Question

Point q belongs to side ab of square abcd. The distances from point q to the diagonals of the square are 2 ft and 3 ft. Find the diagonal of the square.

Answer 1

Answer:

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Step-by-step explanation:

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). 

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). QM = 2 ft and QN = 3 ft.

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). QM = 2 ft and QN = 3 ft.Then : QM + QN = d/2 ( d is the diagonal )

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). QM = 2 ft and QN = 3 ft.Then : QM + QN = d/2 ( d is the diagonal )2 + 3 = d/2

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). QM = 2 ft and QN = 3 ft.Then : QM + QN = d/2 ( d is the diagonal )2 + 3 = d/2d = 5 * 2 

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). QM = 2 ft and QN = 3 ft.Then : QM + QN = d/2 ( d is the diagonal )2 + 3 = d/2d = 5 * 2 d = 10 ft

Lets assume that there are 2 lines from the point Q that are perpendicular to the diagonals of the square ( QM and QN ). QM = 2 ft and QN = 3 ft.Then : QM + QN = d/2 ( d is the diagonal )2 + 3 = d/2d = 5 * 2 d = 10 ftAnswer: The diagonal of the square is 10 ft long.