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This test does not allow backtracking. Changes to the answer after submission are prohibited. Your answers are saved automatically. Question Completion Status: Click Submit to complete this assessment. Question 10 In the digestive system, what is the difference between the alimentary canal and accessory organs? Alimentary canal = includes organs such as the pancreas and liver, secretes enzymes for digestion Accessory organs = includes organs such as the stomach and small intestine, where food travels Alimentary canal = includes organs such as the stomach and small intestine, where food travels Accessory organs = includes organs such as the pancreas and liver, secretes enzymes for digestion Alimentary canal = includes organs such as the pancreas and liver, helps eliminate food Accessory organs = includes organs such as the stomach and small intestine, helps store food Alimentary canal = includes organs such as the lungs and trachea, where food travels Accessory organs = includes organs such as the bronchioles and alveoli, secretes enzymes for digestion

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Those that insert or delete one or more bases are called _____.

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java: A common year in the modern Gregorian Calendar consists of 365 days. In reality, Earth takes longer to rotate around the sun. To account for the difference in time, every 4 years, a leap year takes place. A leap year is when a year has 366 days: An extra day, February 29th. The requirements for a given year to be a leap year are: 1) The year must be divisible by 4 2) If the year is a century year (1700, 1800, etc.), the year must be evenly divisible by 400; therefore, both 1700 and 1800 are not leap years Some example leap years are 1600, 1712, and 2016. Write a program that takes in a year and determines the number of days in February for that year. Ex: If the input is: 1712 the output is: 1712 has 29 days in February. Ex: If the input is: 1913 the output is: 1913 has 28 days in February. Your program must define and call the following method. The method should return the number of days in February for the input year. public static int daysInFeb(int userYear)

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4.3 Problems 9 of 10 In Problems 1-20, refer to the graph of $f$ given below to determine the value of each definite integral. areas 5 y = f(x) 2 4 0 1 2 3 5 6 7 2 1. $\int_0^3 f(x) dx$ 2. $\int_3^5 f(x) dx$ 3. $\int_2^3 f(x) dx$ 4. $\int_6^7 f(w) dw$ 5. $\int_0^5 f(x) dx$ 6. $\int_0^7 f(x) dx$ 7. $\int_3^6 f(t) dt$ 8. $\int_5^7 f(x) dx$ 9. $\int_3^0 f(x) dx$ 10. $\int_5^3 f(x) dx$ 11. $\int_6^0 f(x) dx$ 12. $\int_0^3 2 \cdot f(x) dx$ 13. $\int_4^4 f^2(s) ds$ 14. $\int_0^3 [1 + f(x)] dx$ 15. $\int_0^3 [x + f(x)] dx$ 16. $\int_3^5 [3 + f(x)] dx$ 17. $\int_0^5 [2 + f(x)] dx$ 18. $\int_3^5 |f(x)| dx$ 19. $\int_0^5 |f(x)| dx$ 20. $\int_7^3 [1 + |f(x)|] dx$

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A city funds its public good provision solely from voluntary contributions from its two residents, Mr. A and Mrs. B. The total amount of spending on public good is equal to the sum of private contributions on public good, $g_A$ and $g_B$, divided by the marginal cost of public good: $G = (g_A + g_B)/c$. Assume that the marginal cost of producing public good is equal to 1 unit of income and thus we can simplify the formula for the total level of public good spending to just the sum of individual voluntary contributions: $G = g_A + g_B$. It is known, from the income tax records, that A's income is $m_A = 100$, B's income is $m_B = 1000$. Each of the two residents has a unitality function that shows preferences over a public good, G, and a private good, z: $U(z_A, G) = 0.3 \cdot ln(z_A) + 0.7 \cdot ln(G)$ and $U(z_B, G) = 0.8 \cdot ln(z_B) + 0.2 \cdot ln(G)$. Suppose Mrs. B donates nothing (remember that we are modeling voluntary contributions). How much does Mr. A donate in this case? A. 0 B. 30 C. 70 D. 100

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10. The Navier-Stokes equation for the case of pressure driven flow along a circular pipe, with $\vec{v} = v_z(r)\hat{e}_z$, while neglecting gravity effects, is given by $\frac{dp}{dz} = \mu \left[ \frac{1}{r} \frac{d}{dr} \left( r \frac{dv_z}{dr} \right) \right]$ With the boundary conditions, $p(z = 0) = p_0$, $p(z = L) = p_L$, $v_z(r = 0) < \infty$ and $v_z(r = R) = 0$, obtain $v_z$ in terms of $\mu$, $(p_0 - p_L)$, $L$, $r$ and $R$.

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QUESTION 1 A company wishes to set aside money now to invest over the next 16 years. The company can earn 10% on money deposited now, and it wishes to withdraw 8,000 for the last 11 years. How much money must be deposited now to cover the anticipated payments over the next 12 years

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Use implicit differentiation to find $y'$ and then evaluate $y'$ at the point $(2,6)$.\\ $y - 5x^3 + 4 = 0$\\ y' = \\ y'|(2,6) = $ (Simplify your answer.)

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CALCULATE THE OPERATING CASH FLOW AND FREE CASH FLOW FOR THE FIRM IN 2021. PLEASE HELP THANK YOU. KIDDY KAR DRIVING SCHOOL BALANCE SHEET (IN MILLIONS) KIDDY KAR DRIVING SCHOOL 2021 2020 2021 INCOME STATEMENT IN MILLIONS ASSETS: CASH 54 48 Revenues 1,350.00 Marketable Securities 40.50 36 Less: COGS 1,012.50 Accounts Receivable 243 216 Gross Profit 337.50 Inventories 162 144 Less: Operating Expenses 138.75 Total Current Assets 499.50 444.00 Less: Depreciation 30.00 Fixed Assets 607.50 540 Profit Before Taxes Less: Taxes (28%) 168.75 47.25 TOTAL ASSETS 1.107.00 984.00 Net Profit After Taxes 121.50 Less: Cash Dividend 52.00 LIABILITIES: Accounts Payable 175.50 156.00 15.00 171.00 300.00 40 Million Shares Outstanding Accrued Taxes 16.87 192.37 300.00 Stock Price = $42.53 Current Liabilities Long Term Debt Common Equity 225.00 225.00 Retained Earnings 389.63 288.00 TOTAL LIABILITIES & EQUITY 1,107.00 984.00

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Homework (Ch 12) The following graph shows the short-run supply schedule ($S$) and demand schedule ($D_0$) for the euro. $S_1$ denotes the long-run supply schedule of euros. The initial equilibrium exchange rate is $1.20 per euro. Suppose that the demand for euros increases to $D_1$. On the graph, use the tan point (dash symbol) to indicate the short-run equilibrium exchange rate. Then use the grey point (star symbol) to indicate the long run equilibrium exchange rate. Note: Dashed drop lines will automatically extend to both axes. The dollar depreciates to $2.10 per euro. The price of U.S. exports decreases, and the quantity of U.S. exports demanded increases. The supply schedule of euros becomes more elastic, as shown by $S_1$. The quantity of euros supplied increases. The dollar appreciates to $1.50 per euro. events that led to the long-run equilibrium

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