SIERRA COLLEGE OBSERVATIONAL ASTRONOMY

LABORATORY EXERCISE

NUMBER   II.C.    TITLE:  Astronomical Imaging

DATE-                        PRINT NAME/S AND INITIAL BELOW:                   GROUP

                                               

DAY-                                      

                                                           

LOCATION

 

 

PURPOSE:

            To learn how cameras may be used to collect images of celestial objects.

            To make measurements of astronomical photographs.

            To determine plate scale by formula and observation.

            To get an introduction to ‘electronic imaging’ (CCD) devices.

 

DESCRIPTION:

Much information about the universe has been gathered using imaging devices, the most familiar of which is the film camera.  More recently, electronic imaging has become prominent as data about celestial objects (physical appearance, light variation, motion, etc) is collected and stored digitally in a computer for faster and more efficient analysis.  This exercise will address ‘emulsion’ imaging with an introduction to CCDs (Charged Coupled Devices, a type of digital camera).

 

PROCEDURE:

The instructor will demonstrate various ways of attaching a standard 35mm camera to a telescope to make both wide field and long focal length prime focus photographs.  The concept of f/ratio will be presented.   An application of an electronic (CCD) camera will also be demonstrated.

 

The instructor will derive the formula below and explain its application and use in this exercise. 

 

            F =  57.3o x S       =   3438’  x  S     =      206265”  x  S         (Eq. 1)

                      Ao                        A                             A

 

F’ represents the focal length of the camera lens or objective measured in mm.

A’ represents the angular space between two points on the celestial object measured in degrees, minutes, or seconds or arc        

S’ represents the image size or measured dimension on the film or imaging surface measured in mm.

 

To determine f/ratio use the following: 

                 f/ratio = FLobjective/Diameterobjective = F/D        (Eq. 2)

 

MEASUREMENTS/OBSERVATIONS:

 

1.                  Determine the exposure time (minutes) for each of the 3 star trail photographs.  Enter results in Table A.

 

2.                  Measure the lunar images.

a.                  On the 35 mm slide  (made at prime focus of Meade or C-8)

b.                  On the photograph    (made a prime focus of MDRC*)

Determine the focal length of both systems ‘a’ and ‘b’ (use Eq. 1).  Enter data in Table B.  Assume angular size of moon as indicated in Table E.

 

3.         Measure the size of the image of Jupiter on the slide provided.  By the given telescope focal length, and your measured image size, determine the angular size of the planet (use Eq. 1, but solved for A).   Enter results in Table C.

 

TABLE A

 

Photo

#

Trail Angle

Measured

Exposure Time

Actual

Exposure Time

%

Discrepancy

1

 

 

 

 

2

 

 

 

 

3

 

 

 

 

 
 
                                                TABLE B

 

Diameter of Moon Image on Slide

Computed Focal Length of Meade or C-8

Actual

Focal Length of  Meade or C-8

%

Discrepancy

 

              mm

 

                  mm

 

    2000 mm

 

Diameter of Moon Image on Photograph

Computed Focal Length of Markowitz Dual Rate Camera

 

 

                                     mm

 

 

                                             mm

 

                                                            TABLE C                                          

 

Image Diameter of Jupiter

Telescope Focal Length

Computed Angular Diameter of Jupiter

Published Angular Diameter in Table E

%

Discrepancy

 

 

17600mm

 

 

 

 

 

 

4.      Examine the ‘CCD’ camera set-up in the front of the classroom.  After the instructor explains its operation, make the necessary measurements to provide the information requested below. 

 

                                                            TABLE D                              

 

Telescope

Focal Length

CCD

Chip Size

(mm)

CCD Field

Size of object in

mm

Distance to Object in field of CCD

Computed Angular Field of CCD Chip

Published Angular Field of CCD Chip

%

Discr.

 

2000mm

 

2.5x2.5

 

 

 

4.3X4.3 ARC MIN.

 

 

 

QUESTIONS/CONCLUSIONS:

 

1.                  Give some possible reasons for discrepancies in Measurements # 1 through 4

 

 

 

 

 

 

 

 

 

2.                  Calculate the angular field that would fit on a single frame of 35mm film at the prime focus of a 50 mm focal length lens. 

 

Short dimension = 24 mm     Field = __________ degrees

 

Long dimension = 35 mm     Field = ___________degrees

3.         What is the f/ratio of a Meade telescope?  

 

Is this telescope ‘faster’ or ‘slower’ than an f/11 optical system?

 

 

4.         Calculate the angular field along the short dimension of a 35mm frame at the prime focus of a Meade telescope. 

 

 

 

5.         Check Column A in table E those objects which would fit on the short dimension of a 35mm frame at the prime focus of a 50 mm focal length objective.

 

 

6.         Check Column B in table E those objects which would fit on the short dimension of a 35mm frame at the prime focus of a Meade (or C-8) telescope.

 

 

7.         Check Column C in table E those objects which would fit onto the ‘chip’ of the CCD camera demonstrated in the classroom.

 

 

         TABLE E   CELESTIAL OBJECT ANGULAR SIZES

Celestial Object

Size ‘or “ arc

A

  B

  C

Sun

    32’

 

 

 

Moon

    31’

 

 

 

Jupiter

    40”

 

 

 

Saturn with rings

    42”

 

 

 

Venus

    20”

 

 

 

Mars

    8”

 

 

 

M-1   Crab Nebula

    6’

 

 

 

M-8    Lagoon Nebula

    90’

 

 

 

M-13  Hercules Globular Cluster

    12’

 

 

 

M-27  Dumbbell Nebula  

    8’

 

 

 

M-31  Andromeda Galaxy

    160’

 

 

 

M-42  Orion  Nebula

    60’

 

 

 

M-44  Beehive Cluster

    90’

 

 

 

M-45  Pleiades (7 Sisters)

    120’

 

 

 

M-57  Ring Nebula

    90”

 

 

 

M-51  Whirlpool Galaxy

    12’

 

 

 

 

 

8.                  If the moon were photographed on various nights with the same camera, would its image size change?     Explain. 

 

 

 

Complete summary in Bluebook and have instructor sign-off tonight. 



* Markowitz Dual Rate Camera