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christopher johns

christopher j.

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TA Innovations Ltd ("TAI") is gearing up to launch a state-of-the-art robotic companion. Non-current assets, totaling $960,000, will be required, with an initial payment of $660,000 and the remaining balance payable after one year. Accounting depreciation is on a straight-line method whereas capital allowance is at the rate of 25% on a reducing balance basis. Tax of 20% is payable when it arises. Project expected to last 4 yrs The initial investment in working capital is estimated at $256,000. It is expected 80 percent of the working capital can be recovered at the end of the project. TAI envisions that, in four years, the robotic companion will become obsolete, and the residual value of the non-current assets will be 10 percent of the cost. The project incurs incremental total fixed costs of $714,000 per year at current prices, including annual accounting depreciation. Lincludes dep (non-cash) Expected sales of the robotic companion are projected to be 180,000 units per year, priced at $24 per unit, with a variable cost of $18 per unit, all in current price terms. TAI anticipates annual increases in inflation as follows: Variable cost 6% Fixed cost 3% Selling Price 4% Working capital 5% General inflation 4% Assuming that TAI's real cost of capital is 7.7%. Required: Note that using two decimal places in dollars for selling price and variable cost per unit in the computation. a. Prepare a schedule of capital allowance and its tax savings each year. (12 marks) b. Prepare a schedule of assessable profits each year with tax payable. (24 marks) c. Prepare a schedule of ALL cashflows arising from the project. (36 marks) d. Calculate the Net Present Value (NPV) of investing in the production of this new robotic companion. LNPV > 0 = accept ; < 0 = reject (4 marks) e. Based on your calculations, advise the management of TAI if the project is financially acceptable. (4 marks) [Total 80 marks]

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Exercises 2.10.1 Since we know that $$1+x+x^2+x^3+... + x^n \rightarrow \frac{1}{1-x}$$ this suggests the formula $$1+2+4+8+16+... = \frac{1}{1-2} = -1.$$ Do you have any criticisms? See Note 23

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A change in chromatin conformation that occurs when genes are activated often involves the movement or removal of _blank_. Multiple choice question. promoters genes helicases nucleosomes

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When a drawn bow of potential energy 40 J is fired, the arrow will ideally have a kinetic energy more than 40 J. less than 40 J. of 40 J.

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2. Solve x in term of y: a. \frac{4}{x+3} = \frac{2}{y+4} b. \frac{3x}{4} + \frac{2y}{3} = 12

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- Assess your knowledge of the four topics by answering the KWL assessment for each: 1. Biology: Cell Structure 2. Mitosis vs. Meiosis: Side-by-Side Comparison 3. The Effects of Radiation on Our Health 4. Types of Radiation What do you Know about the topic? What more do you Want to know? What did you Learn?

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The weight of potato chips in a medium-size bag is stated to be 8 ounces. The amount that the packaging machine puts in these bags is believed to have a normal model with a mean of 8.1 ounces and a standard deviation of 0.08 ounces. a) What fraction of all bags sold are underweight? b) Some of the chips are sold in "bargain packs" of 3 bags. What's the probability that none of the 3 is underweight? c) What's the probability that the mean weight of the 3 bags is below the stated amount? d) What's the probability that the mean weight of a 24-bag case of potato chips is below 8 ounces? a) The fraction of all bags sold that are underweight is (Round to four decimal places as needed.) b) The probability that none of the 3 bags is underweight is (Round to four decimal places as needed.) c) The probability that the mean weight of the bargain pack is below the stated amount is (Round to four decimal places as needed.) d) The probability that the mean weight of the case is below 8 ounces is (Round to four decimal places as needed.)

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Texts: Use parametrization to determine the line integral ∫𝐹(𝑥,𝑦) 𝑑𝑟 Closed curve: 𝑥 = 0, 𝑦 = 0 and 𝑥 + 𝑦 = 1

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1: If y = e<sup>2x</sup>, how would you show that y'' + y' - 6y = 0. Explain the steps and show you would prove that y'' + y' - 6y = 0 [5] 2: One side of a rectangle lies on the x-axis. The opposite side of the rectangle has vertices which lie on the graph of f(x) = -2e<sup>-0.5x<sup>2</sup></sup>. For what value(s) of x is the area of the rectangle a maximum? What is the maximum area?

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Q1 A tank is drained using a small hole located in its base. List the variables that the time taken, $t_a$, to drain a liquid from the tank depends on and using the Buckingham Pi Method determine the dimensionless groups that can be used to model this problem. Based on your dimensionless groups determine the viscosity scale for this problem. Q2 A smooth copper sphere (Diameter = 30mm) is immersed in a stream of water moving at 2.5m/s and at a temperature of 20°C. Using Figure 1, determine the drag force, D, on the sphere. If the velocity of the water is now doubled what is that drag? $C_D$ of a smooth sphere, defined as D/0.5pV$^2$A Figure 1 Variation of Drag Coefficient with Reynolds Number for a smooth sphere

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