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Let’s assume we have a restriction enzyme that targets the six-base sequence CGATCG. What are the chances of this specific six-base DNA sequence matching any random six-base pair stretch of DNA? You should use a calculator, but show your work.

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Consider the line 13x + 20y = 10 What is the y-intercept of the parallel line through (20,10)

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Question 5 (20 points) Answer the following short-answer questions: (a) Which institution is the central bank of the US? What about of the Eurozone and Bulgaria? Where are the headquarters of the central bank that is responsible for the monetary policy of the Eurozone? (b) Define the peak, through, expansion and the boom of business cycles. (c) Define the output gap (d) What differentiates a stock of company from a bond issued by the same company?

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2. Create an enzyme activity diagram for the enzymes and insert it below. Enzyme amount will be your independent variable and enzyme activity the dependent variable. Your diagram will plot all three enzymes on the same chart. Summary Questions: For the following refer to your diagrams and data tables above. 1. Hypothesize the habitat where enzyme A would be selected for. Provide evidence from the data above to support your response. 2. Which enzyme would you most expect to find in your intracellular or extracellular fluids of your body? Support your answer using data from the tables. 3. You can find enzymes with pH activity profiles of both B and C within the same cell in your body. Hypothesize where in the cell you might find these two enzymes. What structures in a cell make this coexistence possible? (Hint: consider H+ gradients in cellular respiration and photosynthesis). 4. Hypothesize the effect of product molecule yield for a chemical reaction that was catalyzed by enzyme A that occurred at 25°C. Explain what you could do to increase product yield with this chemical reaction. 5. Review your enzyme and substrate concentration diagrams. What is the significance of the plateau in product yield? What could you do to increase product yield in both situations?

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The volume of the solid bounded below by the xy-plane, on the sides by $\rho = 9$, and above by $\phi = \frac{\pi}{16}$, is

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supported by a pin at J and a roller at G. Determine the force in member FH, FG, EG(make sure that you state whether the member is in tension or compression). 2000 N 2000 N 2000 N 2000 N 2000 N 2000 N 0.8 m 0.8 m 0.8 m 0.8 m 0.8 m A B D F H J 2.5 m C E G

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A sample of humid air is initially at 101.3 kPa at 25 Â°C and a specific humidity of 13.5 g (kg dry air)^-1. If the temperature of the mixture is raised by 10 Â°C, what is the change in the specific humidity of the humid air?

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OGRAPHS AND FUNCTIONS Evaluating functions: Absolute value, rational, radical The functions $f$, $g$, and $h$ are defined as follows. $f(x) = \frac{x^2 - 2}{x + 6}$ $g(x) = \sqrt{x - 5} + 4$ $h(x) = |-18 + 16x|$ Find $f(-2)$, $g(8)$, and $h(\frac{-3}{4})$. Simplify your answers as much as possible. $f(-2) = ?$ $g(8) = ?$ $h(\frac{-3}{4}) = ?$

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Transform the radical expression into a simpler form. Assume the variables are positive real numbers.-7xy√(45x^3y^5)

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Being RM7,750 for 245 cakes. The bakery bakes three types of cakes with the monthly costs for baking 2 banana cake, carrot cake, and chocolate cake are RM20, RM30, and RM40 respectively. The selling prices of a banana cake, carrot cake, and chocolate cake are RM25, RM35, and RM50 respectively. If the bakery intends to make a profit of RM1,725 monthly, how many cakes of each type should be baked? Sebuah bakeri membuat tiga jenis kek dengan kos bulanan ialah RM7,750 untuk 245 biji kek. Kos untuk membuat sebiji kek pisang, sebiji kek lobak merah, dan sebiji kek coklat masing-masing ialah RM20, RM30, dan RM40. Harga jualan bagi sebiji kek pisang, sebiji kek lobak merah, dan sebiji kek coklat masing-masing memperoleh keuntungan sebanyak RM25, RM35, dan RM50. Jika bakeri itu ingin memperoleh keuntungan sebanyak RM1,725 setiap bulan, berapakah bilangan setiap jenis kek yang perlu dibuat?

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jose carlos v.