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samantha taylor

samantha t.

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What was first formed and named the "Smart Policing Initiative" in 2009 is now known as? Question 3 options: a) Florida State University Center for Criminal Justice Research b) Strategies for Police Innovation c) National Center for Community Policing d) Police Outreach Initiative

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5) Provide 2 ways to make the target below using Grignard reagent chemistry.

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What is Windows Hello and Windows Passport?

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5.53 The MOSFET in Fig. P5.53 has $V_t = 0.4 \text{ V}$, $k'_n = 500 \text{ } \mu A/V^2$, and $\lambda = 0$. Find the required values of $W/L$ and $R$ so that when $V_i - V_{DD} = +1.3 \text{ V}$, $r_{DS} = 50 \Omega$ and $V_o = 50 \text{ mV}$.

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int binary_search(int *a, int key, int min, int max) { if (max < min) { return -1; } else { int mid = (min + max) / 2; if (a[mid] > key) { // key is lower return binary_search(a, key, min, mid - 1); } else if (a[mid] < key) { // key is higher return binary_search(a, key, mid + 1, max); } else { return mid; // found the key! } } } Figure 1: Binary Search Procedure int main() { int nums_array[] = {0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11}; int len = 12; int index = binary_search(nums_array, 9, 0, len - 1); return 0; } Figure 2: Searching for the Value 9 Within an Array Using the Binary Search Procedure

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Q1.1 Hough Transform Line Parametrization (20 points) 1. Show that if you use the line equation $p = x \cos\theta + y \sin\theta$, each image point $(x, y)$ results in a sinusoid in $(p, \theta)$ Hough space. Relate the amplitude and phase of the sinusoid to the point $(x, y)$. 2. Why do we parametrize the line in terms $(p, \theta)$ instead of the slope and intercept $(m, c)$? Express the slope and intercept in terms of $(p, \theta)$. 3. Assuming that the image points $(x, y)$ are in an image of width W and height H, that is, $x \in [1, W]$, $y \in [1, H]$, what is the maximum absolute value of $p$, and what is the range for $\theta$? 2 4. For point (10, 10) and points (20, 20) and (30, 30) in the image, plot the cor- responding sinusoid waves in Hough space, and visualize how their intersection point defines the line. What is $(m, c)$ for this line?. Please use Matlab to plot the curves and report the result in your write-up.

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I'm getting a "not enough inputs" error when I run my Matlab code. Can I get some help fixing my code please? 1. Create a function called projectileMotion that takes as arguments initial velocity (vo) and initial angle (theta) and then plots the vertical distance (vertical) versus the horizontal distance (horizontal), labels the plot, and then returns the horizontal and vertical distances and time (t), as shown in Equation 1. script1.m projectileMotion.m UntitledX function [horizontal, vertical, t] = projectileMotion(theta, V0) tmax = (2*V0*sind(theta))/9.81; t = 0:0.01:tmax; horizontal = V0*cosd(theta)*t; vertical = V0*sind(theta)*t - (1/2*9.81*(t.^2)); end

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QUESTION 4 If there are no external costs or benefits, a good's marginal cost curve is the same as its supply curve. measures the minimum price that producers must be offered to produce a given quantity of the good None of the above answers are correct. Both answers A and B are correct.

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Chapter 9, Reserve Problem 039 The internal shear force $V$ at a certain section of an aluminum beam is 12.8 kN. If the beam has the cross section shown (assume $a$=34 mm, $b_f$=65 mm, $t_f$=$t_w$=7 mm, $d$=70 mm), determine: (a) the shear stress $\tau_H$ at point H, which is located 34 mm above the bottom surface of the tee shape. (b) the maximum horizontal shear stress $\tau_{max}$ in the tee shape.

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1. Perform the following operations. i) 18.425 cm + 7.21 cm + 5.0 cm ii) 0.0035 s + 0.097 s + 0.225 s iii) 72.4 \times 0.084 iv) 107.88 \times 0.610 2. What is the volume, and its approximate uncertainty, of a sphere of radius (1.96 \pm 0.01) m? 3. Arranged equations below in the form of y = mx + c. No. Equation Dependent variable Independent variable Constant(s) 1. F = \mu N F N \mu 2. v = u + at v t u, a 3. R = AT + BT$^2$ R T A,B 4. I = I$_0$ exp(-\mu x) I x I$_0$,\mu 5. T = 2\pi \sqrt{\frac{l}{g}} T l 2\pi, g

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