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miriam herrera

miriam h.

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Compared to other fiber types, Type IIx muscle fibers preferentially use which metabolic system to generate ATP? Aerobic glycolysis Type IIx fibers are the only fibers that do not use ATP for contraction Anaerobic glycolysis Oxidative metabolism

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Change from rectangular to cylindrical coordinates. (Let r ≥ 0 and 0 ≤ 𝜃 ≤ 2𝜋.) (a) (−4, 4, 4) (b) (−6, 6 3 , 2)

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The main reason to keep a speaking outline brief is toa.Make the speech clearer for the audience. b.Ensure that the outline fits on a single note card. c.Make it easier for the speaker to gesture. d.Help the speaker maintain eye contact with the audience

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If the enthalpies of formation of dinitrogen pentoxide and nitrogen dioxide are 13.3 kJ/mol and 32.2 kJ/mol, respectively, and the entropy of the reaction is 473.8 J/(mol · K) at 0 oC, is the reaction spontaneous at STP? Note that cP (N2O5) = 96.27 J/(mol · K), cP (N O2) = 37.2 J/(mol · K), and cP (O2) = 29.4 J/(mol · K) Liz is having trouble getting the reaction to proceed at STP. Explain why this may be and suggest one way to overcome this challenge. Be prepared to rationalize your suggested solution

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When a mechanical switch opens or closes (for example, when user depresses a pushbutton), it is very typical that the mechanical apparatus used to “close” or “make” the circuit bounces for a short time. That is, contact is made initially between the switch contacts, but then due to mechanical elasticity, imperfections in manufacturing, and other factors, contact is then broken for short period, then remade, then broken again, etc., for some amount of time. This “switch bounce” phenomenon is typically very short lived, with each make-break cycle happening over a few microseconds, and with perhaps one to several such cycles per switch actuation. Smaller switches might exhibit bounce activity for 10-100us, while large switches might bounce for upwards of 1ms. Design a circuit that can debounce a mechanical switch. Your circuit should receive the clock, data, and reset inputs, and produce a single debounced output. Your circuit should be reusable in other digital systems, but for this system, you can assume a switch bounce time of no more than 200us (so choose an appropriate clock). Note this problem is related to homework problem #1.

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1 point xperimental Exercise III-Q1 part 1: Would you predict classical dominant/recessive inheritance or some form of co-dominance? Classical dominant/recessive inheritance Some form of Co-dominance

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Which of the following describes a commodity being in contango? The commodity is in short supply. Forward prices are above the spot price. The spot prices are above the forward prices. The forward prices are below the spot price.

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Find $a$ and $b$ such that $\begin{bmatrix} 7 \ -2 \ 5 \end{bmatrix} = a \begin{bmatrix} 1 \ 1 \ -2 \end{bmatrix} + b \begin{bmatrix} 10 \ 1 \ -1 \end{bmatrix}$ $a = $ $b = $

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8. Which areas represent the amount of producer surplus lost due to the tax? a. G b. A+B+C+E c. C d. C+G e. B+F 9. What is the total amount of producer and consumer surplus (i.e., social welfare) in this market before the tax is imposed? a. A+B+C+E+F+G b. A+C c. A+B+C+E d. F+G e. B+C+F+G 10. For any type of tax the government imposes: a. supply plus demand equals market price. b. tax revenue plus deadweight loss equals total lost social welfare. c. tax revenue plus market price equals deadweight loss. d. deadweight loss plus economic distortion equals tax revenue. e. total lost social welfare plus tax revenue equals deadweight loss. 11. Assume that a $0.10/pound tax on apples raises $100 million in revenue but causes a $125 million loss of consumer and producer surplus. From this information, we know that the deadweight loss from the tax is: a. $225 million. b. $100 million. c. $125 million. d. $25 million. e. $1.25 million. 12. A(n)____ in the elasticity of supply or demand in a market for a good that is taxed would tend to ____deadweight loss from that tax. a. decrease; increase b. increase; decrease

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14. (8 pts) Is $x^2 + x + 1$ irreducible over $Z_3$? Explain! 15. (8 pts) Is $x^4 + x^2 + 1$ irreducible over Q (rational numbers). Explain! 16. (6 pts) Let f(x) = $x^3 + 6$ in $Z_7[x]$. Write f(x) as a product of irreducible polynomials over $Z_7$.

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