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Question

পথ পার্থক্য দশা পার্থক্যের কত গুণ ?

A \frac{2 π}{λ}

\frac{π}{λ}

\frac{λ}{π}

\frac{λ}{2 π}

ANSWER : 4

Short Descrption

Descrption

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"></figure>

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