Numerade

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a car travels 55mph and gets 11 kilometers per liter of gasoline, how many gallons of gas are needed for a 3 hour trip

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The case presents the cash flows of eight unidentified investments with equal initial investment size. Rank the projects - what is your reasoning for the projects? Cash flows, timeline, risk? How would you define the risk? Can you rank the projects simply by inspecting the cash flows? Do you prefer the cash flows sooner rather than later? What additional information criteria would you ideally want to evaluate the projects - quantitative or qualitative?

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On the worksheet, the Service Revenue account has a credit balance of $20,000 on the Unadjusted Trial Balance. In the Adjustment columns there is a credit of $2,000. What is the amount for Service Revenue in the Adjusted Trial Balance? Answer $22,000 $2,000 $18,000 $20,000 I don't know yet

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Which of the following is an example of "poisoning the well"?

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The vapor pressure of mercury is 17.3 torr at 200ºC, its heat of vaporization is 59.4 kJ/mol. Determine the vapor pressure (in torr) of mercury at 340ºC. 2. What is the mole fraction of ethanol in a solution containing 41.6 g of C2H5OH (ethanol, a nonelectrolyte) and 100. g of water.

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Brown Corp gathered the following reconciling information in preparing its December bank reconciliation: Cash balance per books, 12/31 $12,600 Deposits in transit 450 Notes receivable and interest collected by bank 2,550 Bank charge for check printing 60 Outstanding checks 6,000 NSF check 510 The adjusted cash balance per book on December 31 is

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described on the first page of the document \"Nuclear Masses.pdf\" filed under Lecture Handouts on our UT Canvas server. Question: show that for large A and Z, the energy released when a nucleus (Z, A) emits an $\alpha$ particle is given by: $Q_\alpha = -4av + 8as/3A^{1/3} + 4acZ(1 - Z/3A)/A^{1/3} - 4aA(N - Z)^2/A^2 + B(2, 4)$ where B(2, 4) = 28.30 MeV, is the binding energy of an alpha particle. Problem 5-2 Explain why naturally occurring nuclei of mass number A $\approx$ 60 are stable against $\alpha$-decay. Note that the binding energy per nucleon near A = 60 is about 8.76 MeV and the total binding energy of an $\alpha$-particle is 28.3 MeV. Problem 5-3 In an undisturbed ore containing 0.1% by weight of $^{238}U$ there will be some $^{226}Ra$

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Given that the input is $x(t) = u(t)$ and the impulse response is $\qquad h(t) = \begin{cases} t & \text{for } 0 \le t \le 2, \\ 0 & \text{otherwise}, \end{cases}$ determine the output $y(t)$ using A. convolution integral, $y(t) = x(t) * h(t) = \int_{-\infty}^{\infty} x(\lambda)h(t - \lambda)d\lambda = \int_{-\infty}^{\infty} x(t - \lambda)h(\lambda)d\lambda;$ Hint: use $y(t) = x(t) * h(t) = \int_{-\infty}^{\infty} x(t - \lambda)h(\lambda)d\lambda$. B. Laplace Transform with the knowledge $Y(s) = X(s)H(s)$.

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x n(x) 0.00 0.40 0.10 0.40 0.20 0.39 0.30 0.38 0.40 0.37 0.50 0.35 0.60 0.33 0.70 0.31 0.80 0.29 0.90 0.27 1.00 0.24 For this problem please reference the above table for n(x), the probability distribution function (PDF) of the standard normal distribution, evaluated at the values of x. Assume the Black-Scholes framework for option pricing holds. 10. Consider an at-the-money European call option on a nondividend-paying stock. You are given: • The option will expire in one year • The stock is currently trading at S = 100 • The volatility is $\sigma$ = 0.20 • The risk-free annual continuously compounded interest rate $r$ = 2% so that $e^{-r} = e^{-0.02} \approx 0.98$ Compute a numerical value for the option's vega. Please round your answer to the nearest tenth (round to 1 decimal place). $\text{Vega} = \frac{\partial C}{\partial \sigma}$

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When light reaches the level to produce the stimulation of more photons, it is referred to as ________

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cesar t.