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jose antonio palomares

jose antonio p.

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The real zeros of the polynomial f(x)=-2x^(3) 6x^(2) 8x are x=

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In planning to teach an older adult client, the nurse should incorporate which teaching method or principle into the plan? A Focus on teaching a family member instead. B Teach in the early morning or late evening. C Keep teaching sessions short. D Put as much as possible into each teaching session.

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Which information best indicates that an individual living with type 2 diabetes has not achieved good glucose control of their diabetes mellitus over time? Fasting blood glucose 130 mg/dL Potassium 4.5 mEq/dL Hemoglobin A1C 9% LDL cholesterol 100mg/dL

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Which of the following is a mechanism employed to encode information along an axon? (Select all that apply) average rate of action potential firing change in amplitude total number of action potentials temporal pattern of action potentials some combination of average rate, total number, and temporal pattern of action potentials

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Determine the %(m/m) of glucose when 100.0 g of ethanol is added to 400.0 g of water

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What are products 1 and 2? Product 1 <\frac{H_2SO_4}{H_2O} \xrightarrow{HBr \text{ in } H_2O} Product 2 What is product 1? [Choose] What is product 2? [Choose]

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Find the following limit or state that it does not exist.\\ $\lim_{x \to 8} \frac{x^2 - 64}{8 - x}$ \\ Select the correct choice below and, if necessary, fill in the answer box to complete your choice.\\ A. $\lim_{x \to 8} \frac{x^2 - 64}{8 - x} = $ (Type an exact answer.)\\B. The limit does not exist.

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Using the Figure 6 below; a) Express $x(t)$ as a single function. b) Find the Energy of the signal $x(t)$. c) Sketch $x(2t-4)$

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The system to the right is a simple model of a foot pedal with an applied horizontal force F(t). The rod is massless. The spring is at equilibrium when θ = 0. a) Find the equation of motion for this system Answer: mlθ'' + clθ' cos^2θ + (keθ - cosθ + mgl^2) sinθ = Ft^2cosθ b) Find the linearized equation of motion for this system Answer: mlθ'' + clθ' + (klθ + mgl^2)θ = F(t)l^2 c) What is the natural frequency and damping ratio for the linearized system? Answer: ζ = ce / (2√(me / (2ml^3ke + mg^2))) n = √(me / (2ml^3ke + mg^2)) d) What is the natural frequency if gravity is ignored? Would this change affect the response? Explain why or why not. Answer: If gravity is ignored, the natural frequency would be reduced, changing the response. e) Find the transfer function for this system H(s) = θ(s) / F(s) f) If Ft = A sin(t), what is the steady-state response of the pedal, θ_ss? Answer: θ_ss(t) = A g) Write the equation of motion from part 1 in a state space model (that you could eventually use for a MATLAB ode solver) Answer: z1 = θ, z2 = θ' z1' = z2 z2' = (F(t)l^2 - clθ' - (klθ + mgl^2)) / m

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2. A closed rigid tank filled with water is initially at 300 psia with a quality of 80% and a volume of 10 ft³ is cooled until the pressure is 60 psia. Using the attached Steam Tables, determine: (a) the initial specific volume of the water in ft³/lb, (b) the initial specific internal energy in Btu/lb, (c) the final quality of the water, (d) the final specific internal energy in Btu/lb, (e) the mass of the water in lb, and (f) the heat transfer in Btu. (10 points) Note: $E_{in} - E_{out} = \Delta E_{system}$ $V = V_f + x \cdot (V_g - V_f)$ $Q - W = \Delta E_{system} = \Delta U + \Delta KE + \Delta PE$ $u = u_f + x \cdot (u_g - u_f)$

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