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rachel garcia

rachel g.

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(1) Determine whether the product AB or BA makes sense if (a) A = $$\begin{bmatrix} 3 & 5 & 7 \\ 9 & 11 & 13 \\ 1 & 2 & 3 \end{bmatrix}$$ , B = $$\begin{bmatrix} 4 & 1 \\ 5 & 2 \\ 6 & 3 \end{bmatrix}$$ (b) A = $$\begin{bmatrix} 9 & 11 & 13 \\ 3 & 5 & 7 \end{bmatrix}$$ , B = $$\begin{bmatrix} 4 & 1 \\ 5 & 2 \\ 6 & 3 \end{bmatrix}$$ Find AB or BA if it makes sense. What is the size of AB, BA? Is AB equal to BA if both make sense?

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What hormone is responsible for controlling the number of aquaporins present in the collecting duct? What does that hormone do?

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Draw an arbitrary budget constraint and an arbitrary indifference curve. Denote the customer's optimal choice as point A. What does the consumer's MRScl equal at point A?

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What role do physical couplings play in embodied cognition? Question 2 options: 1. Couplings are solely between the body and brain. 2. Enabling direct interaction between body and environment. 3. Physical couplings are relevant to cognitive processes once they are abstracted and amodal. 4. Cognition is solely a product of internal neural mechanisms.

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5. Find the unknown angle measure.

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A 6-1: Projectile with Drag Consider the projectile problem, where a particle of mass m is launched with initial speed Vo and angle Yo. In addition to the normal gravitational force, we wish to model the aerodynamic drag in the simplest way (but a bit crude) as a force opposing the direction of velocity at any given instant, Fp = -co. Here c is the drag coefficient which we will assume is constant (in practice it is not typically). a) Draw a FBD and derive relevant equations of motion. b) Integrate the equations of motion (it is doable by hand) to get solutions x(t) and y(t) A 6-2: The Particle Rocket Projectile Problem Here a rocket is to be modeled as a particle, subject to gravitational, drag, and propulsive forces. Consider m(t) to be the mass of the rocket, and that the rocket is launched at an initial angle Yo with zero speed. The propulsion force is given in the notes. Assume that the rate of change of the rocket's mass, m, is some negative constant, such that m(t) = mg + mt, and also that P = P - Pamb = constant. The additional external forces are Fp = cu and gravity. a) Draw a FBD and derive relevant equations of motion

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The baseball player A hits the baseball at $v_A = 41 \text{ ft/s}$ and $\theta_A = 54^\circ$ from the horizontal. When the ball is directly overhead of player B he begins to run under it. Figure Part A Determine the constant speed at which B must run in order to make the catch at the same elevation at which the ball was hit. (Figure 1) Express your answer to three significant figures and include the appropriate units. $v_B =$ Part B Determine the distance $d$ in order to make the catch at the same elevation at which the ball was hit. Express your answer to three significant figures and include the appropriate units. $d = $

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Find the Newton's formula ($x_{n+1}$ in terms of $x_n$) for calculating the cube root of $R$. Calculate two iterations for $4^{1/3}$ with starting value of 1.

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3.7 Exercise A single phase power system consists of 480V-60 Hz generator supplying a load $Z_{load} = (4 + j3)\Omega$ through a transmission line of impedance $Z_{line} = (0.18 + j0.24)\Omega$. Answer the following questions about this system. a- If the power system is exactly as described above (figure 3.9), what will the voltage at the load be? What will the transmission line losses be? b- Suppose a 1:10 step-up transformer is placed at the generator end of the transmission line and a 10:1 step-down transformer is placed at the load end of the line (as shown in figure 3.10). What will the load voltage be now? What will the transmission line losses be now?

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14. If a Backward Difference System is cascaded with another Backward Difference System, the overall impulse response of the cascade is: a) h[n]=u[n-1] b) h[n]= \delta[n]-2\delta[n-2]+\delta[n-2] c) h[n]= 2\delta[n]-2\delta[n-2] d) none above

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