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amber khan

amber k.

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The Schwarzschild radius of a black hole with a mass of 1.0 MSun is 3.0 km

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Sharon is a patient with schizophrenia who exhibits decreased emotions, slowed speech, and slowed movement. Sharon is experiencing ______ symptoms of schizophrenia. ? negative ? dissociative ? psychotic ? positive

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Identify these criteria for defining religion. A definition of religion is... Biased if... it suggests a positive or negat Too narrow or limited if... [Choose] Too broad/vague (lacks specificity) if... [Choose] substantive if... functionist if... [Choose] [Choose] comprehensive if... [Choose]

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Consider the inverted pendulum on a cart system introduced in Homework 2. Recall that the system can be described by the following state-space representation: \begin{equation*} A = \begin{bmatrix} 0 & 1 & 0 & 0 \\ 0 & 0 & \frac{m_2g}{m_1} & 0 \\ 0 & 0 & 0 & 1 \\ 0 & 0 & \frac{(m_1+m_2)g}{m_1L} & 0 \end{bmatrix}, \end{equation*} \begin{equation*} B = \begin{bmatrix} 0 \\ \frac{1}{m_1} \\ 0 \\ \frac{1}{m_1L} \end{bmatrix}, \end{equation*} C = [0, 0, 1, 0], D = 0, with $m_1 = 2kg$, $m_2 = 1kg$, $L = 0.75m$, and $g = 9.81m/s^2$. Given the above, determine if the state-space representation is observable. State what it means for a the state-space representation to be observable or not. If it is not observable, then find the standard form which separates the observable modes from unobservable modes and find observer canonical form.

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1.23 Plot $v(t) = -2 + 6 \cos(2\pi 5000t - 90^\circ) \text{ V}.$

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I need help with this ASAP. I promise to give a thumbs up. In this lab, you will get familiar with I2C communication for the Arduino ESP32 development board and make use of the WIFI capabilities to display the results in a browser. All 3 development boards incorporate the ESP32 in some form. Lab Objectives: 1. Configure the slave address for the TMP100 sensor. 2. Set up the required circuitry using the recommended pull-up resistors and capacitors for the sensor (Page 19 of the sensor datasheet should be helpful). 3. Read temperature data from the sensor (in bytes). 4. Calculate and display the temperature in degrees Celsius and degrees Fahrenheit on a local machine using the Serial monitor for the Arduino. 5. Display the temperature on a remote device using the WIFI capabilities of the ESP32 device. At the minimum, you should be able to connect using telnet or HTTP from a laptop. Extra credit for being able to acquire the data and display it on your phone, that is, write a phone App to communicate with the device. In order to understand how WIFI works on the ESP32, you will first write code to talk to a WEB server, namely Google, and display the result of searching your name. You do not need to format the resulting HTML but display the raw data into the serial monitor of the Arduino IDE. The first part of the lab ensures that you are correctly connected to the Internet and that you can implement a client connection. You will program this part on the R4 and learn how to program the ESP32 present on the R4 board. You might want to write the following function which will initialize your WIFI connection: extern int wifi_startup(char ssid, char pass, bool verbose, IPAddress ip_address, int tries=5) where ssid is the SSID (Service Set Identifier) of the wireless network, char pass is the required password for the wireless network, verbose is a Boolean which if true will output messages about the status of the connection as it is attempted, ip is the returned IP address from the DHCP WIFI server, and tries is the number of attempts to contact the WIFI server before giving up. The function will return an integer status code which is specific to the Arduino WIFI code: {WL_IDLE_STATUS, WL_NO_SSID_AVAIL, WL_SCAN_COMPLETED, WL_CONNECTED, WL_CONNECT_FAILED, WL_CONNECTION_LOST, WL_DISCONNECTED}. When in verbose mode, the ESP32 should report the meaning of each code to the Serial monitor. Otherwise, it should only report the code itself. The code should continue to make attempts until it either exhausts its tries or it successfully receives the WL_CONNECTED code.

