E Listen Profile Level Notes: The elevation of BM A = 522.17' BS (plus sight) on BM A = 9.25' IFS (minus sight) on STA 0+00 = 8.64' What is the elevation of the STA 0+00? Answer to 2nd decimal place - example 110.15 – don't enter units - Your Answer:

Q: Q: A not to scale sketch illustrating a theodolite measuring the top of a shed shown below with the…

A: Given data in question  Slope distance 264.948 m Horizontal angle 215°52`28`` Vertical angle…

Q: A + 2.5 + 4 + 3m 3- Calculate 500kN H 4 + 4m D=25mm ku 66 D=35mm D=45mm Z=20x10 AVA-? M

A: E = 2 × 105 N/mm2 L1 = 2.5m = 2500mm L2 = 4m = 4000mm L3 = 3m = 3000mm Determine the vertical…

Q: Station BM S.101 0 + 000 0 +020 0 +040 0 +060 0+066.28 0+080 0 + 100 0 +120 TP 1 0+140 0+ 143.78…

A: Elevation of (0 + 000) = Elevation of BM S.101 + BSBMS.101 - IS0+000 = 202.02 + 0.47 - 0.02 = 202.47…

Q: Profile Level Notes: The elevation of BM A = 366.65' BS (plus sight) on BM A = 3.85' IFS (minus…

A:

Q: A differential levelling circuit began on BM Mil and closed at BM Oak with the elevations indicated…

A:

Q: METERS |FEET MODEL: IA6BJM SIZE: 8" x 6" x 13" RPM: 1750 76+250 PRESSURE MAX: 120 PSI GRAPHIC 61+200…

A: At 1200gpm, the red line Crosses the given graph at 12 3/16" pump 50Hp.

Q: 152 x 152 x 23 UC Frame Beam Diagram 28.2KN Self Load 805N 28.2KN 2.0m Ra 75 3.5m Pulley and shaft…

A: In Both frames, deflection is determined using Macaulay's method. The steps to determine deflections…

Q: Item 9 ▼ Part A What error results on a 200-ft sight with a level if the rod reading is 11.307 ft…

A: Observed length of rod = 11.307 ft Out of plumb distance= 0.30 ft

Q: Station BS HI FS Elevation BM, 6.84 624.09 4.14 S, TP S3 TP2 BM2 6.90 5.72 5.33 4.80 3.21 4.54 3.78

A: Elevation refers to the height above the ground or another surface, or to a particular place or…

Q: METERS | FEET 76-250 61-200-013½" (75 HP) 1 Ø12%" (60 HP) THE Ø12" (50 HP) 46-150 al Ø11" (40 HP)…

A: From the graph, the red line represents the intersection. For 11716'' impellers, the horsepower is…

Q: Use Factor method in solving this problem. Details are already provided in the drawing

A: Beam- 400×500

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.