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1. Using Boole's Rule, solve for the value of the integral below. √√9-x² a. b. -dx dx 1-sinx+cosx

1. Using Boole's Rule, solve for the value of the integral below. √√9-x² a. b. -dx dx 1-sinx+cosx

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Solve the following problems completely. Use additional short coupon bond for your solution. BOX your final answer and use 3 decimal places. 1. Using Boole's Rule, solve for the value of the integral below. √²√9-x2 a. -dx dx b. 1-sinx+cos x 2. Using Secant Method solve for the roots of the problem below. Solve for h before solving for value of root(s) x of the equation below. 3x² + 4x + (2h-5) = 0; if the product of the roots is 4. 3. Solve for the value of k of the equation 4x² + kx +49 = 0, so that the roots of the equation are equal and positive. After solving for k use Regula-Falsi Method solve for the root of the equation. 4. Solve the following system of nonlinear equation using Newton's Method. 3a-2b +5c-8d = 12 3a - b + 8c + 6d=-14 a-5b-2c + 8d=-16 - a + 3b + 5c-4d=8
Transcribed Image Text:Solve the following problems completely. Use additional short coupon bond for your solution. BOX your final answer and use 3 decimal places. 1. Using Boole's Rule, solve for the value of the integral below. √²√9-x2 a. -dx dx b. 1-sinx+cos x 2. Using Secant Method solve for the roots of the problem below. Solve for h before solving for value of root(s) x of the equation below. 3x² + 4x + (2h-5) = 0; if the product of the roots is 4. 3. Solve for the value of k of the equation 4x² + kx +49 = 0, so that the roots of the equation are equal and positive. After solving for k use Regula-Falsi Method solve for the root of the equation. 4. Solve the following system of nonlinear equation using Newton's Method. 3a-2b +5c-8d = 12 3a - b + 8c + 6d=-14 a-5b-2c + 8d=-16 - a + 3b + 5c-4d=8
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