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ludmilkaskok [199]
3 years ago
15

A tangential force of 1500 N exerted upon the upper surface of a cube of 20 cm edge. Calulate the shear modulus of the cube mata

rial if the result displacement was 0.1cm
Physics
1 answer:
I am Lyosha [343]3 years ago
8 0

<u>Answer:</u>

<em>The shear modulus of the cube material is  7.5 \times 10^6  N/m^2. </em>

<u>Explanation:</u>

<em>Given that shearing force applied F = 1500 N  </em>

<em>Displacement produced x = 0.1 cm=0.001 m  </em>

<em>side of the cube =20 cm = 0.2 m </em>

Since the object is a cube the upper surface is  a square and it is on this surface the shearing  

force is applied

<em>area of the upper surface A=a \times a=(20 \times 10^(^-^2^))^2=400 \times 10^(^-^4^) m</em>

<em>shear strain = tan⁡ θ = \frac {x}{h} = \frac {0.001}{0.2} =0.005   </em>

<em>shearing stress = \frac {F}{A} = \frac{1500}{0.04} = 37500 N </em>

<em>modulus of rigidity η = \frac{(shearing \ stress)}{(shearing \  strain)}</em>

<em>= \frac{37500}{0.005}=7.5 \times 10^6  N/m^2</em>

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Answer:

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F = m r w²

in the above equation , mass of penny "m"  and angular speed "w" of the turntable is same at all places. hence the centripetal force directly depends on the radius .

hence greater the distance from center , greater will be the centripetal force to remain in place.  

So at the edge of the turntable , the penny experiences largest centripetal force to remain in place.

Explanation:

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Answer:

The critical stress required for the propagation of an initial crack              \sigma_{c} =  21.84 M pa

Explanation:

Given data

Modulus of elasticity E = 225 × 10^{9} \frac{N}{m^{2} }

Specific surface energy for magnesium oxide is \gamma_{s} = 1 \frac{J}{m^{2} }

Crack length (a) = 0.3 mm = 0.0003 m

Critical stress is given by \sigma_{c}^{2} } = \frac{2 E \gamma}{\pi a} -------- (1)

⇒ 2 E \gamma_{s} = 2 × 225 × 10^{9} × 1 = 450 × 10^{9}

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⇒ Put these values in equation 1 we get

⇒ \sigma_{c}^{2} } = \frac{450  }{0.000942} 10^{9}

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⇒ \sigma_{c} =  21.84 \frac{N}{mm^{2} }

⇒ \sigma_{c} =  21.84 M pa

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