3. Determine the Rydberg constant from the data. Since for n, = 2: 1 1 = R H. 1 Equation 1 n? n 1 RH 22 1 =-RH RH Equation 2 4 which is of the form y = mx + b That is, Equation 2 is of the form of a straight line; hence the Rydberg constant is the negative of the slope. Plot m = -R. Be sure to label the axes of the graph. As a check, compare this value of R, with the y-intercept, which should equal R/4. To make it easy, set up a table (next page) for the data. Use meters for wavelength; the units of R, will be meterl. Show your calculations in y = 1/A vs. X = 1/n, Excel or Google Sheets), then determine the slope %3D the space below:

3. Determine the Rydberg constant from the data. Since for n, = 2: 1 1 = R H. 1 Equation 1 n? n 1 RH 22 1 =-RH RH Equation 2 4 which is of the form y = mx + b That is, Equation 2 is of the form of a straight line; hence the Rydberg constant is the negative of the slope. Plot m = -R. Be sure to label the axes of the graph. As a check, compare this value of R, with the y-intercept, which should equal R/4. To make it easy, set up a table (next page) for the data. Use meters for wavelength; the units of R, will be meterl. Show your calculations in y = 1/A vs. X = 1/n, Excel or Google Sheets), then determine the slope %3D the space below:

Principles of Instrumental Analysis

7th Edition

ISBN:9781305577213

Author:Douglas A. Skoog, F. James Holler, Stanley R. Crouch

Publisher:Douglas A. Skoog, F. James Holler, Stanley R. Crouch

Chapter15: Molecular Luminescence Spectrometry

Section: Chapter Questions

Problem 15.1QAP

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