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Damm [24]
3 years ago
6

A 6cm OD, 2cm thick copper hollow sphere [k=386W/m.C] is uniformly heated at the inner surface at a rate of 150W/m2. The outside

surface is cooled with air at 20C with a heat transfer coefficient of 10W/m2.oC. Calculate the temperature of the outer surface
Engineering
1 answer:
Misha Larkins [42]3 years ago
6 0

Answer:

The outside surface temperature=21.66 C.

Explanation:

Given that

Outer diameter=6 cm

Inner diameter=2 cm

Heat\ flux\ at\ inner\ surface\q=150\frac{W}{m^2}

Outside temperature=20 C

Outside\ heat\ transfer\ coefficient=10\frac{W}{m^2-K}

To find the outside temperature

Heat out from sphere=Heat absorb by surrounding

q\times A_i=hA_o\Delta T

q\times d_i^2=hd_o^2(T_o-20)

Now by putting the values

150\times 2_i^2=10\times 6_o^2(T_o-20)

So\ T_o=21.66C

So the outside surface temperature=21.66 C.

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Liquid flows with a free surface around a bend. The liquid is inviscid and incompressible, and the flow is steady and irrotation
lions [1.4K]

Answer:

9 cm

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The liquid on the bend will be affected by two accelerations: gravity and centripetal force.

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ac = v^2/r

Pointing to the center of the bend (perpendicular to gravity).

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v = (1 m^2/s) / r

Replacing:

ac = (1/r)^2 / r

ac = (1 m^4/s^2) / r^3

If we set up a cylindrical reference system with origin at the center of the bend, the total acceleration will be

a = (-1/r^3 * i - 9.81 * j)

The surface of the liquid will be an equipotential surface, this means all points on the surface have the same potential energy.

The potential energy of the gravity field is:

pg = g * h

The potential energy of the centripetal force is:

pc = ac * r

Then the potential field is:

p = -1/r^2 * - 9.81*h

Points on the surface at r = 1 m and r = 3 m have the same potential.

-1/1^2 * - 9.81*h1 = -1/3^2 * - 9.81*h2

-1 - 9.81*h1 = -1/9 - 9.81*h2

-1 + 1/9 = 9.81 * (h1 - h2)

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The outer part will be 9 cm higher than the inner part.

3 0
3 years ago
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