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y -15 10 T ✓ E 8 15 x+1 Graphical Approach to Integration 12 12 Get a better estimation of of 1² 15 dx using a larger x+1 number of rectangles for the left-hand sum. Number of rectangles: 11= 7 Estimate 12 5.² rectangles: 15 x+1 0 Edit my response dx using a left-hand sum and 7 ✔ Check answer

y -15 10 T ✓ E 8 15 x+1 Graphical Approach to Integration 12 12 Get a better estimation of of 1² 15 dx using a larger x+1 number of rectangles for the left-hand sum. Number of rectangles: 11= 7 Estimate 12 5.² rectangles: 15 x+1 0 Edit my response dx using a left-hand sum and 7 ✔ Check answer

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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y -15 10 T √ f(x)= E 8 15 x+1 Graphical Approach to Integration 12 Get a better estimation of 15 x+1 number of rectangles for the left-hand sum. Number of rectangles: 11= 7 Estimate 12 5.² rectangles: 12 15 x+1 0 -dx using a larger Edit my response dx using a left-hand sum and 7 ✔ Check answer
Transcribed Image Text:y -15 10 T √ f(x)= E 8 15 x+1 Graphical Approach to Integration 12 Get a better estimation of 15 x+1 number of rectangles for the left-hand sum. Number of rectangles: 11= 7 Estimate 12 5.² rectangles: 12 15 x+1 0 -dx using a larger Edit my response dx using a left-hand sum and 7 ✔ Check answer
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