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Solve ONE of the following problems using a modern method: . Approximate √31 to six decimal places. • Solve x³ + 6x = 25. Find an approximate solution to x5 +3x+200 = 1000. Find the sine of 1 degree.

Solve ONE of the following problems using a modern method: . Approximate √31 to six decimal places. • Solve x³ + 6x = 25. Find an approximate solution to x5 +3x+200 = 1000. Find the sine of 1 degree.

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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**Exercise: Solve ONE of the following problems using a modern method:** - Approximate \(\sqrt{31}\) to six decimal places. - Solve \(x^3 + 6x = 25\). - Find an approximate solution to \(x^5 + 3x + 200 = 1000\). - Find the sine of 1 degree. **Instructions:** Choose a problem from the list above and utilize a modern mathematical or computational approach to find the solution. Consider using calculators, software, or mathematical techniques suited for precision and efficiency.
Transcribed Image Text:**Exercise: Solve ONE of the following problems using a modern method:** - Approximate \(\sqrt{31}\) to six decimal places. - Solve \(x^3 + 6x = 25\). - Find an approximate solution to \(x^5 + 3x + 200 = 1000\). - Find the sine of 1 degree. **Instructions:** Choose a problem from the list above and utilize a modern mathematical or computational approach to find the solution. Consider using calculators, software, or mathematical techniques suited for precision and efficiency.
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