The function representing matter waves must be O a. Infinity O b. Zero c. Real d....
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The function representing matter waves must be O a. Infinity O b. Zero c. Real d. Complex A particle is moving in one dimension between x = a and x = b. The potential energy is such that the particle cannot be outside these limits and that the wave function in between is: Y=AX¹¹2 = A√X Determine the normalization constant A between a to b The normalization condition is: Sy*wdt=1 Select one: a. O b. ( C. A = (b² − a²)¹/2 A = (- A 2 (62-02) ¹/2 221/2 A = 21/2 b-a b²-a² )1/2 The function representing matter waves must be O a. Infinity O b. Zero c. Real d. Complex A particle is moving in one dimension between x = a and x = b. The potential energy is such that the particle cannot be outside these limits and that the wave function in between is: Y=AX¹¹2 = A√X Determine the normalization constant A between a to b The normalization condition is: Sy*wdt=1 Select one: a. O b. ( C. A = (b² − a²)¹/2 A = (- A 2 (62-02) ¹/2 221/2 A = 21/2 b-a b²-a² )1/2
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