'd' between T and S: