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Properties of DIAGONALS in a SQUARE:

1. Diagonals are of equal length.
2. Diagonals bisect each other.
3. Diagonals intersect each other at 90 degree.

Given, the coordinates of a diagonal of a square = (4,1) and (4,7)

Since, diagonals in a SQUARE bisect each other, therefore the other diagonal must pass through the MID-POINT of the given diagonal.

Mid-point = (X1+X2)/2, (Y1+Y2)/2 = (4+4)/2, (1+7)/2 = (4,4)

From, above we know that the other diagonal must pass through point (0,4)

Length of the given diagonal = √(X1-X2)^2 + (Y1-Y2)^2 = √(4-4)^2 + (7-1)^2 = 6 units
∴ Length of the other diagonal should also be = 6 units

Since, both the diagonals must bisect each other, therefore, only option (C) satisfies this condition.
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