P05: Nebular Extinction
Observing Goals:
In this project you will observe a nebula or edge-on galaxy and try to determine the extinction due to dust in the nebula or galaxy. Useful Background and References:
Osterbrock & Ferland 2005
Observation Planning:
Observation Time
You will be observing HALF a night.
Target Selection
Depending on your group, you should select either an edge-on spiral galaxy or a nebula.
Your target should be as high as possible in the sky (i.e. lowest airmass) for the duration of your observations.
Your target should fit nicely within the frame of the CCD.
Observations
Take images of your nebula in the \({\rm H\beta}\), \({\rm V}\), \({\rm H\alpha}\), and \({\rm R}\) filters.
Note that the :math:`{rm Hbeta} filter images will need to be much longer (total exposure time) than the other images.
We strongly suggest that you take all of your images, including the calibration images (flat fields and bias frames), with the imaging CCD in \({\rm 3 \times 3}\) binning mode. (This reduces the resolution of your images but greatly improves the signal-to-noise.)
Data Analysis:
Data Reduction Basic Steps
Visit the page Data Reduction Cheat Sheet
Register and combine your images for each filter.
Further for this project
Create an \({\rm H_{\alpha}/H_{\beta}}\) image.
To make it even more precise, you might want to first subtract the R-band image from the \({\rm H\alpha}\) image and the V-band image from the \({\rm H\beta}\) image.
- Further Analysis for this project
Refer to this page for the flux knowledge R03: Calculating Narrow Lines
Compare the values of the \({\rm H_{\alpha}/H_{\beta}}\) ratio across the image. In a fully calibrated image the ratio will be 2.74 in fully calibrated flux units in the case of emission from 10000K nebula with pure \({\rm H}\) and \({\rm He}\) (“case B recombination”; see Osterbrock & Ferland 2005).
Any variation from this number means that there is extinction by dust in the nebula.
Results:
Can you answer these questions with your work?
Q1: Is there any variation in the ratio \({\rm H_{\alpha}/H_{\beta}}\)?
Q2: If so, why? If not, why not?