A is subset of B
which means
x in A =>(then) x in B
which is identical to
x not in B =>(then) x not in
A
x in complement of B =>(then)
x in complement of A
So
B' subset of A'
where ' means complement.

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(10 points) In 2015, a company places a manufacturing machine in service. The machine cost $20,000 from the supplier and took another $2000 for installation costs. Create a table showing the book value and MACRS depreciation amount that can be taken each year, for as many years as the machine can be depreciated. 2. Year Depreciation...
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On January 1, the Matthews Band pays $68,000 for sound equipment. The band estimates it will use this equipment for four years and after four years it can sell the equipment for $1,000. Matthews Band uses straight-line depreciation but realizes at the start of the second year that this equipment will last only a total of...
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2) (15 points) You purchased 100 shares of MI Properties for $15 per share. You sold 50 shares at the end of the first year for $15.20, and sold the remaining shares for $15.50 per share at the end of the second year. What was the ROR of your investment, to one significant digit? Show work to...
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12. Select a theta notation from among (1), (n), (n?), (nº), (n), (2"), or (n!) for each of the expressions (a) 4n + 2n? -5 (b) 13 + 2 +...+ n (c) Prove you are correct for both parts a and b above
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termine whether n; n 1,2,3,...are the positive eigenvalues of y" 2y 0 where y(O) (1) 0. Do this by finding the nonzero solutions (eigenfunctions) the equation would have is these were eigenvalues. Otherwise state "these are not eigenvalues of the equation". Hint: start with the general solution of the equation, y = A cosmrx + B sin nte Are there...
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Discrete Random Variable random variable X takes on the values according to the following probability chart 4 2c 3c 4c 3c 2c 4 Find C so that this is a probability distribution. CHECK Click here for the solution Find DF(2; X) DF(2, X) CHECK Click here for the solution Find μ CHECK Click here...
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2. Find real numbers x and y satisfying LY J LX J = LYX J - 1 3. Give examples of functions f and g such that f•g is onto, but g is not onto.
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3. Compute the hyperbolic area of the hyperbolic triangle shown below:
3. Compute the hyperbolic area of the hyperbolic triangle shown below: