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Evaluate the following integrals:
a). integral over gamma of e^(iz) / z^2 dz, where gamma(t) = e^(it), 0=<t=<2 pi
( e here is exponential function).
Please use basic definitions and power series representation of analytic functions to do so.
b). integral over gamma of sin(z)/z^3 dz ( same gamma and values of t as above)
The trigonometric function to find exact value.
You can operate a train if at least 200 people buy tickets. The fare will be $8 per person if 200 people buy tickets, but will decrease 1 cent for each additional person over 200. what number of passangers will bring the railroad the maximum reven..
Probability of selecting a resident live in Alaska, According to the U. S. Census Bureau, the total 2008 U.S. population was 303,824,640. The chart below summarizes the 2008 population for five U.S. States.
The probability that both defective lights will be found. A box contains two defective Christmas tree lights that have been inadvertently mixed with eight non-defective lights. If the lights are selected one at a time without replacement and teste..
Parke-Davis data: A group of 100 people were in a study involved treatment with Lipitor. Unbeknownst to the subjects, some of them were given Liptor and some were given placebo (sugar pill) as shown in the table.
Population growth rate
Dividing a complex number with another number
State the inverse, the converse, and the contrapostive of the given statements.
Applications of the law of Cosines - Evaluate the side of a regular dodecagon that is inscribed in a circle with radius 4 cm.
Which of the resource constraints profit the most and why? Identify the sensitivity ranges for the profit of a sausage biscuit and the amount of sausage available. Explain the sensitivity ranges.
Let E and F be non-zero-probability events. If E and F are mutually-exclusive, can they also be independent?
Suppose G is a finite group with the property that every non-identity element has prime order (D3 and D5 are examples of groups with this property).
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