Question

At what time between 6 and 7 O'clock are the two hands of a clock together?

Options:

A.26(3/11) minutes past 4

B.18(4/11) minutes past 9

C.32(8/11) minutes past 6

D.21(5/11) minutes past 5​

Answer 1

Answer:

six thirty is the answer

Answer 2

Answer:

$Option \: \pink {(C)} \:is \: correct$

Step-by-step explanation:

$We \: know \:that, \: The \: two \:hands \:of \\a \:clock \: will \:be \: together \: between$

$\blue {H}\\and \: \orange { H+1} \:O\:clock \: at$

$\green { \frac{60\blue{H}}{11}} \: minutes \:past \:\blue {H} \:O \:clock$

$Here , H = 6 , \\Hands \: Will \: be \: together \\at \: \green { \frac{60\blue{H}}{11}} \: minutes \:past \:\blue {6} \:O' \:clock$

$= \green { \frac{60\times \blue{6}}{11}} \: minutes \:past \:\blue {6} \:O' \:clock$

$= \green { \frac{360}{11}} \: minutes \:past \:\blue {6} \:O' \:clock$

$= 32\frac{8}{11} \:minutes \:past \:\blue {6} \:O' \:clock$

Therefore.,

$Option \: \pink {(C)} \:is \: correct$

•••♪