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(C) Given that the $3^{rd}$ day of the month is Monday.Since the days repeat every $7$ days,the $3^{rd} + 7 = 10^{th}$ day is also a Monday.Similarly,

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Wednesday

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(C) Given that the $3^{rd}$ day of the month is Monday.Since the days repeat every $7$ days,the $3^{rd} + 7 = 10^{th}$ day is also a Monday.Similarly,the $10^{th} + 7 = 17^{th}$ day is also a Monday.If the $17^{th}$ is a Monday,then the $18^{th}$ is Tuesday,the $19^{th}$ is Wednesday,the $20^{th}$ is Thursday,and the $21^{st}$ is Friday.The fifth day from the $21^{st}$ is calculated as $21 + 5 = 26^{th}$ day of the month.Since the $21^{st}$ is a Friday,we count $5$ days forward: $22^{nd}$ (Saturday),$23^{rd}$ (Sunday),$24^{th}$ (Monday),$25^{th}$ (Tuesday),and $26^{th}$ (Wednesday).Therefore,the fifth day from the $21^{st}$ is Wednesday.

If the third day of a month is Monday,which of the following will be the fifth day from $21^{st}$ of the month?

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