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william ortu-o

william o.

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Problem 5. (20%) Use the liner phase shift property of Discrete Time Fourier Transform (DTFT) to design a system to measure the width of a crack in the eye using non-invasive ultrasonic waves for use in ophthalmology. Hint: you may want consider the crack as having two interfaces. Use reflected waves from these two interfaces together with the linear phase shift property.

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1. The equilibrium constant you studied in this reaction is dependent upon the [H+]. What was the effect upon the magnitude of $K_{eq}$ caused by using dilute HNO$_3$ rather than 1.0 M HNO$_3$? (Would this change your answer to Question 3?) [FeSCN]$^{2+}$ + H$^+$

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a. The inheritance pattern described above is ________________ (sex-linked, codominance, incomplete dominance, or epistasis?).

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A police is chasing a theif at speed of 36km/h and theif is running at a speed of 7m/s .. the initial distance between the police and theif is 100m after how much distance and time, the police will catch the theif

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Function $f$ is $f(x) = \begin{cases} 4x & \text{if } 0 < x < 15\\ x + 9 & \text{if } 15 \le x < 30\\ 4x & \text{if } 30 \le x \le 45 \end{cases}$ \\ Find $f(18)$. \\ O a. 30 \\ O b. 18 \\ O c. 42 \\ O d. 31 \\ O e. 27

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Draw a pushdown automaton that accepts some language. Please give me a few examples and problems as I don't have any, I just want a step by step how to do it

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11. Let X be a random variable that satisfies an N(3,4) distribution. Determine $P(2X + 3 > 4)$.

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Question 3 (5 points) This problem is review for things that will come up soon. (a) (3 points) Let $f(x) = \ln(x^2 - 2x + 2)$. Find the critical points of $f$, and determine its absolute minimum and maximum values on $[0, 2]$.

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Find out the factor of safety of a spring in a pen under static and failure loads. Use appropriate design parameters.

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Find \( (u, v) \), \( ||u|| \), \( ||v|| \), and \( d(u, v) \) for the given inner product defined on \( R^n \). \( u = (1, 2, 0) \), \( v = (2, 0, 1) \), \( (u|v) = u \cdot v \) (a) \( (u, v) \) (b) \( ||u|| \) (c) \( ||v|| \) (d) \( d(u, v) \)

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