To the nearest foot, determine how far above the vertex the receiver is placed in order to "catch" all of the radio waves that hit the dish. Then, write the equation that models the cross sectional shape of the dish itself. (L2) 2. Y= /4r (x-h)+k と=I4CX-O)4so Yニ/APC×)** Se G2 = 114P ( 41)+s• 12=14P(91)* RL:(0, so+30) X+ So ル。 Rec. length above vertex:3SA ソ= Equation: P=35.02 To verify the receiver is mounted correctly, workers use the location of the directrix, a point on the edge of the dish and the coordinates for the receiver. By using the definition of a parabola they can determine if the receiver is located correctly. (L3) 3. If the calculations using the information above are within one tenth of a foot of being exact, the receiver is considered to be located correctly. Verify the placement you found in problem 2 is correct.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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2.
To the nearest foot, determine how far above the vertex the receiver is placed in order
to "catch" all of the radio waves that hit the dish. Then, write the equation that models the cross
sectional shape of the dish itself.
(L2)
Y=/er(x-ト)°+k
y =140(x-0)*+ So
Y=1/APC x)*. s.
G2 = 14P (41)+s.
12=14P(91)*
RL:(0,so+30)
*トSo
164.
Rec. length above vertex: 3SA
y=
Equation:
1891
P=35.02
(L3) 3.
To verify the receiver is mounted correctly, workers use the location of the directrix, a point on
the edge of the dish and the coordinates for the receiver. By using the definition of a
parabola they can determine if the receiver is located correctly.
If the calculations using the information above are within one tenth of a foot of being exact, the
receiver is considered to be located correctly. Verify the placement you found in problem 2 is
correct.
Transcribed Image Text:2. To the nearest foot, determine how far above the vertex the receiver is placed in order to "catch" all of the radio waves that hit the dish. Then, write the equation that models the cross sectional shape of the dish itself. (L2) Y=/er(x-ト)°+k y =140(x-0)*+ So Y=1/APC x)*. s. G2 = 14P (41)+s. 12=14P(91)* RL:(0,so+30) *トSo 164. Rec. length above vertex: 3SA y= Equation: 1891 P=35.02 (L3) 3. To verify the receiver is mounted correctly, workers use the location of the directrix, a point on the edge of the dish and the coordinates for the receiver. By using the definition of a parabola they can determine if the receiver is located correctly. If the calculations using the information above are within one tenth of a foot of being exact, the receiver is considered to be located correctly. Verify the placement you found in problem 2 is correct.
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