There are two main reasons why we require you to do notebook illustrations.
Nobody is asking you to be one. Actually, I’ve seen notebook
illustrations that were heavily shaded around the edges to give a more 3-D
appearance and of which all the other students in the class were envious
because they “looked so good,” but in reality those illustrations were missing
important, key details and the overly-heavy shading obscured other important
parts of the item being drawn. The point of requiring you to do notebook
illustrations is not merely to practice being artistic, or whatever, but
rather to allow/encourage/(force?) you to be observant. It doesn’t
take “being artistic” to take the time to observe that something is twice
as tall as it is wide or that six of the blue things you’re seeing under
the microscope, if laid side-to-side, would fill the width of the field of
view. It’s not about “being artistic,” but rather, all about taking the time
to be critically, analytically observant of what you’re seeing.
Here are some examples taken from several past lab notebooks.
I’ve purposely left people’s names off to avoid embarassing some of them.
On the left is an illustration of a beaker that’s way too small and thus,
there’s not enough room to show the necessary details, so the person just
quickly drew in some lines. On the right is an illustration of a beaker
that’s larger, so there was room to draw the lines. That’s much better.
However, the illustrator didn’t leave as much space at the top as there
actually is. The illustration could have been further improved by lining
the lines of the scale up with the lines of the graph paper.
On the left is an illustration of a graduated cylinder that, again, is way
too small to have room to show the necessary details. On the right is one
illustration of a cylinder that’s fairly larger and shows more detail. Also
on the right is an illustration that shows another, optional way to indicate
the actual markings by enlarging and showing the detail of a section of the
scale. Both of these are fairly good, but both could have been improved by
making use of the graph rulings on the paper to line up the lines of the
scale.
Here are a pair of illustrations of a pH meter electrode. Again, notice the
one on the right shows details of what makes it look like an electrode and
has all the parts labeled, while the one on the left just includes a wiggly
rectangle that could be anything rectangular if it wasn’t labeled as being
an electrode. Again, while the one on the right is fairly good, it could
have benefitted from the
use of a straightedge, or at least an attempt to use the lines on the page
as guidelines.
Here are a couple of illustrations of a piece of equipment called a vortex
(not a “shaky thingy”). Obviously the person who did the illustration on
the right took the time to learn the name of the equipment (s)he was using,
to carefully draw that piece of equipment, and to label the parts thereof.
Here’s a riddle: how do you tell the difference between a thermometer, a
pipet, and an earthworm? The illustrations on the left (one allegedly of a
thermometer and two allegedly of a pair of pipets) look pretty-much identical
to other students’s earthworm illustrations. The illustration of a pipet on
the right is a bit better. It shows the actual markings on the pipet, but
they’re not evenly spaced like they should be: the milliliter from “4”
to the end looks larger than the milliliter from “0” to “1” (again, use the
graph rulings on the page to help get things spaced evenly), and there is
other information at the top of the pipet that’s missing in this drawing.
Of course, if someone was actually trying to draw an earthworm, the segments
might look more like this,
while a thermometer and pipet might look more like this.
While graphing technique is covered in more detail on the
graphing Web page,
here are a couple examples of a poorly-done and a more-correct graph.
Here is a 250-mL beaker. Notice several things about
this beaker. While it is labeled as being a 250-mL beaker, notice that the
lines only go up to 200 mL. Where do you suppose the 250-mL mark is? Take
time to look closely at the lines marked on this beaker so that you understand
how many milliliters of liquid each line represents.
If you want to draw this beaker in your lab notebook, here are the steps
you might take to insure the quality and accuracy of your drawing:
There is a reason why you were required to purchase a graph-ruled
notebook to use as your lab notebook. Use the lines on the page where
you will draw your picture, and don’t just ignore them!
As you examine the beaker, notice that the most “regular” part of it, the
part to which the rest might be compared, is the scale on it.
Thus, start by drawing the scale on the beaker, lining each scale unit up
with a line on the graph-ruled notebook page.
