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michael garc-s

michael g.

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QUESTION 3 - 1 POINT Consider a scenario where an endangered species is discovered on property you own and which you had been considering building houses on. While you are sensitive to endangered species, you have money invested in the land and you want to keep it. If an incentive-based approach to a solution is desired, what is the best way to solve this problem? Select the correct answer below: The government should pay you, the landowner, to provide and maintain a suitable habitat for endangered species. The government should prohibit you, the landowner, from using your land for any purpose that might disturb the endangered species discovered there. You, the landowner, should deliberately cut trees to discourage endangered species from locating there so that you can continue using the land as you please. You, the landowner, should eliminate the endangered species found on your land and not inform the government of the discovery. Content attribution FEEDBACK

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-10- (a) Define variation. [2] (b) Give TWO examples of continuous variation and explain how this form of variation differs from discontinuous variation. [6] (c) (i) Predict the genotype and phenotype of the first generation of children of a mother with sickle cell trait and a father who has normal haemoglobin. [2] (ii) State which members of the first generation would be resistant to malaria and explain why this is an advantage. [5] (d) What is natural selection? [2] (e) Explain how natural selection could result in a change in the characteristics of a species over time. [3] Total marks [20]

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2:06 ® Read Only - This is an older file format. Changes can only be saved to a copy of... More Find the values of the six trigonometric functions for angle \( \theta \). 13. ALGEBRA 2 Find the values of the six trigonometric functions for angle \( \theta \). 16.

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Answer the question on the basis of the following data for a hypothetical economy. Disposable Income Saving $0 -$10 50 0 100 10 150 20 200 30 Refer to the given data. If plotted on a graph, the slope of the saving schedule would be: .80. .10. .20. .15.

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Question 3 (1 point) Listen Duchess Corporation is contemplating issuance of a 5% preferred stock that they expect to sell for $94 per share. The cost of issuing and selling the stock will be $10 per share. What is the cost of financing for this referred stock? NOTE: Enter your answer to one decimal place with no percent sign. For example, if your answer is 5.69% or 0.0569, enter 5.7

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Scenario 5-3 A cloth manufacturing firm is deciding whether or not to invest in new machinery. The machinery costs $45,000 and is expected to increase cash flows in the first year by $25,000 and in the second year by $30,000. The firm’s current fixed costs are $9,000 and current marginal cost are $15. The firm currently charges $18 per unit. Use Scenario 5-3 If the cost of capital is 5%, then the net present value of the investment is a. -$7,380.95. b. $10,000. c. $6,020.41. d. $7,380.95.

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Children learn about gender roles and norms from: a. Parents b. Teachers c. All of the above d. Other children

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10) On the same graph of $f(x)$, graph $g(x) = f(x+2) + 3$ Be sure to have the exact vertex and at least four correct points on either side of the line of sym

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4. Consider an equation of the form: $f(x) = \frac{8 + Ax^2}{Bx^3 + 5}$ where A and B are constants. a) Fill in the blank with the appropriate value, possibly including $\infty$, $-\infty$, A and/or B. As $x \to \infty$, $\frac{8 + Ax^2}{Bx^3 + 5} \to$ b) $f(x) = \frac{8 + Ax^2}{Bx^3 + 5}$ contains the points: (1, 6) and (3, -2). Algebraically, determine the value of A & B in this model, and rewrite the model for $f(x)$ to include the values for these constants.

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Use the accompanying sinking fund formula to determine the payment needed to reach the accumulated amount. Monthly payments with 9% interest are compounded monthly for 28 years to accumulate $310,000. The monthly invested payment is $ (Do not round until the final answer. Then round up to the nearest cent.) p = \frac{A \left(\frac{r}{n}\right)}{\left(1 + \frac{r}{n}\right)^{nt} - 1}

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