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kevin gonzalez

kevin g.

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32. Injury to the dorsal columns by chronic infection will produce a) microcephaly. b) meningitis. c) tabes dorsalis. d) hydrocephalus.

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3. Is vector \(\vec{u}\) an eigenvector of matrix \(A\)? If so, find the corresponding eigenvalue. (a) \(\vec{u} = \begin{bmatrix} -1 \\ 1 \end{bmatrix}\), \(A = \begin{bmatrix} 5 & 2 \\ 3 & 6 \end{bmatrix}\) (b) \(\vec{u} = \begin{bmatrix} 1 \\ -2 \\ 2 \end{bmatrix}\), \(A = \begin{bmatrix} 3 & 6 & 7 \\ 3 & 2 & 7 \\ 5 & 6 & 4 \end{bmatrix}\)

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Compute each of the given indefinite integrals.\\ $\int (a^5 b^2 x^7) da = \text{_____} + C$\ $\int (a^5 b^2 x^7) db = \text{_____} + C$\ $\int (a^5 b^2 x^7) dx = \text{_____} + C$

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You are conducting a two-tailed test of a claim about a variance with $n = 17$. If $\alpha = 0.2$, find the larger critical value, to two decimal places.

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S M T W T F S 12 13 14 15 16 17 18 Friday April 17, 2020

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Prove that:- ? $Y_1^1 = -\frac{3}{8\pi} \sin \theta \ e^{i\phi}$ ? $Y_1^0 (\theta, \phi) = (\frac{3}{4\pi})^{1/2} \cos \theta$ ? $Y_2^0 = \sqrt{\frac{5}{16\pi}} (3\cos^2\theta - 1)$

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Question 14 5 pts One year ago, an investor purchased a 10-year 8% annual coupon bond at par of $1,000. Today (with 9 years to maturity) the bond is priced to yield 7.10%. If the bond is sold, what is the total return to the investor (interest plus appreciation) for the 1-year holding period? Hint: The total return includes the coupon rate plus the appreciation (or depreciation) due to the change in rates. Therefore, calculate the current price based on the yield, and then calculate the total return over 1 year based on that price and the coupon payment. Your answer should be between 6.32 and 17.42, rounded to 2 decimal places, with no special characters. Question 15 5 pts Two years ago, Bob purchased a 20-year $1,000 par value zero coupon bond for $311.80. If today (with 18 years to maturity) the bond is priced to yield 4.90%, what is his annualized return if he sells the bond? Hint: Calculate the price of the bond today, and use as FV to calculate the return over 2 years. Your answer should be between 4.02 and 22.46, rounded to 2 decimal places, with no special characters.

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Pre-lab: There are two parts to the pre-lab: one is code writing, the other is to determine the number of grid points and the time to measure at each grid point. Here is the pseudo code for the microcontroller. Write the code and print it out as your pre-lab. Have the code ready to use in the lab: 1. Set up DIO3 as input 2. Set up serial connection with computer 3. Time to count = (some number of milliseconds, more than 1 less than 32,000) Main loop: 1. Print "Press space bar to start counting" 2. While (no bytes from computer), wait 10ms 3. Clear buffer by reading string 4. Print "counting" with line feed 5. To = number of milliseconds (see below) 6. Set Counter = 0 7. While (Number of milliseconds - To) Time_to_count 8. If pulse on DIO3 within 10,000s, then Counter 9. Print out Counter value and line feed Some Arduino code which will be useful: 1. Number of milliseconds since program started pulseIn(pin, value, timeout) - the length of pulse read in, here value = HIGH, timeout = 10,000. 2. millis() - returns 0 if no bytes sent from computer 3. If no pulse, this returns 0 4. Serial.available() - reads string from serial input, clears buffer so that Serial.available() is 0 again 5. Serial.readString() - your count And the smaller the grid size, the better your data! Keep in mind you only have 3 hours to complete the lab. You should probably aim for 1.5 hours of data taking. Suppose you use linear spacings and count for 30s. This will take you 7x5 points x 18 minutes, not counting time to move the sample. Complete this calculation in your lab book.

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Does the system below have a unique solution, no solution, or many solutions? What does this mean graphically? 6x + 15y = 6 x + 2.5y = 1 Does the system have a unique solution, no solution, or many solutions? A. many solutions B. a unique solution C. no solution What does this mean graphically? A. The two lines are parallel. B. The two lines intersect at a single point. C. The two lines are the same.

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"Change Adaptation" Please respond to the following: Imagine you work as an IT professional for a midsized company. Describe a change (i.e., a change of process, system, technique) pertaining to an IT project, and determine how you would adopt the change to maximize the organization's benefits and minimize the negative change impacts. Analyze why adaptation is the core value of Agile development. Provide an example to support your response.

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