Then, to get the “correct” height for your drawing, notice that the top of
the beaker is about two units (equivalent to another 50 mL) above the 200-mL
marking. Draw the top of your beaker at the same relative height (number
of lines) above the 200-mL mark on your drawing. Also, notice that the
bottom of the beaker is approximately one unit (equivalent to 25 mL) below
the 25-mL mark. Draw the bottom of your beaker at the same relative height.
Now, examine the actual beaker, again. If you imagine the scale turned on
its side, you can see that the width of the bottom of the beaker is a little
over eight scale-units, and the width of the flared top of the beaker is
about another scale-unit wide where the spout is, but only part of a
scale-unit wider elsewhere.
Count over a corresponding number of lines on your notebook page and mark the locations of the sides of the beaker you are drawing. Then, finish the drawing by adding the rounded corners and any other “significant” features (such as the fact that this says it is a 250-mL beaker). If you take the time to carefully and analytically observe the beaker you are drawing, your drawing will both more closely resemble what you are trying to draw and be “better” artistically. Remember, it’s not about “being a good artist,” but rather, about taking the time to be observant.
If you are trying to draw and label a circular object such as the dial on a
sphygmomanometer or stopwatch, there is a logical approach that will enable
you to evenly fit in all the numbers on the dial.
First, draw your circle and mark the “compass points” — the “north,”
“south,” “east,” and “west” points on the dial.
Second, observe what numbers correspond to those “compass points.” In the
case of a sphygmomanometer dial, those points correspond to 80, 160, and
240 mm Hg (actually, the “0” point isn’t on a sphygmomanometer, so that can
be “mentally” included, but not marked on the paper). Those would be the
first set of points you would indicate on your drawing.
Third, “eyeball” halfway in between each of the “N,” “S,” “E,” and “W” points
(determine the 45° points),
and include those numbers (on a sphygmomanometer those would correspond to
40, 120, 200, and 280 mm Hg).
Fourth, each of the resulting spaces would, again, be visually divided in
half to obtain the locations for the 20, 60, 100, 140, etc., points.
Fifth, each of those resulting spaces would, once again, be visually divided
in half to obtain the locations for the 30, 50, 70, 90, 110, etc., points.
Notice, by the way, those are not labeled on the sphygmomanometer.
Sixth, by the time you have those spaces divided evenly, it’s pretty easy
to put the four small, evenly-spaced tick-marks in between each of the “ten”
marks.
Seventh, don’t forget to include the needle, arising at the center of the
dial and pointing to an appropriate number.
Suppose you were examining these cells under a microscope and needed to draw
one. The first thing you would want to do is consult the protocol to read
the description for this type of cells to determine exactly what you’re
viewing and what organelles, etc. you need to find and indentify.
As you examine these cells under the microscope, you need to decide what is
one cell, and what organelles you can identify. If your brain wants to
dismiss what you’re seeing as “just a bunch of jumbled-up blue stuff,”
ignore that impulse, and force your brain to keep viewing/thinking/processing
until it makes sense.
To get a handle on the proportions of the cell, estimate how many nuclei wide
and tall the cell is. This cell is about 7× wider than the nucleus, and about
6.5× taller.
Thus, when you begin to draw your picture in your notebook, the cell you
draw should also be about 7× wider and 6.5× taller than the nucleus you draw.
Once again, the graph-ruled lines can help you with this. If, as in this
illustration, the nucleus is drawn two blocks high and wide, the cell would
be 7 × 2 = 14 blocks wide and 6.5 × 2 = 13 blocks tall.
Then, fill in the rest of whatever other organelles and structures are
present, trying to keep them the “right” size, too. For example, it looks
like the nucleus is roughly 5× wider than the bacteria.
Notice that while many of the bacteria appear to be “alone,” others seem to
be grouped in chains of two, and thus, you might want to indicate that, too,
in your drawing.
Make sure to include labels for all the structures you have identified, and
where appropriate also indicate functions of the structures you’re
viewing, staining method, power of magnification, and any other important,
related information. Outline your drawing with your waterproof lab pen,
then, optionally, color in the structures with colored pencils. If you use
colored pencils, do not just choose random colors that you “like,” but
use/match the colors things really are in the specimen you are examining.