



 
Hi Noriz, I assume this is a circular cylinder which implies that its volume is the area of the circular base times the height. The area of a circle is $\pi r^2$ where $r$ is the radius so the challenge is to find $r.$ The circumcenter of a triangle is the point which is the center of a circle that includes the vertices of the triangle on its circumference. The circumcenter is the point where the right bisectors of two sides of the triangle meet. Can you se why? To find the circumcenter and then the radius of the circumscribed circle I would put the triangle on the plane with its base on the Xaxis and a vertex on the Yaxis as in the diagram. By the symmetry the circumcenter is on the Yaxis. M is the midpoint of AB and the line L is perpendicular to AB so the circumcenter is on L. Thus P is the circumcenter. To fid P first find the coordinates of M and then the equation of the line L. Find where L intersects the Yaxis. I hope this helps,  


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