Use the graph to answer the following questions Which equation correctly solves for distance in this situation ? You are helping to plan a community garden Sprinklers need to be set up at each end of the garden plot for imigation , plus one more at the midpoint (point) 6 J (1, 5) 5 3- 2 d = sqrt((5 - 1) ^ 2 + (0 - 5) ^ 2); = sqrt (4)^ 2 +(-5)^ 2; d = sqrt((0 - 5) ^ 2 * (5 - 1) ^ 2); = sqrt (-5)^ 2 *(4)^ 2; d = sqrt((0 - 5) ^ 2 - (5 - 1) ^ 2); = sqrt (-5)^ 2 -(4)^ 2; d = sqrt((5 - 1) + (0 - 5)); = sqrt (4)+(-5); K = (5, 0) -1 012 6 7

The correct equation to solve for distance in this situation is:

d = sqrt((5 - 1) ^ 2 + (0 - 5) ^ 2);
d = sqrt(4^2 + (-5)^2);
d = sqrt(16 + 25);
d = sqrt(41).

So, the correct equation to solve for distance in this situation is d = sqrt(41).