Answer:
(a) The diagram is shown as below Here, \[\angle ROQ\]and \[\angle QOP\]have one point O in common. (b) The diagram is shown as below Here,\[\angle MON\] and \[\angle ONR\]have two points O and N in common. (c) Drawing a diagram of two angles, such that they have three points in common, is not possible. (d) Drawing a diagram of two angles, such that they have four points in common, is not possible. (e) In the figure given below, \[\angle SOT\] and \[\angle POT\]have one ray \[\overset{\to }{\mathop{OT}}\,\] in common.
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