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antonio gutierrez

antonio g.

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Demuestre que la matriz $A = \begin{bmatrix} 2 & 4 & 6 \\ 4 & 5 & 6 \\ 3 & 1 & -2 \end{bmatrix}$ es invertible y escríbala como un producto de matrices elementales.

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This question has multiple parts. Work all the parts to get the most points. A 0.295-g sample of unknown organic base is dissolved in water and titrated with a 0.174 M hydrochloric acid solution. After the addition of 19.62 mL of acid, a pH of 10.67 is recorded. The equivalence point is reached when a total of 37.64 mL of HCl is added. The base and acid combine in a 1:1 ratio. a What is the molar mass of the organic base? Molar mass = g/mol

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In one trial of the standardization of a Na2S2O3 solution, a 10.00 mL volume of 5.00×10-3 M KIO3 is pipetted into a 250 mL Erlenmeyer flask. The solution is titrated to the endpoint with 16.04 mL of the Na2S2O3 solution. What is the molar concentration of this sodium thiosulfate

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1. Which of the following are beginning reactants for photosynthesis? a. ATP b. H\(_2\)O c. CO\(_2\) d. Both (a) and (b) e. Both (b) and (c)

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In the absence of an RDA the EAR is assigned. ? True ? False

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Question 6 4 pts In living cells, the weakest bond between two or more atoms is the bond. O covalent O ionic O polar O nonpolar O hydrogen

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Disclosure notes would not include: Multiple Choice Definition of cash equivalents. Depreciation methods used and estimated useful life. Data to adjust the financial statements so that they are not misleading. Details of pension plans.

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Which of the following specialties might focus on studying all of the structures of the ankle and foot? 1. microscopic anatomy 2. muscle anatomy 3. regional anatomy 4. systemic anatomy

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#4. A particle in the simple harmonic potential starts out in the state: $\Psi(x,0) = \frac{1}{\sqrt{2}} \left[ \psi_0(x) + \psi_1(x) \right]$ where $\psi_0(x)$ & $\psi_1(x)$ are the ground state & first excited state of the time independent equation. (a) Construct $\Psi(x,t)$ (b) Find $<x>$ as a function of time, using lowering praising operators. plot it. (c) Find $<H>$ as a function of time. How does the time dependence of the operator in b) and this one differ?

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Problem: Suppose you have just completed a capital expenditure analysis on the following proposal: Your company is considering the purchase of a fleet of energy-efficient delivery trucks. The trucks will reduce annual expenses by $325,000. The trucks will require a total initial investment of $1 million. Their useful life is five years, at which time they will be sold for 10% of the original cost. For tax purposes, the trucks will be depreciated using MACRS and are classified as 5-year property. The investment will have no effect on net working capital. The cost of capital is 14% and the marginal tax rate is 35%. Below is your cash flow analysis showing an NPV of $7,223. However, your CFO is concerned about the salvage value assumption and asks you this question: "How much could the $100,000 salvage value decline before the NPV goes to zero?" Savings Depreciation EBIT Tax @ 35% Depreciation OCF Investment NWC Salvage Tax on Salvage Free Cash Flow NPV @ 14% MACRS% NBV (Tax Basis) 325,000 325,000 325,000 325,000 325,000 200,000 (320,000) (192,000) (115,200) (115,200) 125,000 5,000 133,000 209,800 209,800 (43,750) 1,750 (46,550) (73,430) (73,430) 200,000 320,000 192,000 115,200 115,200 281,250 323,250 278,450 251,570 251,570 (1,000,000) 0 0 100,000 14,840 1,000,000 281,250 323,250 278,450 251,570 336,730 7,223 20.00% 32.00% 19.20% 11.52% 11.52% 800,000 480,000 288,000 172,800 57,600

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