Numerade

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What does the available evidence suggest about professional sports teams' ability to act as an economic engine? A. It casts doubt on their ability to do so. B. It confirms their positive economic impact. C. It shows significant positive outcomes on employment. D. It fluctuates between positive and negative effects.

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Alternative splicing: Question 12Select one: allows one gene to code for more than one protein describes how the same gene from different organisms can be spliced differently is the use of either a spliceosome or not for a self-splicing intron occurs in prokaryotes, but only rarely in eukaryotes

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If there is significant downward pressure on the value of a currency in a country with a fixed exchange rate, which of the following dangers does this country face in the near term? a depletion of foreign reserves Inflation An increase in its money supply All of the above

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Part B Now consider the case that the string tied to the block is wrapped around a smaller inside axle of the wheel of radius $r_B$ as shown in (Figure 2). Find $\omega_B$, the angular speed of the wheel after the block has fallen a distance $h$, for this case. Express $\omega_B$ in terms of $m$, $g$, $h$, $r_B$, and $I$. ? View Available Hint(s) $\omega_B =$ Submit Part C Which of the following describes the relationship between $\omega_A$ and $\omega_B$? ? View Available Hint(s)

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A = \begin{bmatrix} 1 & 2 \\ 3 & 4 \\ 5 & 6 \end{bmatrix} and B = \begin{bmatrix} 1 & -1 \\ 2 & 1 \\ -3 & 4 \end{bmatrix}\\ find:\\ a. A^T\\ b. B^T\\ c. A + B\\ d. (A + B)^T\\ Do you notice any connection between (A+B)^T, A^T and B^T?

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Find the integral: $\int 10e^{4x} dx$

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• All the motor vans were purchased on 1 April 2018. Depreciation has been, and is to be, provided at the rate of 20% per annum on cost from the date of purchase to the date of sale. On 31 March 2021, one van, which had cost KES 900,000, was sold for KES 550,000 as part settlement of the price of KES 800,000 of a new van, but no entries with regard to these transactions were made in the books.

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13. The aim of this question is to help us sketch the graph of functions using transformations. Here are the instructions to sketch the graphs • Draw the graph of each transformation that you apply before producing the final sketch. Please do not just draw the final graph. • Label two points on your new graph and explain (mathematically) what point it was on your basic (or old) function, and how it has changed to different points on your new graph (or transformed graph). For example, if the new point is (1, 2) and the old point is (-1,1), then I expect you to write $(-1,1)\rightarrow (1,2)$. Now, sketch the graph of the following functions using transformations. A. $y = -2\sqrt{x+2} - 1$ B. $y = \frac{1}{3}|2x + 2| + 3$ C. $y = -2\left(\frac{x}{3} - 5\right)^2 + 7$ D. $y = \frac{-1}{x+3} - 2$

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Evaluate \lim_{x \to \infty} x^2 \cos(x). If the corresponding limit is infinity, then insert INF in the blank. If the corresponding limit is negative infinity, then insert -INF in the blank. If the corresponding limit does not exist, then insert DNE in the blank. Otherwise, write the number as an integer or a reduced fraction.

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Find the measure of the are or angle indicated. Assume that lines which appear tangent are tangent. 1) 3) 5) 7) 2) 4) 6) 8)

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erica h.