The correct equation to solve for distance in this situation is:
d = sqrt((5 - 1) ^ 2 + (0 - 5) ^ 2)
This equation represents the distance between the two points (1, 5) and (5, 0) on the graph.
Use the graph to answer the following questions Which equation correctly solves for distance in this situation? ( 1 point) 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 о J = (1, 5); a ^ 2 = 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 3 K = (5, 0) -2 -1 01 2 3 4 56 7 a = sqrt((5 - 1) + (0 - 5)); = sqrt (4)+(-5)
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