Question

Which statement proves that the diagonals of square PQRS are perpendicular bisectors of each other?

Answer 1

Answer with explanation:

To prove that ,diagonals of square P Q RS are perpendicular bisectors of each other

We need to prove that ,→ Mid point of Diagonal PR and QS are same.

→That is Diagonals of square bisect each other.

→Also, the Product of slopes of two line segments ,that is Diagonal PR and QS ,where the two diagonals intersect is equal to -1.

Option D: The midpoint of both diagonals is Same, the slope of RP is 7, and the slope of SQ is $\frac{-1}{7}$

because $7 \times \frac{-1}{7}=-1$

Answer 2

The answer is D,thank me later!