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Bunuel
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Jeff and Ashley together worked for 6 hours.
Jeff alone woked for 10 hours, therefore Jeff's one hour work would be 1/10.
Now Jeff and Ashley's one hour work would be equal to 1/6
Therefore, (1/10) +(1/A)=1/6
A= 15 hours
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C

1/6=1/A+1/10
1/6-1/10=1/A
4/60=1/A
1/15=1/A
A=15hours
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Working together, Jeff and Ashley painted their apartment in 6 hours. If Jeff had been working alone, he could have painted the whole apartment in 10 hours. How many hours would it have taken Ashley to paint the apartment alone?

Given: (1/J)+(1/A)= 1/6
Also, Jeff can alone paint whole apartment in 10 hours.

(1/10)+(1/A)=1/6
1/A = (1/6)-(1/10) =4/60= 1/15
A= 15
Ashley can paint the apartment alone in 15 hours.

C
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Let total unit of work be 30
jeff+ashley together does in 6 hours.
per hour work will be 5units
Jeff alone does in 10 hours , per hour work will be 3
Ashley per hour work is 5-3=2 unit
so time taken will be 30/2=15 hours( option C)

Bunuel
Working together, Jeff and Ashley painted their apartment in 6 hours. If Jeff had been working alone, he could have painted the whole apartment in 10 hours. How many hours would it have taken Ashley to paint the apartment alone?

A. 4
B. 12
C. 15
D. 16
E. 20


­
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Bunuel
Working together, Jeff and Ashley painted their apartment in 6 hours. If Jeff had been working alone, he could have painted the whole apartment in 10 hours. How many hours would it have taken Ashley to paint the apartment alone?

A. 4
B. 12
C. 15
D. 16
E. 20


­
Jeff and Ashley work together for 6 hours.

Ashley worked alone for 10 hours.

Let the total work be LCM of (6,10) = 60 units

Total Efficiency of Jeff and Ashley = work / time = 60/6 = 10 units

Efficiency of Ashley = 60 / 10 = 6 units.

Efficiency of Jeff = (10-6) = 4 units.

Time taken by Jeff working alone = Work / Efficiency = 60/4 = 15 days.

Option C
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