Exercise 2Generate a plot of the function z = 0.1t² + 0.4t + 5 in the range -10 ≤t ≤ 10. Your t values should have a spacing of no more than 0.1.Hints:1. Type your code in the empty code cell below.2. Generate a suitable vector t with the np.arange() command. You might want to print t to double-check that it meets the spacing condition.3. Calculate the result vector z according to the given equation. Remember that the operator for exponentiation is **, so t² would be coded as t**2. The multiplication operator may not be omitted.4. Follow the example to generate a plot of z (vertical axis) versus t (horizontal axis). Be sure to label the axes. Assume t is in seconds (s) and z is in meters (m).5. Verify that the plotted curve looks like a quadratic function (i.e. a parabola).# YOUR CODE HEREraise NotImplementedError()

import numpy as np import matplotlib.pyplot as plt # Generate a vector t with values from -10 to 10…

Answered: Exercise 2 Generate a plot of the…

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Free answer instructions: 1. At the top of the page write your name and problem version (A, B, or C) 2. Carefully read the problem 3. Write your solution to each sub-section separately (A, B, C) on paper Your solution can be turned in two ways: A. Scan or take a photo of your solution - make sure your scan is legible Make sure your file is in jpeg or pdf format (other formats will need to be converted). Upload your scanned solution using the "Choose a File" button beneath B. Turn in a hard-copy with your name on it to SRTC 134 by 12:45PM Version B A large disc-shaped grindstone is spinning at 500 revolutions/min. The grindstone has a mass 4.0 kg and radius 9.0 cm. The moment of inertia of a disc rotating about its center is given by I = MR² The power is shut off by the operator and to slow it down, she sharpens a 4 kg axe by holding it against the grindstone until it stops 7 s later. Assume the angular acceleration is constant while the grindstone is slowing down. (A) Draw a diagram…
Answer the problem below and show your solution.
Solve for question 3 The θ integration fails if α is non-constant. There is also a type of situation where the step before the integration fails, involving ω. Question 1: derive ω = αt + ω0. Start with the derivatives I began with, and derive this equation. Question 2: derive θ = 1/2αt2 + ω0t + θ0. You may use prior derived results. Question 3: derive θ = θ0 + (ω + ω0) t/2. You probably need to use prior derived results.
Can please solve problem #12 and show all of your work in pictures do not type it, please! make sure you do the right work, thank you for your help.
You can upload handwritten solution as well, i want answer as early as possible
Free answer instructions: 1. At the top of the page write your name and problem version (A, B, or C) 2. Carefully read the problem 3. Write your solution to each sub-section separately (A, B, C) on paper Your solution can be turned in two ways: A. Scan or take a photo of your solution - make sure your scan is legible Make sure your file is in jpeg or pdf format (other formats will need to be converted). Upload your scanned solution using the "Choose a File" button beneath B. Turn in a hard-copy with your name on it to SRTC 134 by 12:45PM Version A In a General Physics laboratory at Portland State, a block of mass m₁ is sliding along a near frictionless surface with initial velocity of V₁; and has a head-on elastic collision with a stationary block of mass m2. After the collision the blocks have velocities v₁fand v2f. Both masses are measured prior to the experiment and the initial speed of m₁ is also measured using a photo-gate instrument. (A) What equations from conservation are…
Can you please do all of them. Tank you
Simplify using Boolean postulates and theorems. 1) F1=AʹB+BCʹ+BC+ABʹCʹ 2) F2=(X+Y)(X+Z)
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