(A) To find the time when the hands of a clock are together between $6$ and $7$,we use the formula: $T = \frac{60}{11} \times H$,where $H$ is the star

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$32 \frac{8}{11}$ minutes past $6$

(A) To find the time when the hands of a clock are together between $6$ and $7$,we use the formula: $T = \frac{60}{11} \times H$,where $H$ is the starting hour.Here,$H = 6$.Required time $= \frac{60}{11} \times 6$ minutes past $6$.$= \frac{360}{11}$ minutes past $6$.$= 32 \frac{8}{11}$ minutes past $6$.

Competitive Quantitative Aptitude Clock and Calendar Problems on Clock

Medium

At what time are the hands of a clock together between $6$ and $7$?

A
$32 \frac{8}{11}$ minutes past $6$
B
$34 \frac{8}{11}$ minutes past $6$
C
$30 \frac{8}{11}$ minutes past $6$
D
$32 \frac{5}{7}$ minutes past $6$

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Problems on Clock

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At what time are the hands of a clock together between $6$ and $7$?

Similar Questions

How much does a watch gain or lose per day,if its hands coincide every $64$ minutes?

My watch gains $5$ minutes in every hour. How many degrees does the second hand move in every minute?

How often are the hands of a clock at a right angle every day (in $\times$)?

At what time between $7$ and $8$ o'clock will the hands of a clock be at a right angle?

How often between $11$ $O$'clock and $12$ $O$'clock are the hands of a clock in integral number of $minutes$ apart (in $\times$)?

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