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Point A is 18 m north of point S. Point X is 6 m east of point Z. Point M is 8 m north of point B. Point B is 6 m east of point G. Point F is 5 m south of point C. Point C is 3 m east of point M. Point S is 12 m west of point F. Point G is 14 m south of point X.If point T is east of point X and north of point F, then what is the shortest distance between point T and point Z?

Question

Point A is 18 m north of point S. Point X is 6 m east of point Z. Point M is 8 m north of point B. Point B is 6 m east of point G. Point F is 5 m south of point C. Point C is 3 m east of point M. Point S is 12 m west of point F. Point G is 14 m south of point X.If point T is east of point X and north of point F, then what is the shortest distance between point T and point Z?

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Solution

To find the shortest distance between point T and point Z, we first need to determine the relative positions of these points.

  1. Point A is 18 m north of point S. This information is not directly related to points T and Z.

  2. Point X is 6 m east of point Z. This means that point Z is 6 m west of point X.

  3. Point M is 8 m north of point B and point B is 6 m east of point G. This information is not directly related to points T and Z.

  4. Point F is 5 m south of point C and point C is 3 m east of point M. This information is not directly related to points T and Z.

  5. Point S is 12 m west of point F. This information is not directly related to points T and Z.

  6. Point G is 14 m south of point X. This information is not directly related to points T and Z.

  7. Point T is east of point X and north of point F. This means that point T is somewhere in the quadrant that is north-east from the intersection of the line from point X to the east and the line from point F to the north.

Since we don't have the exact distances of point T from points X and F, we can't calculate the exact shortest distance from point T to point Z. However, we know that the shortest distance between two points is a straight line. Therefore, the shortest distance from point T to point Z would be the straight line connecting these two points.

This problem has been solved

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