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Question

Today is Friday. Before $43$ days, it was?

The correct answer is
Thursday

Calculating the Day of the Week

The problem asks for the day of the week $43$ days prior to a Friday.

Days of the week follow a cycle of $7$. To find the day $43$ days ago, we can determine the remainder when $43$ is divided by $7$. This remainder tells us how many days we need to count back from the current day (Friday).

Day Calculation Steps

  1. Divide the total number of days ($43$) by the number of days in a week ($7$):

    $ 43 \div 7 $

  2. Find the remainder of this division:

    $ 43 = (6 \times 7) + 1 $

    The remainder is $1$. This means $43$ days is equivalent to $6$ full weeks and $1$ extra day.

  3. Count back from Friday based on the remainder:

    Since the remainder is $1$, we need to count back $1$ day from Friday.

    One day before Friday is Thursday.

Final Answer

Therefore, $43$ days before Friday, it was Thursday.

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Important Questions from Clock and Calendar (Notes)

  1. From the given options, at what angle are the hands of a clock inclined at 10 minutes to 2 (Smaller angle) ?
  2. If $1^{st}$ January, 2001 was a Monday, what was the day on $26^{th}$ January, 2003 ?
  3. How many times starting at 1:00 pm would the minute and hour hands of a clock make an angle of $40^\circ$ with each other in the next 6 hours?
  4. A man starts his journey at 0100 Hrs local time to reach another country at 0900 Hrs local time on the same date. He starts a return journey on the same night at 2100 Hrs local time to his original place, taking the same time to travel back. If the time zone of his country of visit lags by 10 hours, the duration for which the man was away from his place is
  5. Given below are two statements : one is labelled as Assertion (A) and the other is labelled as Reason (R).
    Assertion (A) : The angle between the two arms of a watch when the time is 3.10 pm, will be 35°
    Reason (R) : When the hour arm of the watch is ahead of the minute arm, then angle between the two arms at the time t hour and x minute is $\left[30\left(t-\frac{x}{5}\right)+\frac{x}{2}\right]^\circ$
    In the light of the above statements, choose the most appropriate answer from the options given below :
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