Materials — Quiz 3
Questions in this quiz (10)
A fatigue testing machine applies an average force of 18 kN to a specimen moving at a constant velocity of 0.06 m/s. Calculate the power required.
- 720 W
- 900 W
- 1,080 W
- 1,200 W
An asphalt binder has a flash point of 300°C. If the recommended mixing temperature is 170°C, calculate the safety margin between the flash point and mixing temperature.
- 110°C
- 120°C
- 130°C
- 140°C
In a shrinkage limit test, a soil sample has an initial moisture content of 30%, initial volume of 22.0 $$cm^3$$, final dry volume of 16.5 $$cm^3$$, and dry mass of 40 g. Calculate the shrinkage limit using $$SL=w-\left[\left(V_1-V_2\right)/W\right]\times\rho_w\times100$$
- 14.5%
- 16.25%
- 21.0%
- 25.4%
A steel component is subjected to cyclic loading with a maximum stress of 240 MPa and a minimum stress of -40 MPa (compression). Calculate the stress range.
- 180 MPa
- 200 MPa
- 240 MPa
- 280 MPa
In a pressure method air content test, the pressure meter reading is 6.1%. If the aggregate correction factor is 0.4%, calculate the air content of the concrete.
- 5.3%
- 5.7%
- 6.1%
- 6.5%
Calculate the cracking moment for a rectangular concrete beam with width 250 mm, depth 450 mm, and modulus of rupture fr = 3.8 MPa using $$Mcr = fr × Ig / yt$$.
- 28.5 kN·m
- 32.1 kN·m
- 44.6 kN·m
- 52.3 kN·m
A rebound hammer test on concrete gives a rebound number R = 42. Using the correlation $$fc = 0.8R − 5 (MPa)$$, estimate the compressive strength of the concrete.
- 24.6 MPa
- 28.6 MPa
- 30.6 MPa
- 33.6 MPa
Using the Paris law for fatigue crack growth $$da/dN = C(ΔK)^m$$, calculate the crack growth rate when $$C = 2.0 × 10^-11$$ $$(m/cycle)/(MPa√m)^m$$, $$m = 3.0$$, and the stress intensity range $$ΔK = 20 MPa√m$$.
- $$1.60 × 10^{-4}$$ mm/cycle
- $$3.20 × 10^{-4}$$ mm/cycle
- $$1.60 × 10^{-5}$$ mm/cycle
- $$6.40 × 10^{-4}$$ mm/cycle
A soil sample has particle sizes D60 = 3.6 mm and D10 = 0.30 mm. Calculate the coefficient of uniformity (Cu).
- 8
- 10
- 12
- 14
A soil sample has D60 = 3.6 mm, D30 = 1.0 mm, and D10 = 0.30 mm. Calculate the coefficient of curvature (Cc) using $$Cc = (D30)^2 / (D60 × D10)$$.
- 0.77
- 0.93
- 1.04
- 1.28
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