A typical NMR peak after Fourier transform has a Lorentzian absorptive line shape. This line shape is represented by the function below, where x is in Hz f (x) = x2 + 1 Write a program to calculate the integral of this function using Riemann sums on the range from [-10, 10] (inclusive) with dx = 0.01. In other words, estimate the following integral with a Riemann sum. 10 1 x2 + 1 -10

A typical NMR peak after Fourier transform has a Lorentzian absorptive line shape. This line shape is represented by the function below, where x is in Hz f (x) = x2 + 1 Write a program to calculate the integral of this function using Riemann sums on the range from [-10, 10] (inclusive) with dx = 0.01. In other words, estimate the following integral with a Riemann sum. 10 1 x2 + 1 -10

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

See similar textbooks

Similar questions

Write a program that calculates the integral of the sin(x)/x function in the range [2,5] using the simpson method, in python code.
Write a function that returns the real part of the dominant eigenvector of M(a 11*11matrix), normalized to sum to 1. use python
F(x.y,z)=x'y'z+x'yz+xy'z'+xy'z can you simplify this and draw the diagram of the simplified function
F = A +B'C which one of the followings is the representation of function F in terms of SOP form? F(A,B,C)= m0+m2+m3 F(A,B,C)= M0+M2+M3 F(A,B,C) = M1+M4+M5+M6+M7 F(A,B,C) = m1+m4+m5+m6+m7
Write computer program to solve a set of equation by using Gauss-Seidel Iteration.
Given f(x) = (1+cos(x))^(1/3) a. calculate left end riemann sum using python b. calculate right end riemann sum using python
Use python: Below mentioned is the series for the sinusoidal wave sin(x). Summing higher number of terms provides better approximation sin(x)=x-+- 3 5 7 9 11 where "T" represents the factorial such as 11-1,202 x 1-2,3-3 x 2 x 1-6 and so on. Define a Python function sin series (x, tol) which, retums the sum of the above series till the absolute value of the term becomes smaller than tol. The returned value should be rounded to 6 decimal places. However, calculations are not rounded off at any stage in the program. For example, sin series (3.14,1.0) retums 0.523849 which is obtained by adding first three terms only because the absolute value of fourth term (3.14) 0.597141149 becomes smaller than the input tol to the function ie 0.597141149 <1.0 7!
Suppose we construct two quaternions 91 and 92 which rotate about the same unit vector. The angle of rotation for 91 is 79 degrees and the angle of rotation for 92 is 158 degrees. To perform spherical linear interpolation between the two quaternions using sin(to) slerp(t, 91, 92) sin((1 − t)0) sin(0) 91 + 92 sin(0) what angle should be used for 0? If you are not sure, consider building two quaternions using the above angles and working through the problem...The answer should be expressed as a number of degrees.
An approximation to the integral of a function f(x) over an interval [a, b] can be found by first approximating f(x) by the straight line that goes through the end points (a, f(a)) and (b, f(b)), and then finding the area under the straight line, which is the area of a trapezoid. Write a function trapezint(f, a, b) that returns this approximation to the integral. Test your code by integrating cos(x) and sin(x) from 0 to π.
SOLVE IN PYTHON Write a function that finds the period of the fundamental mode of oscillation for a shear building where the masses of each floor and the stiffnesses of each story are all the same . For example, for a 8-story shear building where each floor is 1200 kg and the stiffness between each floor is 10 5 N/m, the period of the fundamental mode would be 3.73 s. def sb(m, k, n): '''Find the period of fundamental mode of oscillation for an n-story shear building model with all masses equal to m and all stiffnesses equal to k. Example: if m = 1000, k = 10000, n = 3, then fm = 4.46'''
Simplify the following expressions in normal form, if one exists: (λq. q q)(λs. s s a)
Simplify B (x, y, z) = X’Z+X’Y+YZ