I The following are the equations of Lambert conformal conic projection. Is this a spherical or ellipsoid projection? How could you tell? x = p sin[n(A - Ao)] y = Popcos[n(X - Xo)] In(cos 1 sec 02) In[tan(+₂) cot(π + 1/{01)] n = 1 20) p=Fcot" (+ 1 1 Po = F cot" (+90) F = cos ₁ tan" (+1) n Where A is the longitude, Ao is the reference longitude, is the latitude, do is the reference latitude, and ₁ and 2 are the standard parallels.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The following are the equations of Lambert conformal conic projection. Is this a spherical or ellipsoid projection? How
could you tell?.
x = p sin[n(A – Ao)]
y = Po – pcos[n(d – ]
In(cos 1 sec o2)
Inftan(+ 늘아2) cot(플ㅠ + 어)]
1
1
p= Fcot"(7ㅠ +)
1
1
Fcot"(-ㅠ+ o)
Po =
n =
4
cos Φi tan"(금T + 이)
F =
Where A is the longitude, Ao is the reference longitude, o is the latitude, do is the reference latitude, and ¢1 and
$2 are the standard parallels.
Transcribed Image Text:The following are the equations of Lambert conformal conic projection. Is this a spherical or ellipsoid projection? How could you tell?. x = p sin[n(A – Ao)] y = Po – pcos[n(d – ] In(cos 1 sec o2) Inftan(+ 늘아2) cot(플ㅠ + 어)] 1 1 p= Fcot"(7ㅠ +) 1 1 Fcot"(-ㅠ+ o) Po = n = 4 cos Φi tan"(금T + 이) F = Where A is the longitude, Ao is the reference longitude, o is the latitude, do is the reference latitude, and ¢1 and $2 are the standard parallels.
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