Suppose all of the points in the figure are equidistant. Start with your compass point on point B. To create a perpendicular bisector of mc103-2.jpg, open the compass to _____ https://dlap.gradpoint.com/Resz/~0.nhXSdvEsokUKwuFB.5r8PBsiSRwOpIjwVmAOH17-BtE07y_YJ6tWhcxHNFoI/11335527,A01,111,0,0,0,0/Assets/testitemimages/geometry_a/tools_of_geometry/mc103-1.jpg point C. point D. point A. a position between points B and C.
Option B, point D. In order to understand the concepts of constructions, you should try it out yourself, with paper, pencil, and a compass. He would extend the compass to point D, then draw a semi-circular arc above and below the line segments. Then he would replicate the same, setting his compass point on D and extending it to B. He would connect the intersection of the arcs, forming a perpendicular bisector that intersects point C.
so the answer is point d
Yes
What's the other image though? It's not given where the bisector must be constructed.
thank you and what other image
Nvm
I'm just asking where the bisector was meant to be constructed
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