The Hermitian conjugate of operator d / dx, called (d / dx), is actually equal to

ABC26PH1203 · Quantum Chemistry

Subject: Physical Chemistry · Chapter: Quantum Chemistry · Topic: Quantum Chemistry – General · Exam: NET JUNE 2016 · Marks: 2 · Difficulty: Easy

The Hermitian conjugate of operator $\mathrm{d} / \mathrm{dx}$, called $(\mathrm{d} / \mathrm{dx})^{\dagger}$, is actually equal to

(a)-d/dx

(b)$\mathrm{d} / \mathrm{dx}$

(c)$\mathrm{i}(\mathrm{d} / \mathrm{dx})$

(d)$-\mathrm{i}(\mathrm{d} / \mathrm{dx})$

Answer

SELF-PRACTICE — the source book printed no answer.

Nothing is invented here, so this question has no answer on record.

Explanation

No explanation was printed for this question.