Match the spectral series of the hydrogen ato | vedclass

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(A) The spectral series of the hydrogen atom are determined by the lower energy level $(n_1)$ to which the electron transitions from a higher energy l

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$1-A, 2-B, 3-C, 4-D$

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(A) The spectral series of the hydrogen atom are determined by the lower energy level $(n_1)$ to which the electron transitions from a higher energy level $(n_2)$.$1$. Lyman series: $n_1 = 1$. The transition $n = 2 	o n = 1$ belongs to this series $(A)$.$2$. Balmer series: $n_1 = 2$. The transition $n = 3 	o n = 2$ belongs to this series $(B)$.$3$. Paschen series: $n_1 = 3$. The transition $n = 4 	o n = 3$ belongs to this series $(C)$.$4$. Brackett series: $n_1 = 4$. The transition $n = 5 	o n = 4$ belongs to this series $(D)$.Matching: $1-A, 2-B, 3-C, 4-D$. The correct option is $A$.

List-$I$	List-$II$
$(1)$ Lyman	$(A)$ $n = 2 \to n = 1$
$(2)$ Balmer	$(B)$ $n = 3 \to n = 2$
$(3)$ Paschen	$(C)$ $n = 4 \to n = 3$
$(4)$ Brackett	$(D)$ $n = 5 \to n = 4$

Match the spectral series of the hydrogen atom given in List-$I$ with their corresponding transitions given in List-$II$.
List-$I$ List-$II$
$(1)$ Lyman $(A)$ $n = 2 \to n = 1$
$(2)$ Balmer $(B)$ $n = 3 \to n = 2$
$(3)$ Paschen $(C)$ $n = 4 \to n = 3$
$(4)$ Brackett $(D)$ $n = 5 \to n = 4$

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Match the spectral series of the hydrogen atom given in List-$I$ with their corresponding transitions given in List-$II$.List-$I$List-$II$$(1)$ Lyman$(A)$ $n = 2 \to n = 1$$(2)$ Balmer$(B)$ $n = 3 \to n = 2$$(3)$ Paschen$(C)$ $n = 4 \to n = 3$$(4)$ Brackett$(D)$ $n = 5 \to n = 4$