1. Riemann Sum Left-Hand Rule Find the accurate value (to at least 15 decimal places) of I = L sin (x) exp (-) dæ. %3D HINT: Wolfram Alpha anyone? Then use the left-hand Riemann sum rule to compute the integral numerically, using a range of step sizes Ax from 10° to 10-8. Also, calculate the absolute error, defined as the absolute value of the difference between the "exact" value determined from the Wolfram site and your numerically integrated value for each Ax. Fill in the table below with the value you calculate for each Ax.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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1. Riemann Sum Left-Hand Rule
Find the accurate value (to at least 15 decimal places) of I = L sin (x) exp (-) dæ.
%3D
HINT: Wolfram Alpha anyone?
Then use the left-hand Riemann sum rule to compute the integral numerically, using a range of step sizes Ax from 10° to 10-8. Also, calculate the absolute error, defined as the absolute value of the difference between the
"exact" value determined from the Wolfram site and your numerically integrated value for each Ax. Fill in the table below with the value you calculate for each Ax.
Transcribed Image Text:1. Riemann Sum Left-Hand Rule Find the accurate value (to at least 15 decimal places) of I = L sin (x) exp (-) dæ. %3D HINT: Wolfram Alpha anyone? Then use the left-hand Riemann sum rule to compute the integral numerically, using a range of step sizes Ax from 10° to 10-8. Also, calculate the absolute error, defined as the absolute value of the difference between the "exact" value determined from the Wolfram site and your numerically integrated value for each Ax. Fill in the table below with the value you calculate for each Ax.
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