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cynthia carrasco

cynthia c.

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triangle klm is an isosceles triangle and <1=<2. name the theorem that could be used to determine

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All light waves have the same speed which is 3e8 (300,000,000) m/s. What is the wavelength of a radio wave on the Am dial with a frequency of 770 kHz? ______________ m. Hint: what does the prefix k mean?

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0. If the future value of an ordinary, 6-year annuity is $7,700 and interest rates are 7 percent, what's the future value of the same annuity due

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Question Five (a) A one meter square insulation board cover of a cooler is made of three layers, the middle one being packed glass wool of thickness 100mm sandwiched between two plywood boards of 20mm thickness. The insulation board is held together by four steel bolts of 10mm diameter at the corners. If the surface temperatures are 5°C and 20°C, determine the heat flow across the board. (8 marks) Take the thermal conductivities of glass wool, plywood and steel as 0.02, 0.12 and 40W/m°C, respectively.

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Question 1 A ray of light travelling from air (n = 1.00) enters an irregularly cut diamond stone (n = 2.41) at an angle of incidence of 44° along face AB. The ray of light then undergoes total internal reflection at faces BC and CD before finally exiting at face AE. B72 A 02 AD C E 150° + θ 85 D Copy the above diagram in your answer booklet and answer the following questions: a) Determine the critical angle for the diamond-air boundary. (2 marks) b) Determine the angle of refraction O₁ after entry at face AB. (3 marks) c) Using geometry along with any other known principle(s), determine 1 and 2 show why total internal reflection (TIR) would occur along both face BC and CD. (8 marks) d) Determine O₁ and explain why the ray of light would exit at face AE. (4 marks) Determine O5 (3 marks)

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STDs caused by viruses can be effectively treated with antibiotics. O True O False

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In AI Agent of vacuum cleaner for 2 squares, if the 2 squares are dirty and the agent steps are sucking then move, so we need: Question 27Answer a. Four steps to clean and return to the start point b. None of the answers c. Five steps to clean and return to the start point d. Two steps to clean and return to the start point

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Evaluate the integral \begin{equation*} I = \int_0^{2\pi/3} \sqrt{1 + \sin(\theta)} \, d\theta \,. \end{equation*}

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Amy and Brian were investigating the acquisition of a tax accounting business, Bottom Line Incorporated (BLI). As part of their discussions with the sole shareholder of the corporation, Ernesto Young, they examined the company's tax accounting balance sheet. The relevant information is summarized as follows: Note: Leave no answer blank. Enter zero if applicable. Negative amounts should be indicated by a minus sign. Adjusted Tax FMV Basis Appreciation Cash $ 10,000 $ 10,000 Receivables 15,000 15,000 Building 100,000 50,000 50,000 Land 225,000 75,000 150,000 Total $ 350,000 $ 150,000 $ 200,000 Payables $ 18,000 $ 18,000 Mortgage* 112,000 112,000 Total $ 130,000 $ 130,000 * The mortgage is attached to the building and land. Ernesto was asking for $400,000 for the company. His tax basis in the BLI stock was $100,000. Included in the sales price was an unrecognized customer list valued at $100,000. The unallocated portion of the purchase price ($80,000) will be recorded as goodwill. Rather than purchase BLI directly, Amy and Brian will have their corporation, Spartan Tax Services (STS), acquire the business from Ernesto in a tax-deferred Type A merger. Amy and Brian would like Ernesto to continue to run BLI, which he agreed to do if he could obtain an equity interest in STS. As part of the agreement, Amy and Brian propose to pay Ernesto $200,000 plus voting stock in STS worth $200,000. Ernesto will become a 10 percent shareholder in STS after the transaction. Problem 08-59 Part d (Static) d. What is Ernesto's tax basis in the STS stock he receives in the exchange?

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1 0 0 1 0 ,with repetition, are -1,-1,2 From part (b), we know that the eigenvalues of [T] = 0 3 3 2 From parts (c) and (d), we know for [T] that: a basis of the eigenspace corresponding to X1 = -1 is 0 and a basis of the eigenspace corresponding to A2 = 2 is -1 1 0 0 1 0 From part (f), we know that one candidate for P for which P-1[T]P is diagonal is P = 1 0 1 (g): Using the candidate for P given here (and not your own!), give the diagonal matrix P-1[T]P

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