Plz help me in understanding this question :) If both the hour hand and minute hand start at the same position at 12 o'clock when is the first time , correct to a fraction of a minute , that the two hands will be together again? I understood the question that logically it will 1:01 minute But how do i write in fraction In answer it is 60/11 , i dont get where 11 is from ?
the hour hand makes one rotation every 12 hours the minute hand makes one rotation every 60 minutes.
er every hour you could say to make it simpler
K so where 11 is coming from in answer
it will be a time between 1 o'clock and 2 o'clock the hour and minute hand be together again...
Yes
because the hour hand is already at 1 while the minute hand is at 12 at 1 o'clock... so the minute hand will travel several minutes before it coincide with the hour hand again...
Is it 1:06 or 1:07 logically
could you put this into a circular motion problem?
Sorry i dont know initially i thought it was easy question
im not the OP im just wondering
oh
actually this is a clock problem in algebra... with an aid of angle measurement...
In the text book it just says "brain teaser " and the question
If u divide 60/11 u get 5.45 minute that means after 1 :05.45 they were together what i dont get is with wat calculation they got 5.45
that is correct...
wouldnt it be 60/12?
Yes i know but i dont know how to solve it
1:05
@TylerD no in answer it is 60/11 after 1 o"clock
oh i think i c
if x - is the number of minutes traveled by minute hand x/12 is the minute space that will travel by hour hand the hour hand is already 5 minute ahead of minute hand so the appropriate relationship would be... x = 5 + x/12
the real time would be 1:05.45...
@Orion1213 thank you ur the best
Thank u everyone for helping
no i'm not, it so happens i'm familiar with this problem...
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say you and your friend are running on a circular track
and lets say you run 60 times faster than your lazy friend
12 times faster
Srry to cut u @ganeshie8 how come hour hand is 5 minute ahead of minute hand wont be the other way round
didn't get what you mean by 5 minutes ahead of minute hand @TylerD why 12 times faster ?
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