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The 3 examples given in the examples page 33 were Id? : R → R : xH x² and Id : R → R : x H x³ and 0: R → R : x 0 are tangent at 0 E R 3Id – 2: R -→R: x+ 3x – 2 are tangent at 1 ER Id : R → R: x H x and -Id? : R → R : x H -x2 are tangent at 0 E R Verify that these examples do indeed satisfy the definition of tangency.

The 3 examples given in the examples page 33 were Id? : R → R : xH x² and Id : R → R : x H x³ and 0: R → R : x 0 are tangent at 0 E R 3Id – 2: R -→R: x+ 3x – 2 are tangent at 1 ER Id : R → R: x H x and -Id? : R → R : x H -x2 are tangent at 0 E R Verify that these examples do indeed satisfy the definition of tangency.

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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The 3 examples given in the examples page 33 were Id? : R → R : x → x² and | Id³ : R → R : x H→ x³ and 3Id – 2: R → R : x+ 3x are tangent at 1 E R 0: R → R : x0 2 are tangent at 0 E R Id : R → R : X H xª and -Id? : R → R : x -x2 are tangent at 0 ER Verify that these examples do indeed satisfy the definition of tangency.
Transcribed Image Text:The 3 examples given in the examples page 33 were Id? : R → R : x → x² and | Id³ : R → R : x H→ x³ and 3Id – 2: R → R : x+ 3x are tangent at 1 E R 0: R → R : x0 2 are tangent at 0 E R Id : R → R : X H xª and -Id? : R → R : x -x2 are tangent at 0 ER Verify that these examples do indeed satisfy the definition of tangency.
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