Numerade

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Two ways to add heat to a piston cylinder (a)Which way of adding heat will generate the most entropy (b)If the temperature of the heat added by the propane is at a constant 200C and the Ssystem for both cases is 10.0KJ/K, what is the entropy generated for both cases (c)If the surroundings is 25C show how much actual electrical work it would take to add 4000KJ of heat to the piston cylinder if instead of using a resistant heater a reversible heat pump was used.

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Extinction is defined as removing a preferred item contingent upon inappropriate behavior

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2. Match the following statements with the corresponding A-D peptide sequences. You may use each peptide more than once. A LIVE B LIKE C D NERDS ALWAYS is the most negative of these peptides at pH 7. is a neutral peptide at pH 10. contains the peptide with the least number of nonpolar amino acid residues. will have the greatest UV light absorbance at 280 nm.

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Solve the following rational equation.\\ \frac{3x}{x+5} + \frac{15}{x} = \frac{75}{x^2 + 5x}

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What type of government regime tends to center on a particular ideology, religion, or personality? Multiple Choice constitutionalism monarchy authoritarianism constitutional monarchy

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Select all that apply Absorption costing includes all of the following as part of the product cost: (Check all that apply): fixed overhead direct materials direct labor variable overhead selling overhead

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General Snacks is a typical firm in a market characterized by the model of monopolistic competition. Initially, the market is initially in long-run equilibrium, and then there is an increase in demand for snacks. We expect that: Question 15 options: a) in the long run, new firms will enter the market. b) firms will shut down, but they will not leave the industry in the long run. c) firms will leave the market in the long run. d) there will be a short-run increase in the number of firms, but in the long run the number of firms will return to the original level.

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3. Find the numeric value of the $\lim_{k \to \infty} \frac{((k)!)^3}{(3k)!} 14^k$. Justify your answer. Since $\sum_{k=0}^{\infty} \frac{((k)!)^3}{(3k)!} 14^k$ converges, we have $\lim_{k \to \infty} \frac{((k)!)^3}{(3k)!} 14^k = 0.$

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Texts: Describe the financing cost implications of a venture's need for additional funds. Besides the cash budget, what additional financial statements are projected monthly in conjunction with short-term financial planning?

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(a) What is the wavelength (in m) of a $1.25 \times 10^{-8}$ eV photon? 1. m (b) Find its frequency in hertz. Hz (c) Identify the type of EM radiation. radio infrared visible ultraviolet y-ray

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maria m.