Using Simpson's Rule, calculate the volume of cut required for a road construction for a national road 200m long, 15m wide with sides slope of 1:2 given the following table. Stake Value/ 1 3 5 6 7 9 X-section NGL Formation Level 81.30 82.50 | 83.80 84.10 | 87.25 85.80 84.60 83.50 | 83.00 80.00 80.20 | 80.40 80.60 | 80.80 81.20 81.40 81.60 81.80 200 Chainage Cut 100 125 150 175 225 250 275 300 Fill

Q: Q1. While designing and constructing a new road the following area of cut required per station is…

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Q: Q1) The following figure shows the distribution of 11 spot heights with a regular 25 m spacing…

A: The method to be used is triangles method. So the figure which has squares of size 25m×25m should be…

Q: The following data are cross-section notes of the ground which will be excavated for a roadway…

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Q: A table of quantities of earthworks of a portion of a proposed national road to be constructed is as…

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Q: A surveyor aims to determine the horizontal distances between 4 points P, Q, Y and Z along the…

A: horizontal distance of a sloped line = l cosθ where θ is the slope from horizontal line.

Q: Given the following cross section notes of an earthwork on a rolling terrain. The width of the road…

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Q: 16. Can the cross-section resist demands of My=97.2 kip-ft and P=648 kip? YES / NO (CIRCLE ONE)…

A: Solution: Concrete column analysis: GIven: fc = 5500 psi;  fy= 60 ksi  no. of bars = 8 DIa. of bars…

Q: Highway curve has R = 800 m, I = 20° 00', and Pl station 3+290.600 m. ▼ Part A Determine degree of…

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Q: The following data are cross-section notes of the ground which will be excavated for a roadway…

A: Given Data:     It is asked to find area of excavation using end-area method.

Q: The table below contains the information about the cross - section. If the .formation width is 10 m,…

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Q: 2. For a proposed new road, the cross sectional areas at different sections are as follows: Station…

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Q: The following is a set of notes of an earthworks of a road construction which is undertaken by the…

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Dimensional homogeneity

The term dimensional homogeneity means that in an equation, the dimensions of each term on both sides are equal, which means the dimensions of the left-hand side (LHS) of an equation are similar to the dimensions of the right-hand side (RHS). For a dimensionally homogeneous equation, the powers of fundamental dimensions will be identical on both sides of the equation.