Numerade

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(2) (§2.4) Let ($$x_n$$) be a sequence defined by $$x_1 = 3, x_{n+1} = \frac{1}{4 - x_n} \forall n = 1, 2, ....$$ (a) (5 points) Use induction to show that ($$x_n$$) is bounded and decreasing. (b) (5 points) Explain briefly why $$lim(x_{n+1}) = lim(x_n)$$ and then take the limit both sides of the above equation to find $$lim(x_n)$$.

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The biuret method for total serum protein is used for serum but not for protein in urine or cerebrospinal fluid (CSF) because: The method is not sufficiently sensitive for use with urine or CSF. Ammonium ions in CSF interfere with the reaction. Protein is not the major solute present in urine. The color of CSF interferes with a reading at 550 nm.

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Suppose a consumer’s WTP for a good is given by P = 100 – Q. This Good is currently produced by a monopolist with TC = 5Q2 + 10Q + 20. a) Determine the firm’s profits if it can only charge a single price for the good. b)Determine the profits if the firm can employ perfect price discrimination. What are the additional profits obtained compared to part (a)

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A romantic couple, Alex and Jamie, are discussing their plans for the weekend. Alex, who grew up in the UK, uses the phrase "I'm feeling knackered," which Jamie, who is from the US, doesn't understand. This leads to a moment of confusion where Jamie thinks Alex might be upset about their plans.

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? Part B Find the total work \textit{W} done by the gas after it completes a single Carnot cycle. Express the work in terms of any or all of the quantities $|Q_h|$, $T_h$, $|Q_c|$, and $T_c$. ? View Available Hint(s) W = Submit Part C Suppose there are \textit{n} moles of the ideal gas, and the volumes of the gas in states A and B are, respectively, $V_A$ and $V_B$. Find $Q_h$, the heat absorbed by the gas as it expands from state A to state B. Note that in this part, we are not looking for $|Q_h|$ Express the heat absorbed by the gas in terms of \textit{n}, $V_A$, $V_B$, the temperature of the hot reservoir, $T_h$, and the gas constant \textit{R}. ? View Available Hint(s) $Q_h = $ Submit

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STEP 3: Solving for the unknowns \[ \begin{array}{l} F_{\text {g,Tony }}=m_{\text {Tony }} g=(30.0 \mathrm{~kg})\left(9.81 \frac{\mathrm{m}}{\mathrm{s}^{2}}\right)=294.3 \mathrm{~N} \\ F_{\text {g,Steve }}=m_{\text {Steve }} g=(35.0 \mathrm{~kg})\left(9.81 \frac{\mathrm{m}}{\mathrm{s}^{2}}\right)=343.35 \mathrm{~N} \\ F_{\text {g,board }}=m_{\text {board }} g=(1.0 \mathrm{~kg})\left(9.81 \frac{\mathrm{m}}{\mathrm{s}^{2}}\right)=9.81 \mathrm{~N} \end{array} \]

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a securities trader conducted numerous fraudulent trades through solicitations on multiple social media sites. the agency that would most likely investigate is the

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41-44 Use implicit differentiation to find \frac{\partial z}{\partial x} and \frac{\partial z}{\partial y}. 43. $e^z = xyz$ [$z = z(x, y)$]

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Anton verzehrt Schokolade immer auf eine ganz bestimmte Art und Weise: Er wählt per Zufall ein Stück der Schokolade aus und isst dieses, sowie alle die Stücke, die sich weiter links und/oder oberhalb des gewählten Stücks befinden. Wird beispielsweise das mittlere Stück der links abgebildeten Schokolade ausgesucht, bleibt der rechts abgebildete Rest übrig: Nun hat Anton eine Tafel Schokolade folgender Form gekauft: Zeichnen Sie ein Zustandsdiagramm, dessen Knoten die möglichen Formen sind, die die Schokolade im Lauf ihres Verzehrens annehmen kann. Die Kanten sollen die möglichen Übergänge darstellen, die der Auswahl eines Stückes entsprechen.

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Economic Order Quantity Model (EOQ Model) Carrying cost, H Ordering cost, S Demand, D Daily Demand, d Work Days per year Lead Time Q* (using formula) Q* Total Holding Cost Total Ordering Cost Total Cost, TC Orders per year Time between orders Reorder Point, ROP $ 1.50 $ 150.00 10,000 units 32.15 units 311 days 18 days 1,414.21 units $ 1,060.66 $ 1,060.66 $ 2,121.32 7.07 orders 44 days 579 units

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sherri m.