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What is the value of rh in the Rydberg equation using λ = .4118 x 10-4 cm, n1 = 2, and n2 = 3?

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Final answer:

In the Rydberg equation, the value of rh represents the Rydberg constant. To find its value, substitute the given values in the equation and simplify.

Step-by-step explanation:

In the Rydberg equation, the value of rh represents the Rydberg constant. To find its value, we can use the formula:



1/λ = R((1/n1^2)-(1/n2^2))



Given that λ = .4118 x 10^-4 cm, n1 = 2, and n2 = 3, we can substitute these values into the equation:



1/λ = R((1/2^2)-(1/3^2))



Simplifying further:



R((1/4)-(1/9))



R((9-4)/36)



R(5/36)



Therefore, the value of rh in the Rydberg equation is 5/36 times the Rydberg constant.

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