1
GATE ME 2004
MCQ (Single Correct Answer)
+2
-0.6
A closed cylinder having a radius $$R$$ and height $$H$$ is filled with oil of density $$\rho .$$ If the cylinder is rotated about its axis at an angular velocity of $$\omega $$ , then thrust at the bottom of the cylinder is
A
$$\pi {R^2}\,\rho gH$$
B
$$\pi {R^2} + {{\rho {\omega ^2}{R^2}} \over 4}$$
C
$$\pi {R^2} + \left( {\rho {\omega ^2}\,{R^2} + \rho gH} \right)$$
D
$$\pi {R^2}\left( {{{\rho {\omega ^2}{R^2}} \over 4} + \rho gH} \right)$$
2
GATE ME 2004
MCQ (Single Correct Answer)
+2
-0.6
In a condenser, water enters at $${30^ \circ }C$$ and flows at the rate $$1500$$ $$Kg/hr.$$ The condensing steam is at a temperature of $${120^ \circ }C$$ and cooling water leaves the condenser at $${80^ \circ }C$$. Specific heat of water is $$4.187 kJ/kg$$ $$K.$$ If the overall heat transfer coefficient is $$2000$$ $$W/{m^2}K,$$ the heat transfer area is
A
$$0.707{m^2}$$
B
$$7.07{m^2}$$
C
$$70.7{m^2}$$
D
$$141.4{m^2}$$
3
GATE ME 2004
MCQ (Single Correct Answer)
+2
-0.6
A spherical thermocouple junction of diameter $$0.706 mm$$ is to be used for the measurement of temperature of a gas stream. The convective heat transfer co-efficient on the bead surface is $$400W/{m^2}K.$$ Thermo-physical properties of thermocouple material are
$$k = 20W/mK,$$ $$C = 400J/kgK$$ and $$\rho = 8500\,\,kg/{m^3}.$$ If the thermocouple initially at $${30^ \circ }C$$ is placed in a hot stream of $${300^ \circ }C$$ the time taken by the bead to reach $${298^ \circ }C$$, is
A
$$2.35s$$
B
$$4.9s$$
C
$$14.7s$$
D
$$29.4s$$
4
GATE ME 2004
MCQ (Single Correct Answer)
+1
-0.3
One dimensional unsteady state heat transfer equation for a sphere with heat generation at the rate $$'{q_g}',$$ can be written as
A
$${1 \over {r^2}}\,{\partial \over {\partial r}}\left( {r{{\partial T} \over {\partial r}}} \right) + {q \over k} = {1 \over \alpha }\,{{\partial T} \over {\partial t}}$$
B
$${1 \over {r^2}}\,{\partial \over {\partial r}}\left( {{r^2}{{\partial T} \over {\partial r}}} \right) + {q \over k} = {1 \over \alpha }\,{{\partial T} \over {\partial t}}$$
C
$${{{\partial ^2}T} \over {\partial {r^2}}} + {q \over k} = {1 \over \alpha }\,{{\partial T} \over {\partial t}}$$
D
$${{{\partial ^2}} \over {\partial {r^2}}}\left( {rT} \right) + {q \over k} = {1 \over \alpha }\,{{\partial T} \over {\partial t}}$$
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