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Prove that • Ụ ( ¹⁄2, ¹ − ¹ ) = (0, 1). 72 n>2 ● U ,1 - ¹] = (0, 1). 72 n>2 n (0,1/2) = 6. n>2 • U (R™\B(a, ½)) = R™\{a}. n>2

Prove that • Ụ ( ¹⁄2, ¹ − ¹ ) = (0, 1). 72 n>2 ● U ,1 - ¹] = (0, 1). 72 n>2 n (0,1/2) = 6. n>2 • U (R™\B(a, ½)) = R™\{a}. n>2

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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2. Prove that ● U (1,1-¹) = (0, 1). n>2 U,1- (0, 1). n = n>2 n (0,1/2) = 6. n>2 U (Rm\B(a, ¹)) = R™\{a}. n>2
Transcribed Image Text:2. Prove that ● U (1,1-¹) = (0, 1). n>2 U,1- (0, 1). n = n>2 n (0,1/2) = 6. n>2 U (Rm\B(a, ¹)) = R™\{a}. n>2
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