Numerade

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Subtract. $$ \frac{3}{y} - \frac{2}{5} $$ Simplify your answer as much as possible.

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A V = 108-V source is connected in series with an R = 1.5-kΩ resistor and an L = 32-H inductor and the current is allowed to reach maximum. At time t = 0 a switch is thrown that disconnects the voltage source, but leaves the resistor and the inductor connected in their own circuit. After the current decreases to 45 % of its maximum value, the battery is reconnected into the circuit by reversing the switch. At what value of the time t, in milliseconds, does the current reach 71 % of its maximum?

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A machine with an original estimated useful life of 10 years is moved to another location in the factory after it had been in service for 3 years. The efficiency of the machine is increased for its remaining useful life. The reinstallation costs should be capitalized if the remaining useful life of the machine is

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Thief takers were privately hired by crime victims.

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Management accounting in the Supply Chain is designed to: Question 18 options: ensure payroll is on time. produce information to allow creditors to finance purchase orders. produce information for control and decision making of processes and activities optimizing activity within and throughout the logistics and supply chain. determine a company's stock price.

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4 rev = ____ radians. 1 rev = 2?rad 360 degrees 18.84 radians 171.9 radians 25.12 radians

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Below is the graph of $y = \ln x$. Translate it to become the graph of $y = \ln(x+1) - 3$.

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Question 6 Describe the different levels of structure in a globular protein and explain why it is soluble in water. [15]

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2. This question is about developing big-O bounds for the time complexity of constructing $\varphi G$ from G, in Assignment 1, Problem 2. • Assume that, as in the Assignment, the input graph is given as an edge list. • Assume that G has no isolated vertices. • Assume that G is a simple graph, i.e., that it has no loops or multiple edges. • Use the expression from Problem 3. • Assume that the time taken to construct each clause is at most a constant. (a) Give an upper bound for the number n of vertices of G in terms of the number m of edges of G. (b) Express the time complexity in big-O as a function of m. (c) Give an upper bound for m in terms of n. (d) Express the time complexity in big-O as a function of n. (e) The actual length of G, as an input to this construction, is taken to be the number of characters in its input file, ignoring all spaces. Give a lower bound for the length of G in terms of m. (f) Express the time complexity of the algorithm in big-O notation as a function of the length of G (which we can denote by $|G|$). (g) We can now see that this algorithm, for $G \to \varphi G$, is a mapping reduction. What language does it reduce from and what language does it reduce to? What type of mapping reduction is it?

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Carla Vista Company reports the following total costs at two levels of production. Classify each cost as variable, fixed, or mixed. 4,800 Units 9,600 Units Indirect labor $ 2,880 $ 5,760 Property taxes 6,720 6,720 Direct labor 26,880 53,760 Direct materials 21,120 42,240 Depreciation 3,840 3,840 Utilities 4,800 7,680 Maintenance 8,640 10,560

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steven m.