Directions: Construct the bisector of the following figures.Note: please draw out each answer. I have a deadline due today. Than
k you.
1 answer:
1)
The bisector is the midpoint of the curved line. To find it, place the compass at point A. Open it and draw an arc on both sides.
Without altering the compass, place it at point B and draw arcs on both sides to intersect the previous arcs.
Mark the two points of intersection. Draw a line touching both points. The point where the line touches line AB is the bisector
The sample is shown below
Point C is the bisector
You might be interested in
Let
The curl is
where denotes the partial derivative operator with respect to
. Recall that
and that for any two vectors and
,
, and
.
The cross product reduces to
When you compute the partial derivatives, you'll find that all the components reduce to 0 and
which means is indeed conservative and we can find
.
Integrate both sides of
with respect to and
Differentiate both sides with respect to and
Now
and differentiating with respect to gives
for some constant . So