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    12 men can complete a work in 8 days. 24 women can complete the same work in 12 days. 8 men and 8 women started working and worked for 6 days. how many more women are to be added to complete the remaining work in 1 day?

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    get 12 men can complete a work in 8 days. 24 women can complete the same work in 12 days. 8 men and 8 women started working and worked for 6 days. how many more women are to be added to complete the remaining work in 1 day? from screen.

    12 men can complete a work in 8 days. 16 women can

    Time and Work Questions & Answers : 12 men can complete a work in 8 days. 16 women can complete the same work in 12 days. 8 men and 8 women started working  and worked for 6 days. H

    367 Q:

    12 men can complete a work in 8 days. 16 women can complete the same work in 12 days. 8 men and 8 women started working  and worked for 6 days. How many more men are to be added to complete the remaining work in 1 day?

    A) 8 B) 12 C) 16 D) 24 Answer:   B) 12 Explanation:

    1 man's 1 day work =1/96 ; 1 woman's 1 day work = 1/192

    Work done in 6 days=

    6( 8 96 + 8 192 )=6× 1 8 = 3 4 6896+8192=6×18 =34

    Remaining work = 1/4

    (8 men +8 women)'s 1 day work =

    1( 8 96 + 8 192 ) 1896+8192 =1/8

    Remaining work =1/4 -  1/8 = 1/8

    1/96 work is done in 1 day by 1 man

    Therefore, 1/8 work will be done in 1 day by 96 x (1/8) =12 men

    Subject: Time and Work - Quantitative Aptitude - Arithmetic Ability

    स्रोत : www.sawaal.com

    12 men can complete a work in 8 days. 16 women can complete the same work in 12 days. 8 men and 8 women started working and worked for 6 days. How many more men are to be added to complete the remaining work in 1 day?

    Answer (1 of 3): * To complete the work =8 x12= 96 man-hours are required. * To complete the same work= 16 x 12= 192 woman- hours are required. * So 1 man- hour= 192/96= 2- woman -hours.( Or) * 1 woman -hour= 1/2 man-hours * 8 men+ 8 women= (8 +8/2)= 12 man - hours. * If they work 6-days th...

    12 men can complete a work in 8 days. 16 women can complete the same work in 12 days. 8 men and 8 women started working and worked for 6 days. How many more men are to be added to complete the remaining work in 1 day?

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    Former EIP at Pakistan Petroleum Limited (2014–2015)Author has 219 answers and 756.6K answer views3y

    Answer: B) 12 Explanation:

    1 man's 1 day work =1/96 ; 1 woman's 1 day work = 1/192

    Work done in 6 days=6(896+8192)=6×18 =34

    6896+8192=6×18=34 6896+8192=6×18=34

    Remaining work = 1/4

    (8 men +8 women)'s 1 day work = 1(896+8192)

    1896+8192 1896+8192 =1/8

    Remaining work =1/4 - 1/8 = 1/8

    1/96 work is done in 1 day by 1 man

    Therefore, 1/8 work will be done in 1 day by 96 x (1/8) =12 men

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    To complete the work =8 x12= 96 man-hours are required.

    To complete the same work= 16 x 12= 192 woman- hours are required.

    So 1 man- hour= 192/96= 2- woman -hours.( Or)

    1 woman -hour= 1/2 man-hours

    8 men+ 8 women= (8 +8/2)= 12 man - hours.

    If they work 6-days the amount of work done= 12 x 6= 72 man - hours.

    The remaining work consists of =(96–72)= 24

    If 24- man-hours work is to be finished in 1- day then 24 men will be required.

    Already 8 men + 8 women are working which is equivalent to 12- men.

    So more men required = (24–12)= 12 =×=×=×=×=×=×=×=×=×=×=×=×=×=×=×=×

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    24 men can complete a work in 16 days. 32 women can complete the same work in 24 days. 16 men and 16 women started working and worked for twelve days. How many more men should be added to complete the remaining work in 2 days?

    So additional men reqd=48-24=24

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    Author has 115 answers and 61.2K answer views3y

    Totatl work is 96 mandays or 192 womandays. So one man does work of two women ( obviously getting double the salary). Now 8 men and8 women/ 4 men work for 6 days. This means 72 mandays. 24 mandays work remains. Answer is 12 men.

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    4 men can complete a piece of work in 18 days. 4 women can complete the same piece of work in 28 days. In how many days will 9 men and 12 women together complete the same piece of work?

    4 men can finish the work in 18 days.

    So, 1 man working alone will finish the work in 4×18 days or 72 days.

    In 1 day, he will have finished 1/72 of the work.

    4 women can finish the work in 28 days.

    So, 1 woman working alone will finish the work in 4×28 days or 112 days.

    In 1 day, she will have finished 1/112 of the work.

    In 1 day, 9 men finish (9× 1/72) of the work or 1/8 of the work.

    In 1 day, 12 women finish (12 × 1/112) of the work or 3/28 of the work.

    Working together, 9 men and 12 women can finish (1/8 + 3/28) of the work in 1 day.

    1/8 + 3/28 = 7/56 + 6/56 = 13/56 of the work.

    Length of time taken

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    [Solved] 12 men can complete a painting work in 8 days. However, 16 w

    Given: 12 men can complete a painting work in 8 days. 16 women can complete the same painting work in 12 days 8 men started painting the house. After 6 days

    Home Quantitative Aptitude Time and Work

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    12 men can complete a painting work in 8 days. However, 16 women can complete the same painting work in 12 days. 8 men started painting the house. After 6 days of painting, 2 men were replaced by 4 women. Now how many days will they take to complete the remaining painting? 

    This question was previously asked in

    SSC MTS 2020 (Held On : 11 Oct 2021 Shift 1 ) Official Paper 13

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    4 6 8 5

    Answer (Detailed Solution Below)

    Option 2 : 6

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    Given:

    12 men can complete a painting work in 8 days.

    16 women can complete the same painting work in 12 days

    8 men started painting the house.

    After 6 days of painting, 2 men were replaced by 4 women

    Formula used:

    Work = Efficiency × Time

    Calculation:

    12 men can complete a painting work in 8 days = (12 × 8) = 96

    16 women can complete the same painting work in 12 days = (16 × 12) = 192

    The ratio of men and women = (96 : 192)

    ⇒ 1 : 2

    Total work = (12 × 1 × 8) = 96 units

    Now,

    8 men started the painting for 6 days = (8 × 1 × 6) = 48 units

    Remaining work = (96 – 48) = 48 units

    2 men were replaced by 4 women = (4 × 2) = 8 women

    Now,

    Time taken to complete the remaining painting = (48/8)

    ⇒ 6 days

    ∴ The required time is 6 days

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    स्रोत : testbook.com

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