1
GATE ME 2004
MCQ (Single Correct Answer)
+2
-0.6
The pressure gauges $${G_1}$$ and $${G_2}$$ installed on the system shown pressures of $${P_{G1}} = 5.00$$ bar and $${P_{G2}} = 1.00$$ bar. The value of unknown pressure $$P$$ is GATE ME 2004 Fluid Mechanics - Fluid Statics Question 13 English
A
$$1.01$$ bar
B
$$2.01$$ bar
C
$$5.00$$ bar
D
$$7.01$$ bar
2
GATE ME 2004
MCQ (Single Correct Answer)
+2
-0.6
The pressure gauges $${G_1}$$ and $${G_2}$$ installed on the system show pressures of $${P_{G1}} = 5.00$$ bar and $${P_{G2}} = 1.00$$ bar. The value of unknown pressure $$P$$ is GATE ME 2004 Fluid Mechanics - Fluid Statics Question 1 English
A
$$1.01$$ bar
B
$$2.01$$ bar
C
$$5.00$$ bar
D
$$7.01$$ bar
3
GATE ME 2004
MCQ (Single Correct Answer)
+2
-0.6
For air flow over a flat plate, velocity $$(U)$$ and boundary layer thickness $$\left( \delta \right)$$ can be expressed respectively, as $$${U \over {{U_\infty }}} = {3 \over 2}{y \over \delta } - {1 \over 2}{\left( {{y \over \delta }} \right)^3}\,\,\,\,;\,\,\,\,\delta = {{4.64x} \over {\sqrt {{{{\mathop{\rm Re}\nolimits} }_x}} }}$$$
If the free stream velocity is $$2$$ $$m/s$$, and air has Kinematic viscosity of $$1.5 \times {10^{ - 5}}{m^2}/s$$ and density of $$1.23$$ $$kg/{m^3}$$, then wall shear stress at $$x=1$$ $$m$$, is
A
$$2.36 \times {10^2}\,\,N/{m^2}$$
B
$$43.6 \times {10^{ - 3}}\,\,N/{m^2}$$
C
$$4.36 \times {10^{ - 3}}\,\,N/{m^2}$$
D
$$2.18 \times {10^{ - 3}}\,\,N/m$$
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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