P - CLSA
P - CLSA
P - CLSA
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FEBRUARY<br />
CENTRAL COAST<br />
CHAPTER ACTIVITIES<br />
The Central Coast Chapter of<br />
C.L.S.A. donated a lot survey and<br />
map to our local Public Radio Station<br />
(KCBX) in conjunction with<br />
their annual pledge week. Besides<br />
offering high quality noncommercial<br />
programming, the station<br />
also broadcasts the weekly San<br />
Luis Obispo County Board of Supervisors<br />
meetings. The pledge raised<br />
$800 for KCBX and provided our<br />
association with valuable public exposure.<br />
In addition, our chapter invited<br />
students in the Survey program at<br />
California State University at<br />
Fresno to attend our meeting. The<br />
students gave a very professional<br />
slide presentation illustrating their<br />
program and were very interested in<br />
our ideas for improving the program.<br />
Following the meeting the<br />
students split up and stayed in<br />
various surveyors homes. The next<br />
day students went to work at a firm<br />
of their choice or helped with the<br />
pledged survey. It was a totally enjoyable<br />
learning experience for both<br />
the students and the chapter<br />
members. Eleven students participated<br />
but evidently many more<br />
wished to attend. If any other<br />
chapters are interested in this type<br />
of program, please contact C.S.U.<br />
Fresno.<br />
D<br />
»<br />
FINDING A MIDPOINT<br />
Submitted by John Hoffman, L.S. of Taft, CA<br />
The question occasionally arises whether finding the midpoint of one<br />
"centerline" of a section or YA section is equivalent to locating the center "by<br />
intersection." The following is offered as proof that it is, wherever the '4 or<br />
¥4 % comers are the midpoints of the respective sides.<br />
(Center of Sec)<br />
{V4 corner) {Section comer)<br />
Sample VA section; made extremely irregular for emphasis.<br />
Object: to prove that FO = OH and that EO = OG<br />
{V4 corner)<br />
Given: E lies onAB, F onBC, G onCD, H onDA &0 0J1.FH and EG (butjiot,<br />
in general, on BD or AC). Also, AE = EB, BF = FC, CG = GD, DH = HA.<br />
AE/AB =AH/Ab =l/2<br />