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== == Inscribed is a polygon inside a circle with all points on a given point in the circle. Circumscribed is a circle inside a polygon with any given point touching just one point on the polygon. Hope this helped.

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Q: What is the difference between inscribed and circumscribed?
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Related questions

What is the difference between an inscribed and a circumscribed shape?

What is the difference between an inscribed and a circumscribed shape?


Whhat is the difference between an inscribed and an circumscribed shape?

Inscribed has the vertices n the circle.Circumscribed has the sides tangent to the circle.


What is the difference between inscribed and circumscribed in integration?

When rectangles are inscribed, they lie entirely inside the area you're calculating. They never cross over the curve that bounds the area. Circumscribed rectangles cross over the curve and lie partially outside of the area. Circumscribed rectangles always yield a larger area than inscribed rectangles.


How do you circumscribed and inscribed compare?

Circumscribed; something drawn the OUTSIDE of a shape. Inscribed; Something drawn around the INSIDE of a shape.


What is circumscribed area and inscribed area of regular polygon?

circumscribed means the polygon is drawn around a circle, and inscribed means the polygon is drawn inside the circle. See related links below for polygon circumscribed about a circle and polygon inscribed in a circle.


The center of the circumscribed circle about a triangle is equidistant to the vertices of the inscribed triangle?

true


How did Archimedes estimate pi?

The approximate area of the circle lies between the areas of the circumscribed and the inscribed hexagons.


The center of a regular polygon is the common center for the inscribed and circumscribed circles of the polygon?

Correct.


If figure x is inscribed in figure y?

Figure Y is circumscribed about figure X.


Is a circumscribed figure inside another figure while an inscribed figure is outside another?

No. Just the opposite.It's easy to remember: INscribed is INside


Is the shortest distance from the center of the circumscribed circle to the vertices of the inscribed triangle is the circles radius?

True


If object A is inscribed in object B then what can be said about each?

Object B must be circumscribed about object A.