27.12.2016 Views

nL;

QuantumV4N6

QuantumV4N6

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

y-.,runr<br />

t<br />

Figure 5<br />

Cross section of a polyporoid layer.<br />

dry the layers of polyporoid under a<br />

press to prevent them from warping.<br />

Experiment 1. As a first step, let,s<br />

find the density of the pores-that<br />

is, the number of pores per unit area<br />

in a layer of a polyporoid. Then we'll<br />

try to measure the diameterD of the<br />

pores. These tasks are rather easy to<br />

do with a microscope, but you can<br />

still do them without one. We'lluse<br />

an ordinary photographic enlarger or<br />

film projector. With a sharp knife or<br />

razorblade cut off a thin section of<br />

the fruit of a polyporoid, which<br />

should be oriented perpendicular to<br />

the pores-that is, parallel to the<br />

bottom surface of the mushroom.<br />

Then place the section in the enlarger<br />

(instead of a negative), focus<br />

the image, and make a magnified<br />

positive photograph of the section.<br />

However, it would be sufficient just<br />

to trace the outline of the pores on<br />

an ordinary sheet of paper. All that,s<br />

left is to calibrate the magnification<br />

of the enlarger/ count the number of<br />

pores in the photograph, and measure<br />

the diameter of the pores. By<br />

way of example, figure 5 shows the<br />

shadow projection of the cross section<br />

of a polyporoid with a 2-mm<br />

scaling bar. Figure 5 is a picture of<br />

the surface layer of a polyporoid obtained<br />

with a more complicated device-the<br />

scanning electron microscope.<br />

The scaiing light bar here<br />

corresponds to 1 mm. These figures<br />

show that the average diameterD of<br />

the pores is about 1/3 mm. The deviation<br />

is not too large, although,<br />

strictly speaking, the pore's shape is<br />

far from being a perfect cylinder.<br />

Try to figure out why we used a thin<br />

section of the mushroom for our measurements<br />

instead of the entire layer,<br />

even though the entire layer also lets<br />

the liglrt through (the pore tubes go all<br />

the way through the mushroom).<br />

Experiment 2. It's interesting to<br />

look at objects through a polyporoid<br />

layer. Turn on<br />

your desk lamp,<br />

place a porous<br />

layer of a polyporoid<br />

in the path<br />

of the light, and<br />

observe the hot<br />

filament through<br />

the pores. To do<br />

this experiment<br />

you need to practice<br />

getting the<br />

right direction and<br />

turning the layer<br />

by small angles.<br />

Thepore-tubes are<br />

narrow/ which results<br />

in a comparatively<br />

small sighting<br />

angle: 0-"* -<br />

DIL ..1. Even for<br />

alayer only3 mm<br />

thic( this is about<br />

Figure 6<br />

Elecfton micrograph of the sudace of a polyporoid.<br />

10o, and for a layer 3 cm thick, it's 1 o.<br />

Figure 7 shows the hot filament of a<br />

tungsten lamp photographed through<br />

the porous layer of a polyporoid.<br />

After you do the second experiment,<br />

you'll probably conclude that<br />

the reflection of visible light from the<br />

walls was very small, as if the walls<br />

were black. Second, you'll observe<br />

some blurring of the {ilament image<br />

connected with the diffraction of light<br />

in narrow openings (which is what<br />

the pores are). For X-ray radiation the<br />

Figure 7<br />

Hot filament of a tungsten lamp photographed tfuough the<br />

porous layer of a polyporoid placed in front of the leis.<br />

Note that the image is somewhat blurred, which is the<br />

result of light diffraetion in the porcs.<br />

0lJrirrllil/rrlrulr 1 3

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!