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brenda valenzuela

brenda v.

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Privacy includes the right to _____________________. Group of answer choices control personal information use a computer own a printer own a computer

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Job card three The tower is held up by a series of cables connected to anchor points. Using the information in the image below, determine the resultant force on this bracket to ensure that the maximum force of 650N is not exceeded. Apply an appropriate mathematical software to verify solution. $F_1 = 450 N$ $45^\circ$ $30^\circ$ $60^\circ$ $45^\circ$ $F_2 = 600 N$

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A 18.6 g sample of isopropanol at -53.7°C was mixed with a 42.8 g sample of isopropanol at 2.4°C. What is the final temperature (in °C) of the solution? (c = 2.68 J/g.°C) Report your answer to one decimal place. If your answer is negative, be sure to input a negative (-) sign.

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Define solubility. A) a solid that does not dissolve in a gas B) the amount of a substance that will dissolve in a given amount of solvent C) the amount of a substance that will dissolve in a given amount of solute D) a solid mixed with another solid E) a liquid that does not dissolve in another liquid

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Write 8.225 x 10$^{-6}$ in decimal form.

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What are pectic ulcersWhat are peptic ulcers? Can they be healed?

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Module Open Systems Approach (MOSA) is an open architecture design strategy that leverages:

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March 31, 2021 - 7:45 PM - 8:45 PM - ZU A tensile test was conducted on a mild steel bar. The diameter and the gauge length of the bar was respectively. The extension was 0.21mm. What is the value of strain? Select one: a. 0.005 b. 0.00105 c. None of the above d. 0.0010 e. 0.0105 Total number of pages in this C

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Q5: (20 marks) The design of robust loss is very important for the deployment of machine learning in the wild. Here, we design two different loss functions as follows: $l_1(f(X),Y) = \sqrt{3 + (Y - f(X))^2} - 5$; $l_2(f(X), Y) = 3(Y - f(X))^2$; $l_3(f(X), Y) = 2(Y - f(X))^3$; Which loss function is less robust to outliers (or large noise) (10 marks) and why? (10 marks)

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Given the vector \(\vec{v} = (-6, -5)\), find the magnitude and angle in which the vector points (measured in radians counterclockwise from the positive x-axis and \(0 \le \theta < 2\pi\)). Round each decimal number to two places. \( ||\vec{v}|| = 7.81 \) \( \theta = 39.80 \)

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