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In a source-free, free-space region the complex magnetic field is given by
H = j(a^y - ja^z) (E0/η0)e + jβ0x
where E0 is a constant and ?0 is the intrinsic impedance of free space. Find the:
(a) Polarization of the wave (linear, circular, or elliptical). Justify your answer.
(b) Sense of rotation, if any (CW or CCW). Justify your answer.
(c) Time-average power density.
(d) Polarization of the wave on the Poincare sphere.
An insurance company is reviewing its current policy rates. When originally setting the rates they believed that the average claim amount was $1,800.
the data in the following table represent the total rates of return for three stock exchanges over the three-year
the macburger restaurant chain claims that customers mean waiting time is 3 minutes. the quality assurance department
an experiment consists of picking one card from a standard deck of cards. are the events picking a red car and
A sample of 50 items is to be selected from a batch consisting of 5000 items. The batch will be accepted if the sample contains at most one defective item. Calculate the probability of lot acceptance for p = .01, .02,..., 10, and sketch the OC cur..
Is this an example of an empirical probability or theoretical probability? Explain.
The distribution of the annual incomes of foremen at the Marvin Window Company approximated a normal distribution with a mean of $37,200 and a standard deviation of $800. About 68% of the incomes lie between what two incomes?
a study of the time spent shopping in a supermarket for a market basket of 20 specific items showed an approximately
the mean annual salary for chauffeurs is 21000. a random sample of size 45 is drawn from this population. assume that
Find a 95% confidence interval on the difference in mean active concentrations for the two catalysts. Is there any evidence to indicate that the mean active concentrations depend on the choice of the catalyst? Base your answer on the results of par..
imagine that the following sentence is from a results section. identify what is wrong with it. there was a significant
A recent election return indicated that 55% voted for a proposal, 40% voted against it, and 5% abstained. What is the probability that a voter either abstained or voted against the proposal?
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