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How To Find My Parabolic Dish Focal Point


ThaiLife

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Odd as it may seem, the 14 inch and 1.5 inch measurements are

irrelevant to the location of the focus.

The focal point of a parabola has several properties and definitions

but the one most useful here is the property that ....

All lines of energy [acoustic or electromagnetic] coming in parallel

to the axis of symmetry [line connecting the focus to the vertex, the bottom

most point when laid on its curved side] will reflect to the focus.

This is where the receiver needs to be to capture the incoming energy.

So drop a ping pong ball on one side of the dish and see along what

line it bounces. The do it again on the other side. The intersection of

these two lines will be the focus.

A crude and not very accurate method I agree, but it will work.

Then again you can just set up the system and move the receiver

around to see at what point you get maximum signal denoted by

clarity of picture or sound.

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I stand corrected.

Those measurements define a point on the parabola from

which "a" can be determined and this will give the focal point coordinates.

The result from the equation at this site

http://www.radio-astronomy.org/library/Parabolic%20Focal%20Point.pdf

gives F = (14)^2 / 16 x 1.5 = 8.16

and that is consistent with what this site predicts

http://www.pbs.org/wgbh/nova/teachers/activities/pdf/3406_solar_03.pdf

f = x^2 / 4 a = 7^2 / 4 x 1.5 = 49/6 = 8.16

Edited by paulfr
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Thanks guy's for the advice, its appreciated , I downloaded the Calculator and its given me a focal length of 6.13 inches :D

:jap:

This answer is basically impossible. It appears you have a mirror image of the Parabola.

The correct answer will probably be a little more than 8.5 inches (based on the info you gave).

My best guess is between 8.5 and 9 inches.

Trial and error should get it sorted for you.

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Odd as it may seem, the 14 inch and 1.5 inch measurements are

irrelevant to the location of the focus.

The focal point of a parabola has several properties and definitions

but the one most useful here is the property that ....

All lines of energy [acoustic or electromagnetic] coming in parallel

to the axis of symmetry [line connecting the focus to the vertex, the bottom

most point when laid on its curved side] will reflect to the focus.

This is where the receiver needs to be to capture the incoming energy.

So drop a ping pong ball on one side of the dish and see along what

line it bounces. The do it again on the other side. The intersection of

these two lines will be the focus.

A crude and not very accurate method I agree, but it will work.

Then again you can just set up the system and move the receiver

around to see at what point you get maximum signal denoted by

clarity of picture or sound.

In fact the two measurements provided are all that's needed.

F = diameter squared divided by 16 times the depth.

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There is a problem with that calculator. They require input values to be integer, that is no fractions. It rounds up the 1.5" to 2" thus the error. Thought that a bit odd.

D=Diameter

d=depth

f=focal point

f = D2 / 16d

f = 142/(16*1.5)

f = 8.166"

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