A Guide to the Scientific Knowledge of Things FamiliarBrewer, Ebenezer Cobham
Science
A Guide to the Scientific Knowledge of Things Familiar
Brewer, Ebenezer Cobham
Science -- Juvenile literature
2ndly--The nerves (which receive the impression) have _one point of
union_, before they reach the brain.
Q. _Why do we SEE OURSELVES in a GLASS?_
A. The rays of light from our face _strike against the surface of the
glass_, and (instead of being absorbed) _are reflected_, or sent back
again to our eye.
Q. _Why are the rays of light REFLECTED by a MIRROR?_
A. Because they cannot _pass through the impenetrable metal_ with which
the back of the glass is covered; so they _rebound back_, just as a
_marble_ would do if it struck against a wall.
Q. _When a marble is rolled towards a wall, what is that path THROUGH
WHICH IT RUNS called?_
A. The line of the _angle of incidence_.
Q. _When a marble REBOUNDS back again, what is the path it THEN
describes called?_
A. The line of the _angle of reflection_.
Q. _When the light of our face goes TO the GLASS, what is the path
through which it goes CALLED?_
A. The line of the _angle of incidence_.
Q. _When the light of our face is reflected BACK again from the mirror,
what is this RETURNING path called?_
A. The line of the _angle of reflection_.
Q. _Why does our reflection in a mirror seem to APPROACH us as we walk
TOWARDS it, and to RETIRE FROM us as WE retire?_
A. Because the line _of the angle of incidence_ is always _equal_ to the
_line and angle of reflection_.
[Illustration: Here CA, EA and DB, FB are the lines of the angle of
incidence; and GA, KA and HB, LB are the lines of the angle of
reflection. When the arrow is at CD, its shadow will appear at GH,
because the line CA=GA and the angle CAB=angle GAB, &c.; and the same
may be said about the point D.]
Q. _Why can a man see his WHOLE PERSON reflected in a LITTLE MIRROR not
6 inches in length?_
A. Because the _line of the angle of incidence_ is always equal to the
_line and angle of reflection_.
Take the last figure--CD is much larger than the mirror AB; but the head
of the arrow C is reflected obliquely behind the mirror to G; and the
barb D appears at H.--Why? Because the line CA=AG and the angle
CAB=angle GAB, &c. The same may be said of the point D.
Q. _Why does a SHADOW in WATER always appear TOPSY-TURVY?_
A. Because the _line of the angle of incidence_ is always equal to the
_line and angle of reflection_.
[Illustration: Here the arrow-head A strikes the water at F, and is
reflected to D; and the barb B strikes the water at E, and is reflected
to C.
If a spectator stands at G, he will see the reflected lines CE and DF,
produced as far as G.
It is very plain that the more elevated object A will strike the water,
and be projected from it more perpendicularly than the point B, and
therefore the shadow will seem inverted.]
Q. _When we see our SHADOW in WATER, why do we seem to STAND on our
HEAD?_
A. Because the _line of the angle of incidence_ is always equal to the
_line and angle of reflection_.
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