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austin martinez

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Select the basic integration formula you can use to find the indefinite integral. \int (7)/((7t-6)^(2)+4)dt

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The % Daily Value on the Nutrition Facts panel of food labels is based on a diet that contains 1500 kcal per day. 2000 kcal per day. 2200 kcal per day. 2500 kcal per day.

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b) \( \operatorname{sim} \operatorname{aTNN} \) cia \( L=\sqrt{a^{2}+c a}+\sqrt{b^{2}+a b^{b}}+\sqrt{c^{2}+b c} \)

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3. What is your average daily physical activity level? (Walking, Running, Sporting, etc.) Daily Physical Activity Level 70 60 50 40 30 20 10 0 58 32 8 2 Less than 30 minutes 30-60 minutes 60-90 minutes More than 90 minutes

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Friedman's monetary rule tends to keep aggregate demand relatively stable. ? True ? False

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Merchandising Company Income Statement: Sales Revenue $93,400 Less: Cost of Goods Sold $45,400 Gross Profit $48,000 Less: Selling Expenses $20,600 Less: Administrative Expenses $15,700 Net Income $11,700 Company Y Service Company Income Statement: Service Revenue $35,700 Less: Wages Expense $10,300 Less: Rent Expense $7,000 Less: Utilities Expense $2,400 Net Income $16,000 Company Z Manufacturing Company Income Statement: Sales Revenue $222,400 Less: Cost of Goods Manufactured $108,800 Gross Profit $113,600 Less: Cost of Goods Sold $98,600 Less: Selling Expenses $50,100 Less: Administrative Expenses $41,100 Net Income $24,800

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Consider a competitive firm that choosing levels of inputs in order to maximizing its profit such that ? = R - C = PQ - WL - rK - VM where p is the market price, Q is the level of output, L is labor, K is capital, M is materials and w, r and v are the input prices of L, K and M respectively. The output Q depends on the levels of inputs hired as described by the production function Q = L$^\alpha$K$^\beta$M$^\gamma$ 1. State the objective function and the choice variables of the firm. 2. Write down the first order necessary conditions to solve the firm's maximization problem. 3. Find the input levels that solve the firm's maximization problem assuming ? = ? = ? = 1, w = r = v = $4 and p = $1. 4. Check the second-order condition to verify if the problem has a unique maximum. 5. Determine the maximal profit.

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Discuss three (3) design consideration when selecting a type of lubricant for thin film lubrication and a thick film lubrication.

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Kaileika has a sprinkler that covers a circular area with a diameter of 32 feet. What is the area of the lawn that the sprinkler covers? (Use 3.14 for pi)

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How can you describe the graph of $y = -x^2 + 4x + 5$? \text{*}

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