It is known that C and D are points outside the line AB, and Ca = CB, Da = dB. It is proved that the straight line CD bisects AB vertically Prove with the vertical bisector of line segment

Prove: ∵ CA = CB ∵ point C is on the vertical bisector of line ab
Similarly, point D is also on the vertical bisector of line ab
The straight line CD is the vertical bisector of line AB (two points determine a straight line)
The straight line CD bisects AB vertically

RELATED INFORMATIONS

1. If we know the line AB and the points c, D, and Ca = CB, Da = dB, then the line CD is the integral of the line ab______ ．
2. C. D is the point outside the line AB, and Ca = CB, Da = ab Please use the theorem of vertical bisector. No auxiliary line is allowed
3. As shown in the figure, D is a point in the quadrilateral aebc, connecting AD and BD. it is known that Ca = CB, Da = dB and EA = EB. (1) are the three points c, D and E in a straight line? Why? (2) If AB = 24, ad = 13, CA = 20, what is the length of CD?
4. As shown in the figure, (1) (2) Ca = CB, Da = dB, prove that CD is the vertical bisector of ab
5. It is known that, as shown in the figure, CA = CB
6. As shown in the figure, CA = CB, Da = dB
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