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Janderson6422
27.03.2020 •
Physics
A specimen of copper having a rectangular cross section 15.2 mm * 19.1 mm (0.60 in. * 0.75 in.) is pulled in tension with 44,500 N (10,000 lbf ) force, producing only elastic deformation. Calculate the resulting strain.
The elastic modulus for Cu is given in Table 7.1 as 110 GPa (or 110* 10^9 N/m2).
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Ответ:
Strain of the copper specimen will be equal to 0.0013
Explanation:
We have given tension in the wire![F=44500N](/tpl/images/0567/4800/87063.png)
Area of rectangular copper specimen![A=15.2\times 19.1\times 10^{-6}=290.32\times 10^{-6}m^2](/tpl/images/0567/4800/781e3.png)
We have to find the strain of the copper specimen
Stress will be equal to![stress=\frac{force}{area}=\frac{44500}{290.32\times 10^{-6}}=153.448\times 10^6N/m^2](/tpl/images/0567/4800/0e49c.png)
Elastic modulus of copper is given![=11\times 10^10N/m^2](/tpl/images/0567/4800/6482a.png)
Modulus of elasticity is equal to![=\frac{stress}{strain}](/tpl/images/0567/4800/c85b0.png)
So![11\times 10^{10}=\frac{153.448\times 10^6}{strain}](/tpl/images/0567/4800/db09f.png)
Strain = 0.0013
So strain of the copper specimen will be equal to 0.0013
Ответ:
a) = 6.6m/s
b) = 125.15°
Explanation:
Speed of the boat =3.8m/s
width of the both = 220m
speed of boat relative to water = 3.8m/s, 35°
Relative Velocities V₀ = V₁ + V₂
V₀ = Velocity of the boat relative to ground
V₁ = Velocity of the boat relative to river
V₂ = Velocity of the river relative to ground
V₁ = Velocity of the boat relative to river = -4.47i + 6.55j
V₀ = Velocity of the boat relative to ground
= (-4.47i + 6.55j) + (3.8i)
= (0.67i + 6.55j)m/s
Magnitude V₀
/V₀/ = √(0.67² + 6.55²)
= 6.6m/s
b)
Direction of the boat relative to ground
cosθ= -V₂ / /V₀/
cosθ = -3.8 / 6.6
θ = 125.15°