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scott gonzalez

scott g.

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Problem #4: Consider the strut (CB) and steel wire (AB) configuration in figure 4. Determine the elongation in the steel wire AB from the given loading if it has a diameter of 0.2 inches. Assume the strut CB is perfectly rigid (no bending deformation). Steel has a modulus of elasticity of 29000 ksi. Draw the free body diagram of the beam. A 200 lb/ft B C 9ft

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Tristan Sandino is selling his motorcycle. He is being offered monthly payments of $250 for 3 years, What is the net present value of these payments (NPV)? Assume money is worth 1.2% compounded monthly. Round to the nearest cent.

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A budget constraint illustrates the Question 7 options: prices that a consumer chooses to pay for products he consumes. purchases made by consumers. consumption bundles that a consumer can afford. consumption bundles that give a consumer equal satisfaction.

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Problem 22.33 Draw the product of each reaction. [1] NaCN Br [1] DIBAL-H [2] LIAIHA [3] H\(_2\)O b. CEN [2] H\(_2\)O

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The user would like to read the input value from PINC once every 45 ms. If the AVR microcontroller is driven by a 2.5 MHz crystal, which of the following statements are needed to configure timer 0? Select one: TCNTO = 92; TCCR0 |= 4; TCNTO = 139; TCCR0 |= 3; TCNTO = 40; TCCR0 |= 4; TCNTO = 146; TCCR0 |= 5;

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2. Derive the narrow base ideal diode equation (show all the procedures) in the dark and light. In this case, the lengths of p- and n-side regions are shorter than the diffusion lengths of electron and hole. Both ends of the diode have metallurgical contacts, so assume the excess carrier at the ends of the diode is zero. In the light, assume generation rate (G) is constant in the entire region, and the length of depletion region is W. Neglect the recombination at the depletion region. $W_p$ $W_n$ p n Excessive carrier at both ends of the diode = 0

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(b) Given a silicon power MOSFET at T = 300 K has the following parameters: $C_{ox} = 12 \times 10^{-8} F/cm$, $V_G = 0.25 V$, $V_D = 9 V$, $V_{Th} = 0.08 V$, $L = 1.8 \mu m$, $Z = 11 \mu m$, $W_{cell} = 3.8 \mu m$, $N_a = 3 \times 10^{14} cm^{-3}$, $N_d = 7 \times 10^{16} cm^{-3}$, $K_o = 0.0322$ Find the saturation drain current ($I_{Dsat}$) and transconductance ($g_m$) of this device. (7 marks)

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? Find the Centroid location of shaded Area 3in 4in 3in 4in 3in X = ____ in Y = ____ in ? Determine the moment of Inertia $I_x$ of the shaded Area about x axis. 12 in 8in 6in 4in r = 2 in $I_x$ = ____ $in^4$

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Let $M_{n,n}(\mathbb{R})$ denote the vector space of $n \times n$ matrices with real entries. Let $f: M_{2,2}(\mathbb{R}) \to M_{2,2}(\mathbb{R})$ be the function defined by $f(A) = A^T$ for any $A \in M_{2,2}(\mathbb{R})$. Is $f$ a linear transformation?\\ Let $A = \begin{bmatrix} a_{11} & a_{12} \\ a_{21} & a_{22} \end{bmatrix}$ and $B = \begin{bmatrix} b_{11} & b_{12} \\ b_{21} & b_{22} \end{bmatrix}$ be any two matrices in $M_{2,2}(\mathbb{R})$ and let $c \in \mathbb{R}$.\\a. $f(A + B) = \[\] f(A) + f(B) = \[\]$ (Enter $a_{11}$ as a11, etc.) $+ \[\]$\\ Does $f(A + B) = f(A) + f(B)$ for all $A, B \in M_{2,2}(\mathbb{R})$?\\ b. $f(cA) = \[\] c(f(A)) = \[\]$\\ Does $f(cA) = c(f(A))$ for all $c \in \mathbb{R}$ and all $A \in M_{2,2}(\mathbb{R})$?\\c. Is $f$ a linear transformation?

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Data Table 4 75 mm Convex Lens 1/f (1/di+1/do) do di hi ho (mm) (mm) (mm) (mm) 500 8.1cm 4cm 2cm 450 8.3cm 5cm 2cm 400 8.7cm 5cm 2cm 350 9cm 6cm 2cm 300 9.3cm 7cm 2cm 250 10.1cm 9cm 2cm 200 11.25cm 11.5cm 2cm 150 13.8cm 1.7cm 2cm 100 24.6cm 4.6cm 2cm d=lens do=dist. 4 lens+object Positive f f h/ho -di/do

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