Please help me 3. Write a function TrapezoidalRule.mwhich takes three input arguments f, a and band returns one output argument I. You must use a for loop to compute thetrapezoidal rule approximation to the integralFDTwhere h =b-aN-1'N-1I• ["F(x)dx = n(f₁ + fm + [f)hk=2Use the definition linefunction [I] =oidalRule(fa,b)The input arguments mu1 x N array fscalar (1 x 1 array) a and bscalar (1 x 1 array) ITest your function with f= [0:0.1:2].^3, a-0, b-2 which should give I = 4.01000.auffa must be dueThe output argument must be

function [I] = TrapezoidalRule(f, a, b)% This function calculates the integral of a function, f,…

3. Write a function TrapezoidalRule.m which takes three input arguments f, a and b and returns one output argument I. You must use a for loop to compute the trapezoidal rule approximation to the integral 1 = = b-a N-1 Use the definition line function [I] = The input arguments mus where h = N-1 +fN [ f(x)dx = n(f₁ + fx + [fu) h 2 k=2 zoidalRule(f,a,b) 1 x N array f scalar (1 x 1 array) a and b scalar (1 x 1 array) I Test your function with f= [0:0.1:2].^3, a-0, b-2 which should give I = 4.01000. must be auffal The output argument must be

3. Write a function TrapezoidalRule.m which takes three input arguments f, a and b and returns one output argument I. You must use a for loop to compute the trapezoidal rule approximation to the integral 1 = = b-a N-1 Use the definition line function [I] = The input arguments mus where h = N-1 +fN [ f(x)dx = n(f₁ + fx + [fu) h 2 k=2 zoidalRule(f,a,b) 1 x N array f scalar (1 x 1 array) a and b scalar (1 x 1 array) I Test your function with f= [0:0.1:2].^3, a-0, b-2 which should give I = 4.01000. must be auffal The output argument must be

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

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Question

Please help me

3. Write a function TrapezoidalRule.m
which takes three input arguments f, a and b
and returns one output argument I. You must use a for loop to compute the
trapezoidal rule approximation to the integral
FDT
where h =
b-a
N-1'
N-1
I
• ["F(x)dx = n(f₁ + fm + [f)
h
k=2
Use the definition line
function [I] =
oidalRule(fa,b)
The input arguments mu
1 x N array f
scalar (1 x 1 array) a and b
scalar (1 x 1 array) I
Test your function with f= [0:0.1:2].^3, a-0, b-2 which should give I = 4.01000.
auffa must be due
The output argument must be

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