Numerade

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1. Solve the initial value problem (IVP) $y' = x^2 \sqrt[3]{y}$, $y(1) = 8$

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Explain the steps of replication. Note: This is a very important question. You should be very familiar with this process. Use the video of DNA replication and the interactive website to help you.

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5. [0/1 Points] DETAILS MY NOTES ZILLDIFFEQMODAP12 4.5.030. PREVIOUS ANSWERS ASK YOUR TEACHER PRACTICE ANOTHER Find linearly independent functions that are annihilated by the given differential operator. (Give as many functions as possible. Use x as the independent variable. Enter your answers as a comma-separated list.) $D^2 - 11D - 26$ -2,13 Need Help? Read It Watch It Submit Answer 6. [0/1 Points] DETAILS MY NOTES ZILLDIFFEQMODAP12 4.5.034. PREVIOUS ANSWERS ASK YOUR TEACHER PRACTICE ANOTHER Find linearly independent functions that are annihilated by the given differential operator. (Give as many functions as possible. Use x as the independent variable. Enter your answers as a comma-separated list.) $D^2(D - 7)(D - 9)$ $e^{-5x}, e^{14x}$

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Let p be the APY. Note that if the initial balance is $y_0$, one year later the balance is p% more. $p = 100e^k - 100$ (Type an expression using k as the variable.)

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Assume a market in which maximum possible Total Social Surplus is equal to $250,000 (which is realized if 29,000 units are traded). If instead 34,000 units are traded, then realized Total Social Surplus is equal to $150,000. It follows that if 34,000 units are traded, then Deadweight Loss is equal to a) $150,000-$250,000=-$100,000 (i.e., negative $100,000 ) b) $450,000-$350,000=$100,000 c) 34,000-29,000=5,000 d) $250,000-$150,000=$100,000 Assume a market in which maximum possible Total Social Surplus is equal to $250,000 (which is realized if 29,000 units are traded). If instead 34,000 units are traded, then realized Total Social Surplus is equal to $150,000 It follows that if 34,000 units are traded, then Deadweight Loss is equal to a) $150,000 - $250,000 = -$100,000 (i.e., negative $100,000) b) $450,000 -$350,000 =$100,000 c34,000-29,000=5,000 d $250,000-$150,000=$100,000

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Question content area top Part 1 Consumer surplus is the ________ summed over the quantity bought. Question content area bottom Part 1 A. number of dollars' worth of other goods and services forgone to obtain one more unit of a good or service B. value of a good or service plus the price paid for the good or service C. value of a good or service minus the price paid for the good or service D. marginal social benefit minus the marginal social cost

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A B C D 1 Salesperson Shift Absent Sales 2 Alice Afternoon Yes 3 Bobby Morning No 597 4 Carol Evening No 395 5 Cindy Evening Yes 6 Greg Afternoon No 571 7 Jan Morning No 1,056 8 Marcia Morning No 205 9 Mike Afternoon No 766 10 Peter Evening No 568 For the above worksheet, which of the following will result from the formula =COUNTIFS(C2:C10, "No", D2:D10,">750")? ? ?. 1 ? ?.2 ? C. 7 ? D. 3

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Design the PLC system necessary to perform the following tasks: A motor starter is used to run a conveyor on which packages will be loaded. A start and stop pushbutton are used to control the conveyor. A normally closed limit switch actuates when a package arrives at the unload area. The process is as follows: When the start pushbutton is pressed, the conveyor will start. The start pushbutton may now be released and the conveyor will continue to run. The conveyor will stop when either the stop pushbutton is pressed or the package arrives at the unload area. When the package is present at the unload area an alarm will sound. The alarm will remain on until an alarm reset pushbutton is pressed or after a 10 second delay has occurred. 1. Design the input drawing to show all of the input devices connected from L1 to the input card (located in slot 5). Design the output drawing to show all of the output devices connected from the output card (located in slot 6) to L2. Show all annotation (including address number) on the drawing. L1 L2 2. Design the logic (complete with annotation) in the space below to meet the design criteria.

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Let $(X, \tau_X)$ be a topological space and $A \subset X$ such that $A$ is closed. Let $(Y, \tau_Y)$ also be a topological space, and $D \subset Y$ such that $D$ is closed. Suppose that there is a homeomorphism $\phi: A \to D$. Let $Z := (X \times \{0\}) \cup (Y \times \{1\})$. (c) Let $W = Z/ \sim$ be equipped with the quotient topology, and let $q: Z \to W$ be the corresponding quotient map given by $q((z, k)) = [(z, k)]$. Prove that $q(A \times \{0\})$ is a closed set in $W$.

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After you finished your study and your daily exercise, you deserve some fun before you go to bed. Let's play the game: "Whoever reaches 20 first is a winner!" The rules of the game are as follows: ? The computer randomly determines who starts playing first. ? ? The computer randomly determines whether you are allowed to use one or two numbers. The player who reaches the number 20 is the winner and is congratulated by typing the following sentence: "Congratulations! The first / second player is the winner!" As long as you are a programming genius, write a program in C language that simulates the previous game. Example: The player who starts first: 1 (means the first player starts) Computer's decision: 1 First player: 1 Computer's decision: 2 Second player: 2, 3 Computer's decision: 2 First player: 4, 5 Computer's decision: 1 Second player: 6...........etc

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mark w.