Question

The distance between P and T on the coordinate grid is ___ units. (Input whole numbers only.) Image of a coordinate grid with point P located at negative 10, 15 and point T located at 15, 15.

Answer 1

Answer:

The distance between P and T on the coordinate grid is 25 units.

Step-by-step explanation:

Coordinate of P = (-10,15)

Coordinate of T = (15,15)

By distance formula we have distance between ( a,b) and (c,d) is

                $\sqrt{(c-a)^2)+(d-b)^2}$

Here (a,b) = Coordinate of P = (-10,15) and (c,d) = Coordinate of T = (15,15)

Substituting

  $\texttt{Distance =}\sqrt{(c-a)^2)+(d-b)^2}=\sqrt{(15-(-10)^2)+(15-15)^2}=\sqrt{25^2}=25units$

The distance between P and T on the coordinate grid is 25 units.

Answer 2

That would be 25 units. You can draw it out and you would get 25 units, or you could see the difference in -10 and 15, their distance would be 25 units.

That made no sense.