Numerade

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Differentiate the function. $f(x) = \frac{9}{8}x^2 - 6x + 13$ $f'(x) = |$

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Question 2 (2 points) After walking for several hours, your net displacement is 8 miles in a direction 15 deg North of East. Calculate your net northward (y-component) distance traveled. Give the answer rounded to 1 decimal place. Your Answer:

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An aqueous solution was prepared by mixing 42.1 mL of $CH_3OH$ (MM = 32.0) and 91.2 mL of water. Given this information, calculate the $\%v/v$ of $CH_3OH$ present in this solution? Report the answer to 3 significant figures.

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The CNS reduces the inflammatory response through all of the following except: Parasympathetic nervous system Sympathetic nervous system Cytokines Adrenal gland

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Figure: Price Discrimination 1 Firm A Price Firm B Price $11 7 $6.00 4.50 4.00 3.00 MC $MRA$ $D_A$ 0 3,000 6,000 12,000 Quantity 4,000 0 $MR_B$ $D_B$ 2,200 4,500 6,000 3,000 3,800 If firm B perfectly price-discriminates, its profit will be ________. Oa. $13,500 Ob. $8,800 Oc. $18,000 Od. $3,800 Quantity M

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In an economy, the total expenditures for a market basket of goods in year 1 (the base year) were $5,000 billion. In year 2, the total expenditure for the same market basket of goods was $5,500 billion. What was the GDP price index for the economy in year 2? A 100 B 110 C 115 D 120

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A local bakery produces two popular items weekly: chocolate cakes and apple pies. The profit for a chocolate cake is $30, and an apple pie is $20. Each product requires two types of labor: baking and decorating. The chocolate cake needs 2 hours of decorating and 1 hour of baking, while an apple pie takes 1 hour for baking and 1 hour for decorating. The bakery has 1000 hours weekly for decorating and 800 hours for baking. Due to market demand constraints, the bakery should not produce more than 400 chocolate cakes per week. Hence, the bakery needs to know the optimal number of chocolate cakes and apple pies to maximize its total profit.

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Consider a market characterized by the following demand and supply conditions: $Q_d = 60 - P$ $Q_s = 3P$ A price of $30 will result in a of units.

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Write a sine function with a positive vertical displacement given the following information: the amplitude is 6, the horizontal shift is 12 to the left, y-intercept is (0,3), and the period is 8. $\circ f(x) = 6\sin(\frac{\pi}{4}x - 3\pi) - 3$ $\circ f(x) = 6\sin(\frac{1}{4}x + 3\pi) - 3$ $\circ f(x) = 6\sin(\frac{1}{4}x - 3\pi) + 3$ $\circ f(x) = 6\sin(\frac{\pi}{4}x + 3\pi) + 3$ $\circ f(x) = 6\sin(\frac{\pi}{8}x + 3\pi) + 3$

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Exercise Two: (PC#9: Cyborg Data Type Sizes) You have been given a job as programmer on a Cybrog supercomputer. In order to accomplish some calculations, you need to know many bytes the following data types use: • char • int • float • double You do not have any manuals, so you can't look this information up. Write a C++ program that will determine the amount of memory used by these types and display the information on the screen.

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