Numerade

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NOW accounts are demand deposits that pay interest. True False NOW accounts are demand deposits that pay interest. True False

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There are two producers of ice cream in Princeton, Ben and Jerry. The demand function for ice cream in this market is P = 10 − Q. The marginal cost is constant, equal to ATC and can be expressed as M C = 2. (a) Suppose Ben and Jerry work together to set a prot maximizing quantity and price like a single monopolist. And, they agree to split the resulting prot equally. What is the prot of each Ben and of Jerry if they both adhere to the plan? (b) If Ben decides to cheat, and sets the price to $4. What are Ben's prots? What are Jerry's prots? (c) If both Ben and Jerry set the price equal to $4, and split the prot equally. What is the prot for Ben and the prot for Jerry? 6 (d) Now, Ben and Jerry have two options: to charge the joint monopoly price as found in part (a), or to set their price equal to $4. Fill in a payo matrix that represents these choices (use a template provided below). Ben Monopoly P=$4 Jerry Monopoly P=$4 (e) What is the dominant strategy for Ben? (f) What is the dominant strategy for Jerry? (g) What is the outcome of this game? (h) Explain the intuition for your answer in part (g

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If \ln a = 2, \ln b = 3, and \ln c = 5, evaluate the following: (a) \ln\left(\frac{a^3}{b^3c^{-1}}\right) = (b) \ln\sqrt[3]{b^3c^{-1}a^2} = (c) \frac{\ln(a^1b^{-3})}{\ln(bc)^{-2}} = (d) (\ln c^4)\left(\ln\left(\frac{a}{b^{-3}}\right)\right)^3 =

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Find the values of \frac{dz}{dx} and \frac{dz}{dy} at the given point. $3z^3 - 2xy + 4yz + 3y^3 - 6 = 0$, $(2, 1, 1)$ $\frac{dz}{dx}|_{(2, 1, 1)} = $ (Type an integer or a simplified fraction.)

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Part Option Premiums (5 points each) Question 11) A May corn call option has a strike price of $3.75/bu. The underlying futures price is $3.95/bu and the premium is $0.40/bushel. What is the intrinsic value and time value of the option premium? Intrinsic value Time value ($/bu) ($/bu) Question 12) A July wheat put option has a strike price of $6.55/bu. The underlying futures price is $6.30/bu and the premium is $0.33/bu. What is the intrinsic value and time value of the option premium? Intrinsic value Time value ($/bu) ($/bu) Question 13) A December cotton put option has a strike price of 65 cents/lb. The underlying futures price is 68 cents/lb and the option premium is 1.53 cents/lb. What is the intrinsic value and time value of the option premium? Intrinsic value Time value (cents/lb) (cents/lb) Question 11) A November soybean call option has a strike price of $13.50/bu. The underlying futures price is $12.95/bu and the premium is $0.80/bushel. What is the intrinsic value and time value of the option premium? Intrinsic value Time value ($/bu) ($/bu)

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Question 7 1 pts In country B, all companies were owned by the government. Any profit made would be given to the government. Now the government privatizes some companies, and those privatized companies can keep the profit they make. Explain how this will lead to economic growth. Since companies can keep the profit they make, they will work hard to produce more. This policy will lead to hyperinflation. Hyperinflation is good for economic growth. Companies will produce less as they can keep the profit they make. As companies can keep the profit they make, they are less willing to invest in new production technologies.

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2. Set up the following circuit with diode (1N4148). $v_{in}(t) = V_p \sin(\omega t)$ volts. Measure and graph $v_o(t)$. Briefly explain and comment your results. Multisim simulation results: $v_{in}(t)$ $V_p = 10V, f = 60Hz$ $R_1$ $100\Omega$ $R_L$ $10k\Omega$ $V_{omax}$

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a. $2\frac{di}{dt} + 40i = 100 \text{Sen } 10t$; $i(0) = 0$ b. $i(t) = 2 \text{Sen } 10t - \text{Cos } 10t + e^{-20t} \text{ Amper}$

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1. [15 points] Occasionally, we need to use the union and intersection symbols in a manner analogous to the summation sign ?. We define $\bigcup_{i=1}^{n} S_i = S_1 \cup S_2 \cup S_k \dots \cup S_n$ with an analogous notation for the intersection of several sets. With this notation, the general DeMorgan's laws are written as $\overline{\bigcup_{i=1}^{n} S_i} = \bigcap_{i=1}^{n} \overline{S_i}$ and $\overline{\bigcap_{i=1}^{n} S_i} = \bigcup_{i=1}^{n} \overline{S_i}$ Prove these identities for all finite values of n. Hint: prove it by induction on "n".

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3. Suppose one has a TM M for language L. Describe in English how to build a nondeterministic TM for language L*.

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jeffrey a.