Starting from the linearized, perturbed, stability equations of
a normal mode for nearly parallel viscous flows,...
Starting from the linearized, perturbed, stability equations of
a normal mode for nearly parallel viscous flows, apply Squire’s
transformation and derive the stability equations.
Starting from the linearized, perturbed, stability equations of
a normal mode for nearly parallel viscous flows, apply Squire’s
transformation and derive the stability equations.
Starting from the Maxwell’s differential equations for a wave
propagating in the Z - direction in a homogenous medium; derive the
solution for the magnetic field component ( H z ) of a plane wave
propagating in a fiber optic cable.
Note: Represent your solution in cylindrical coordinate
system
Starting from the general expression of the Navier-Stokes
equations in cylindrical coordinates, provide the form of the
equations for an axisymmetric, steady flow. Explicitly write down
the continuity equation as well as the momentum equation in all
relevant directions in terms of partial derivatives. (Hint: How
much is uθ for this flow? Explain why. How much is ∂/∂θ ?
IMPORTANT NOTE: Please have the answer complete,
clear and computer generated!!
An asset is projected to generate 12 annual cash flows of $7,000
starting 5 years from today. If the discount rate is 11%, how much
is this asset worth today? Round to the nearest cent. [Hint: This
is a deferred annuity. Remember the rule about where on the
timeline PV annuity goes when you have a deferred annuity.]
An asset is projected to generate 12 annual cash flows of
$13,000 starting 4 years from today. If the discount rate is 4.8%,
how much is this asset worth today? Round to the nearest cent.