Applying coordinates to different geometrical scenarios

The distance formula comes from the following equation:

• Midpoint Formula

• Circumference

• Slope Equation

• Pythagorean Theorem

Find the distance between the two points

• $\sqrt{50}$

• 8

• $\sqrt{8}$

• $\sqrt{7}$

Find the distance between the points. Round to the nearest tenth.

(5,9) and (-7,-7)

• 8.6

• 6.8

• 11.3

• 20.0

A is the point (8, 5) and B is the point (- 4, 1).

Calculate the length of AB.

• 11.56

• 12.56

• 12.6

Jim is using a grid to draw a scale map of a park. Point F represents the location of a drinking fountain and Point B represents the location of a bench. Point F has the coordinates and Point B has the coordinates Each unit on the grid represents 5 feet. About how far, in feet, is the drinking fountain from the bench? A. 8.5 feet B. 37.1 feet C. 33.5 feet D. 42.7 feet (−6,1) (2,4).

Each unit on the grid represents 5 feet. About how far, in feet, is the drinking fountain from the bench?

• 8.5 feet

• 37.1 feet

• 33.5 feet

• 42.7 feet

What is the distance between the points (-8.2, -6.4) and (-3.7, -4.8)? Round your answer to the nearest hundredth.

• 12.07

• 12.01

• 4.78

• 16.34

Find the distance between the two ordered pairs.

• 6

• 5

• 7

• 13

What is the distance between point R (−1, 7) and point T (−7, 7) ?

• 1
• 6
• 7
• 8

Which calculation would determine the length of the segment that connects

 $\left(-2,7\right)$   and   $\left(3,-5\right)$  

•  $d=\sqrt{\left(3--2\right)^2+\left(-5-7\right)^2}$  

•  $d=\sqrt{\left(3--5\right)^2+\left(-2-7\right)^2}$  

•  $d=\sqrt{\left(3--7\right)^2+\left(-2-5\right)^2}$  

Find the distance between the points using Pythagorean Theorem. Round your answer to the nearest tenth.

• 16.3

• 13.3

• 31.2

• 31.9