Consider steady, incompressible, two-dimensional flow through a converging duct (Fig. P4-16). A simple approximate velocity field for this flow is V → = ( v , v ) = ( U 0 + b x ) i → − b y j → Where U o is the horizontal speed at x = 0. Note that this equation ignores viscous effects along the walls but is a reasonable approximation throughout the majority of the flow field. Calculate the material acceleration for fluid particles passing through this duct. Give your answer in two ways: (1) as acceleration components a x and a y and (2) as acceleration vector
Consider steady, incompressible, two-dimensional flow through a converging duct (Fig. P4-16). A simple approximate velocity field for this flow is V → = ( v , v ) = ( U 0 + b x ) i → − b y j → Where U o is the horizontal speed at x = 0. Note that this equation ignores viscous effects along the walls but is a reasonable approximation throughout the majority of the flow field. Calculate the material acceleration for fluid particles passing through this duct. Give your answer in two ways: (1) as acceleration components a x and a y and (2) as acceleration vector
Solution Summary: The author describes the acceleration of fluid particles passing through a converging duct.
Consider steady, incompressible, two-dimensional flow through a converging duct (Fig. P4-16). A simple approximate velocity field for this flow is
V
→
=
(
v
,
v
)
=
(
U
0
+
b
x
)
i
→
−
b
y
j
→
Where Uo is the horizontal speed at x = 0. Note that this equation ignores viscous effects along the walls but is a reasonable approximation throughout the majority of the flow field. Calculate the material acceleration for fluid particles passing through this duct. Give your answer in two ways: (1) as acceleration components axand ay and (2) as acceleration vector
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
Use the principle of virtual work to determine the vertical deflection and rotation at tip (Point B) of the cantilever shown below.
(L=6847 mm, q=5331 N/mm, M = 1408549 N.mm, and El = 8.6 x 1014 N. mm²)
9
Y
M
A
ΕΙ
B
L
5. Prove that if
then
AG
ӘР
ән
Տ
=T
ӘР T
T
+V
State the following laws a) v/t = constant, (b) pv=constant c) pv^n=constant
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