Apair of perpendicular line segments intersecting at which point would be the diagonals of a square inscribed in the circle?

The point at which the two perpendicular line segments will intersect will be the center of the circle.

Step-by-step explanation:

The pair of perpendicular line segments which are the diagonals of the square inscribed in a circle will intersect each other at the center of the circle.

As we know that the diagonals of square bisect each other and also are perpendicular to each other.

Hence, the point of intersection is the center of the circle.

From the figure we could see that are the diagonals of the square inscribed in a circle.

answer is a

step-by-step explanation:

to find the perimeter of the rectangle this is the expression:

x-9+x-9+3x-4+3x-4=138

if we simplify it:

8x-26=138

remember, 138 is what it all adds up to

the length is 11.5cm

the width is 57.5cm

the area is 661.25cm^2

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