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Greedy Algorithm Proof Exercise Greedy Strategy Challenge: Ancient Artifacts Problem Statement: You, an intrepid archaeologist, have stumbled upon an ancient chamber filled with powerful artifacts. Each artifact, when activated, poses a threat by draining your energy. However, upon deactivation, the artifact releases a burst of energy that can rejuvenate you. Your mission is to determine the optimal order in which to deactivate these artifacts to ensure your energy never falls below zero. Additionally, your goal is to maximize the number of artifacts deactivated. Instructions: 1. Optimal Deactivation Order: ? Propose a greedy ordering for deactivating the artifacts based on a criterion that should guide the order in which you tackle the artifacts. 2. Proof Using Exchange Argument: ? Submit a proof that your proposed ordering is a valid and optimal greedy strategy using the exchange argument. ? Identify and explain the things being exchanged in the proof. ? Provide the cost of the exchange in algebraic terms. Additional Challenge: To add an extra layer of complexity to the problem, consider the artifacts having a secondary attribute—historical significance. Each artifact is associated with a certain historical era, and your mission includes preserving the artifacts in a historically meaningful order. Hints: 1. Think about sorting the artifacts based on the difference between the energy restored and the energy drained. How can you prioritize artifacts with the greatest net energy gain? 2. In the exchange argument, focus on a pair of adjacent artifacts in the sorted order. What is exchanged, and how does the exchange affect your overall energy? 3. Consider how the artifacts' historical significance might play a role in your ordering. Is there a way to incorporate this aspect while maintaining the primary objective of maximizing energy gain?

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Reduce the given system into the form $\vec{v_t} + A \vec{v_x} = \vec{d}(x, t, \vec{v})$ and solve the initial value problem $\vec{v_t} + \begin{pmatrix} -4 & -6 \ 3 & 5 \end{pmatrix} \vec{v_x} = \begin{pmatrix} 1 \ -1 \end{pmatrix}, \vec{v}(x, 0) = \begin{pmatrix} x \ 0 \end{pmatrix}$

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9. Use our Algorithm to determine Argument validity to determine if the argument below is VALID or INVALID. Explain exactly how you used a Truth Table to inform your response about validity/invalidity. $p \lor \neg q$ $\neg r \implies q$ $\neg p$ $\therefore r$

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Table 1 - Q4: x = 1.1 and y = 3 Table 1 Q3 Q4 Q2 Q6 Q7 Q9 Y X Y X Y X 1.0 2 A A 1 1000 100 10 160 1.1 2 B B 2 1050 100 11 176 1.2 2 C B 4 1100 100 12 192 13 208 1.3 2 D A 5 1150 100 100 14 224 1.4 2 E B 1 1200 1000 110 15 240 1.5 2 F B 2 1050 110 16 256 1.6 2 F A 4 1100 110 17 272 1.7 2 E B 5 1150 110 18 288 1.8 2 D B 1 304 1.9 2 A 2 1200 110 19 2.0 2 B B 4 1000 105 20 320 1.0 3 A B 5 1050 105 21 336 1.1 3 A A 1 1100 105 22 352 1.2 3 B B 2 1150 105 23 368 1.3 3 C B 4 1200 105 24 384 3 D A 5 1000 120 25 400 1.4 3 E B 1 1050 120 26 416 1.5 1.6 3 F B 2 1100 120 27 432 448 1.7 3 F A 4 1150 120 28 464 1.8 3 E B 5 1200 120 29 Candidate Q1 1 2 3 4 5 6 7 8 9 10 11 12 A C F A C F A C F A C F A C F A C F F A B B B B B B E E E E E E G G G G G G E E D D D H H H D D D H H H D D D H H H D H 14 15 16 17 18 19 20 4-A CNC machine center costs €100,000. Its value depreciates at X% per annum. Solve accurately the given values in Table 1 Q4 to determine the following: i) What will be its value after Y years (see Table 1-Q4)? ii) How long will it take to have a value of €50,000?

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