Respuesta :
Let n = total number of bins.
1st truck:
Working rate = (n bins)/(5 hr) = n/5 bins/hr
2nd truck:
Working rate = (n bins)/(8 hr) = n/8 bins/hr
Let x hours be required when both trucks work together. Then
(n/5 + n/8)*x =n
(1/5 + 1/8)x = 1
(13/40)x = 1
x = 40/13 hours.
Amount emptied by 1st truck when working together is
(n/5 bins/hr)*(40/13 hr) = (40/65)n = 61.5% of n
Answer: 61.5% (nearst tenth)
1st truck:
Working rate = (n bins)/(5 hr) = n/5 bins/hr
2nd truck:
Working rate = (n bins)/(8 hr) = n/8 bins/hr
Let x hours be required when both trucks work together. Then
(n/5 + n/8)*x =n
(1/5 + 1/8)x = 1
(13/40)x = 1
x = 40/13 hours.
Amount emptied by 1st truck when working together is
(n/5 bins/hr)*(40/13 hr) = (40/65)n = 61.5% of n
Answer: 61.5% (nearst tenth)
answer is 0.6 it ask for the nearest tenth just took the test