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Question
A clock falls behind 10 minutes each day. How many days will it take to reach a point where the clock will indicate the correct time?
36
40
72
90
120
ANSWER : 3
Descrption
<p style="margin-left:0px;">Let's analyze the situation:</p><p style="margin-left:0px;">The clock falls behind 10 minutes each day, which means it loses 10 minutes every day.</p><p style="margin-left:0px;">We want to find out how many days it will take for the clock to catch up and indicate the correct time.</p><p style="margin-left:0px;">To catch up by 10 minutes, the clock needs to gain 10 minutes each day instead of losing them. This is a daily change of +10 minutes.</p><p style="margin-left:0px;">To catch up the full 12-hour cycle (720 minutes), it will take:</p><p style="margin-left:0px;">720 minutes/10 minutes per day=72 days</p><p style="margin-left:0px;">So, it will take 72 days for the clock to indicate the correct time. The correct answer is 72.</p>
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