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A team of employees working together create a presentation about the positives and negatives of purchasing another company and each team member was tasked with analyzing a different aspect of the potential acquisition. Identify the type of data analytics created by each team member. - A. B. C. D. Team member #1 has analyzed the financial performance of the target company and identified how well the company performed in the past and the key reasons for its performance. - A. B. C. D. Team member #2 analyzed the key customers of the target company and developed an analysis to predict how many customers were likely to continue if the target company was purchased. - A. B. C. D. Team member #3 analyzed the accounting information of the target company to understand internal controls, processes, and how long it took the company to generate important accounting information. - A. B. C. D. Team member #4 prepared the report and discussed how the different findings integrated into the final recommendation of the team. A. No data analytics was performed. Compiled other data analytics findings into a report. B. Predictive Analytics C. Descriptive Analytics D. Diagnostic Analytics

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Assignment 2 Assignment 2. Consider the following CFG with alphabet {ab} and start variable S S → AB A → aAa B → bBb A → ε B → ε a. What is/are the shortest strings in the language of the grammar excluding the empty string? b. Draw the derivation tree(s) for the strings in 4a c. Explain whether this grammar is ambiguous or not? d. Give 6 strings that are generated by the grammar. Describe in English the language generated by the grammar. e. This grammar can generate a regular language. Please give the RE that is generated by this grammar. Draw the FA that accepts this language.

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Question 2 [5 marks] In the shown Figure, AB is a massless rigid rod of length 2a. A block of mass $m_1$ is welded to the rod at B. A light string is attached to AB in the middle and rolls on a smooth small roller R. The string is attached to a block of mass $m_2$ sliding in a smooth guideway G. It is given that: $m_1 = m_2 = 5$ kg, $a = 0.2$ m, $k = 1600$ N/m. Find the natural frequency of the system.

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QUESTION 8 In the case of transporting an ion, which of the following can be changed in a cell to change the spontaneity of the transport? Choose all correct answers. $\Delta G^0$ R T concentration of solute on either side of the membrane n F z

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Assume the CAPM holds. You are given the following information: $r_f = 4\%$, $E[r_{mkt}] = 10\%$. Suppose stock A has a market beta of $\beta = 2.1$. What is the expected return of stock A (in percentage terms)? For example, if your answer is 3.2%, write 3.2 in the answer box. Enter the exact value, do not round off.

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2. Suppose the determinant of some 4 \times 4 matrix $M$ is 3. Find the determinant for each of the following. (a) $M^5$ (b) $M + 2M + 7M$ (c) $M^{-1}$

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5. For the last 2 years, the Homes-r-US company has experienced a fixed cost of $850,000 per year and an (r - v) value of $1.25 per unit. International competition has become severe enough that some financial changes must be made to keep market share at the current level. Perform a graphical analysis, using Excel, that estimates the effect on the breakeven point if the difference between revenue and variable cost per unit increases somewhere between 1% and 15% of its current value. If fixed costs and revenue per unit remain at their current values, what must change to make the breakeven point go down?

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Angular Momentum conservation problems: 1. A uniform, square solid 5.00-kg door 2.00 meter on each side has frictionless hinges. It sits on its hinges just like any other ordinary door you've seen. The door is open. A 1.00-kg ball thrown horizontally and heading perpendicular to the plane of the door hits the door at its center at 4.50 m/s and bounces off the door at 2.50 m/s in the opposite direction. What is the angular speed of the door after the collision?

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Description of the method: explain in detail how the Vortex Lattice 2D Method solves the mathematical problem for the flow of ideal, irrotational and incompressible 2D fluid, that is: 1) how does it solve the Laplace Equation? 2) how does it solve the boundary conditions at infinity? 3) how does it solve the contour condition on the profile surface (impermeability condition) ?; 4) how does it resolve the Kutta Condition ?; 5) What are the limitations of this method, that is, in which cases can it be used and in which cases it cannot be used?

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9. What are the guiding considerations in the construction of questionnaire? Explain. - Research Methodology

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ashley f.