Describe the mathematical models of the boundary value problem
to evaluate the elastic deflection of the beam based on
Euler-Bernoulli and Timoshenko theories with finite difference
discretisation (for numerical integration and differentiation)
Describe the mathematical models of the boundary value problem
to evaluate the elastic deflection of the beam based on
Euler-Bernoulli and Timoshenko theories with finite difference
discretisation (for numerical integration and differentiation)
Write and test MatLAB code implementing the mathematical models
of the boundary value problem to evaluate the elastic deflection of
the beam based on Euler-Bernoulli and Timoshenko theories with
finite difference discretisation (for numerical integration and
differentiation). The results must be plotted on a graph with
labelled local maxima and minima
Suppose we are asked to decide whether a new project should be
launched. We expect that cash flows over the five-year life of the
project will be $350 million in the first two years, $375 million
in the next two years, and $385 million in the last year. The
initial investment is expected to cost $995 million.
The firm’s required return is 10%. Using a financial calculator,
compute the NPV and IRR of this project.
If the amount of carbon dioxide in the atmosphere is increasing
with time, should we expect an increase in the average global
temperature? Explain Specifically.
For a random sample of 20 automobile models, we record the value of
the model as a new car and the value after the car has been
purchased and driven 10 miles.1 The difference between
these two is a measure of the depreciation on the car just by
driving it off the lot. Depreciation values from our
sample of 20 automobile models can be found in the dataset
CarDepreciation.
Click here for the dataset associated with this question.
(a) Find...
Provide two classification scenarios where you can use
classification tree models but not logistic regression models. For
each problem, identify a target variable and four possible
predictor variables.