HW CHAPTER 10 PART 2

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Northern Virginia Community College *

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231

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Industrial Engineering

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Dec 6, 2023

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docx

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4

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21. Using the average end area method, determine the required volume of the cuts and fills for a new road. The cuts and fills for each station are shown in Table 10.1 . Express your answer in cubic yards. Table 10.1 Cuts and Fills for Problem 21 Using Average End Area Method V = (A1+A2)/2 x L 22. The material in Problem 21 has a shrinkage of 97 percent and a swell of 18 percent. Determine the net import or export required for the project and the number of 11 cy truckloads needed to haul the material to or from the project. Stations Cut Fill Vol of Cut (ft^3) Vol of Cut (cy) Vol to fill (ft^3) Vol of Fill (cy) 10 + 00 0 0 0.00 0.00 0.00 0.00 10 + 50 257 0 6425.00 237.96 0.00 0.00 11 + 00 175 50 10800.00 400.00 1250.00 46.30 11 + 50 20 285 4875.00 180.56 8375.00 310.19 12 + 00 0 233 500.00 18.52 12950.00 479.63 12 + 20 0 0 0.00 0.00 2330.00 86.30 TOTAL CUT 837.04 TOTAL FILL 922.41
Calculate the remaining volume: Remaining volume = Fill – Cut = 922.41 – 837.04 = 85.37 cy Shrinkage Factor = 97% Swell Factor = 18% Truckloads = 11 cy Required bcy = 85.37/0.97 = 88.01 bcy Volume of the material to be transported. Lcy = bcy x (1 + swell) Lcy = 88.01 x (1 + 0.18) Lcy = 103.85 Finally, # of truck loads needed Loads = lcy of haul / lcy per load Loads = 103.85 / 11 Loads = 9.44 = 10 Loads 27. Six inches of topsoil is to be removed and stockpiled for the building in Figure 10.48 . The topsoil is to be removed 8 feet back from the perimeter of the building to allow for working around the building and sloping the sides of the excavation. How many bcy of topsoil need to be removed and stockpiled? Depth = 6 inches = 0.5' All round the perimeter of Building = 8' back Length = 69' Width = 58' Area of excavation site = (69 x 58) – (20 x 35) = 4,071 – 700 = 3,371 Bcf = Area x Depth Bcf = 3,371 x 0.5 Bcf = 1,685.5 ft^3 Bcy = Bcf / 27 Bcy = 62.43 bcy 62.43 Bcy of topsoil needs to be removed.
31. Determine the amount of excavation needed for the basement in Figures 10.50 and 10.51 . A 2- foot working distance is required and the excavation will be sloped 1.5:1 (1.5 vertical feet for every horizontal foot). Volume = Avg L x Avg Width x Depth Avg L = 2 x (22’ - 8”) + 2 x (34’ - 8”) Avg L = 2 x (22-0.667) + 2 x (34 – 0.667) Avg L = 42.667 + 66.667 Avg L = 109.333 Volume = 109.333 x 11.167 x 10 Volume = 12,209.216 ft^3 Volume = 452.19 cy
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43. Determine the quantity of asphalt and granular material required for the parking lot shown in Figure 10.60 . The asphalt is 4 inches thick and the granular material is 8 inches thick. LOT AREA = (99’ x 200’) + (23’ x 24’) = 19,800 + 552 = 20,352 sqft ASPHALT 4” = 20,352 x (26/1000) = 20,352 x 0.026 = 529.152 Tons GRANULAR MATEIRAL 8” = 20,352 x (42/1000) = 20,352 x 0.042 = 854.784 Tons