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daniel espinoza

daniel e.

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Roger has a levered cost of equity of 0.24. He is thinking of investing in a project with upfront costs of $6 million, which pays $2 million per year for the next 5 years. He is going to borrow $1 million to offset the startup costs at a rate of 0.06. His tax rate is 0.3. He will repay this loan at the end of the project. What is the NPV of this project, using the FTE method?

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A pressure of 95 kPa is equivalent to: 7660 mm acetylene none of the above 9703 mm H2O 400 mm Hg 8803 mm Hg

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The organ which secretes bile juice is --------------------- and the organ which stores bile juice is -

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Afterload may be increased by elevated blood pressure and narrowing of the arteries. true false

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3. Three equally spaced wires of equal length suspend a rigid bar. The outer wires are steel and are 2 mm in diameter; the center wire is copper and is 5 mm in diameter. The weight of the rigid bar is 2,25 kN and the temperature of the system is raised by 90°C. Calculate the result stresses set up in the steel and copper wires. $E_{ST} = 200 \text{ GPa}; E_{Cu} = 100 \text{ GPa}; \alpha_{ST} = 12 \times 10^{-6} \text{/°C}; \alpha_{Cu} = 18 \times 10^{-6} \text{/°C}$ $[\sigma_{Cu} = 48,8 \text{ MPa (T)}; \sigma_{ST} = 205,6 \text{ MPa (T)}]$

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Soit \( f \) la fonction numérique à variable réelle \( x \), définie sur \( ] 0 ;+\infty\left[\right. \) par \( g(x)=1-\frac{x^{3}}{}+ \) in \( x \) On note (c) la courbe représentative de \( f \) dans le plan rapporté à un R.O.N \( (0,1, J) \) 1-a) Calculer \( \lim _{\substack{x \rightarrow 0 \\ x>0}} g(x) \) et \( \lim _{x \rightarrow+\infty} g(x) \) 2- a) Montrer que \( \forall x>0 ; \quad g^{\prime}(x)=\frac{1}{x}+\frac{2}{x^{3}} \) 2- b) Donner le signe de \( g^{\prime}(x) \) sur \( ] 0 ;+\infty[ \) 8- a) Calculer \( g\left(\frac{1}{e}\right) \) et \( g(1) \) puis dresser le tableau de variations de \( g \) s- b) A partir du tableau de variations de \( g \), donner le signe de sur \( ] 0 ; 1] \) et sur [ s- c) A l'aide du tableau de variations de \( g \), résoudre l'inéquation \( 1+e^{2}+\ln x \geq \frac{1}{x^{2}} \)

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Blaise, a student at Dal, purchases $1,000 worth of Apple stock and had to pay a stockbroker a fee for their services, this would lead to ______ in Canadian GDP. a) an increase b) no change c) a decrease

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Write Python code to do the following: 1. Create three lists called stars, absmags, and distances containing stars: Vega, Deneb, Rigel, Sirius, Arcturus absmags: 0.582, -8.38, -7.84, 1.42, -0.30 distances: 7.68, 802, 260, 2.64, 11.26 You may be tempted to use numpy arrays for #2 but don't; use list comprehensions or mapping instead (see today's Reading). 2. Now create a new list, appmags, containing apparent magnitudes m calculated using $m = M + 5(\log d - 1)$ where M is the absolute magnitude and d is the distance in parsecs. Note that the logarithm is base-10, so use the $\log_{10}$ function from the math module. 3. Iterate over the stars, printing for each star "The apparent magnitude of (star) is (appmag)." 4. Practice with dictionaries by creating a dictionary for one of the stars. The keys should be 'm', 'M', and 'd', and the values should be the apparent magnitude and so on as appropriate. 5. Now use the data in the four lists to create a nested dictionary called stardict. Each dictionary entry should have as its key the name of a star, and the value should be itself a dictionary like the one you created in #4 above. 6. Print stardict['Rigel']['m'].

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Exercise I (4 × 15 = 60 points) 1. Consider the vectors \(\vec{u} = (-2, 3, 1)\) and \(\vec{v} = (1, -1, 4)\). Compute \(\vec{u} + \vec{v}\), \(\vec{u} - \vec{v}\) and \((\vec{u} + \vec{v}) \cdot (\vec{u} - \vec{v})\). Then, repeat the computations for vectors \(\vec{u} = (3, 2)\) and \(\vec{v} = (3, -2)\). What do you notice?. 2. In general, for any two vectors \(\vec{u}\), \(\vec{v}\), compute and simplify \((\vec{u} + \vec{v}) \cdot (\vec{u} - \vec{v})\) (your final result should not contain any dot product). 3. Under what condition are \(\vec{u} + \vec{v}\) and \(\vec{u} - \vec{v}\) orthogonal (perpendicular)? Does this agree with what you observed in Question 1? 4. This question is independent of the previous ones. Find all vectors that are orthogonal to both \(\vec{u} = (2, 2, -1)\) and \(\vec{v} = (0, 4, -1)\). Then find all such unit vectors.

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Find both the parametric and the vector equations of the line through (-4,3,3) that is perpendicular to both -5i+j+k and the z-axis, where t=0 corresponds to the given point. The vector equation is (x,y,z) = Find the parametric equations of the line through (-4,3,3) in the direction that is perpendicular to both -5i+j+k and the z-axis. The parametric equations are x = , y = , z = (Use the answer from the previous step to find this answer.)

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