Solve using while loop Q9. The Maclaurin series expansion for cos x is:x² x4+2 4!cos x = 1 -xo6!=+x88!...version, cos x1, add terms one at a time to estimate cos for a user-Starting with the simplestentered value of x. After each new term is added, compute the true and approximate percentrelative errors. Add terms until the absolute value of the approximate error estimate falls below0.0001.

firstly converted in to sin then try to solve . In second step it will given.

Q9. The Maclaurin series expansion for cos x is: x2 x4 COS x = 1 - + 2 4! x6 6! 8! x8 Starting with the simplest version, cos x = 1, add terms one at a time to estimate cos for a user- entered value of x. After each new term is added, compute the true and approximate percent relative errors. Add terms until the absolute value of the approximate error estimate falls below 0.0001.

Q9. The Maclaurin series expansion for cos x is: x2 x4 COS x = 1 - + 2 4! x6 6! 8! x8 Starting with the simplest version, cos x = 1, add terms one at a time to estimate cos for a user- entered value of x. After each new term is added, compute the true and approximate percent relative errors. Add terms until the absolute value of the approximate error estimate falls below 0.0001.

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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This is the code that needs to be updated: .ORIG x3000 LD R0, NUM LD R1, DEN JSR GCD ADD R4, R1, #0 ADD R1, R2, #0 JSR DIVIDE ST R2, NUM ADD R0, R4, #0 JSR DIVIDE ST R2, DEN HALT; you can try other values for NUM and DEN by replacing these values in the simulatorNUM .FILL #10 DEN .FILL #3 ; Divide R0 by R1, putting quotient in R2 and remainder in R3DIVIDE ; Euclid's algorithm for GCD of R0 and R1, result in R2GCD .END
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Please write a code in MATLAB by using the BISECTION METHOD to solve the problem below. Thank you!
NEED HELP WITH PYTHON. PLEASE PASTE UR INDENTED CODE SO I won't HAVE TO INDENT IT LATER. AND PLEASE SHOW THE PROCESS OF UR WORK.