Numerade

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Use the integrating factor method to find y solution of the initial value problem $y' = 3y + 5 \cos(2t)$, $y(0) = -\frac{30}{13}$. (a) Find an integrating factor $\mu$. If you leave an arbitrary constant, denote it as c. $\mu(t) = $ (b) Find all solutions y of the differential equation above. Again denote by c any arbitrary integration constant. $y(t) = $ (c) Find the only solution of the initial value problem above. $y(t) = $

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If the demand for one good decreases when the price of another good increases, the goods are Multiple choice question. normal complements inferior substitutes

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Find the length of the arc Find the length of the arc of the curve y=x^(3)+1 from x=1 to x=2 y=x^((1)/(5)) from x=0 to x=32 x=3t^(4) and y=4t^(3) from t=0 to t=3 x^((2)/(3))+y^((2)/(3))=25 Find the surface area formed by revolving the length of the arc of the curves: y= oot(3)(x^(2)) from x=0 to x=16 x=t^(3) and y=t^(2) from t=1 to t=3 about the x-axis and y-axis Find the length of the arc Find the length of the arc of the curve y=x^(3)+1 from x=1 to x=2 Find the surface area by revolutionizing the length of the arc of the curves: y= oot(3)(x^(2)) from x=0 to x=16 x=t^(3) and y=t^(2) from t=1 to t=3

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Electrons are transferred from cytochrome c to complex IV in the electron transport chain. In this step, O2 reduction is catalyzed by ________ to form H2O. ? NADH dehydrogenase ? Cytochrome oxidase ? Rubisco ? PEP carboxylase

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Find the limit of the function (if it exists). (If an answer does not $x^2 - 36$ $\lim_{x \to -6} \frac{x^2 - 36}{x + 6}$ -12 Write a simpler function that agrees with the given function at al g(x) = 6

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Evaluate. Then interpret the result in terms of the area above and/or below the x-axis.\\ $\int_{-1}^{1} (x^3 - 4x) dx$

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Gross vs Budget with LS Regression Line 1400 1200 1000 800 600 400 200 Gross 50 100 150 200 250 Budget

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Texts: (Figure: The Profit-Maximizing Output and Price in the Monopoly Diamond Market. Use Figure: The Profit that AC=MC=$200. Under perfect competition, the price of the good would be $200 and 8 units would be produced. Price, cost, marginal revenue of diamond: $1,000, $800, $600, $400, $200, $0, -$200, -$400 8 MC MR 810 16 20 Quantity of diamonds as 600 8 Ob) $200: 16 cs 200: 8 Od $600: 16

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12.00 10.00 8.00 6.00 4.00 2.00 Market for Gasoline 0.00 0 50 100 150 200 250

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Learning Task 2. Solve each problem using quadratic functions. 1. The sum of two positive integers is 35. What is the minimum sum of their squares? 2. A rectangle has a perimeter of 100 cm. Find the greatest possible area for the rectangle.

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stephen b.