Please answer #4. (L1) 1.Using a cross-section of the parabola as a guide, with the bottom of the base supporting thesatellite located at the origin, determine the coordinates that would represent the vertex ofthe dish if the dish is mounted 50 feet off the ground and facing upward (see figure 2).NEATLY sketch and label a diagram of the cross section of the satellite as you would place it ona coordinate system including a point on the parabola, and an arbitrary location for the receiver.8aft(-41.c2)-(4,62)Recicuer/a FLCo0)To the nearest foot, determine how far above the vertex the receiver is placed in orderto "catch" all of the radio waves that hit the dish. Then, write the equation that models the crosssectional shape of the dish itself.(L2) 2.Y= 1/4r (x-h)*4kRL:(0, so+30)Lx*+ soY=1/4PC×)*s s.シニJa = 14P(91)*Rec. length above vertex; 3SftEquation:P=35.02To verify the receiver is mounted correctly, workers use the location of the directrix, a point onthe edge of the dish and the coordinates for the receiver. By using the definition of aparabola 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, thereceiver is considered to be located correctly. Verify the placement you found in problem 2 iscorrect.vicoiso)E 19.18 19F:(0,soVertex ODirectries14.98gaft(41.42)(4662)Recieer F(0,56)35.02Foci+ es. 0averhero so35.6235.02=35.02(L4) 4.In order to receive the best quality signal from a certain radio wave, the dish is tiltedso that the axis of symmetry of the satellite runs through the point of verification on the directrix.To the nearest tenth of a degree, determine how much the satellite was tilted from pointingstraight up.

Question

Please answer #4. (L1) 1.Using a cross-section of the parabola as a guide, with the bottom of the base supporting thesatellite located at the origin, determine the coordinates that would represent the vertex ofthe dish if the dish is mounted 50 feet off the ground and facing upward (see figure 2).NEATLY sketch and label a diagram of the cross section of the satellite as you would place it ona coordinate system including a point on the parabola, and an arbitrary location for the receiver.8aft(-41.c2)-(4,62)Recicuer/a FLCo0)To the nearest foot, determine how far above the vertex the receiver is placed in orderto &#34;catch&#34; all of the radio waves that hit the dish. Then, write the equation that models the crosssectional shape of the dish itself.(L2) 2.Y= 1/4r (x-h)*4kRL:(0, so+30)Lx*+ soY=1/4PC×)*s s.シニJa = 14P(91)*Rec. length above vertex; 3SftEquation:P=35.02To verify the receiver is mounted correctly, workers use the location of the directrix, a point onthe edge of the dish and the coordinates for the receiver. By using the definition of aparabola 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, thereceiver is considered to be located correctly. Verify the placement you found in problem 2 iscorrect.vicoiso)E 19.18 19F:(0,soVertex> ODirectries14.98gaft(41.42)(4662)Recieer F(0,56)35.02Foci+ es. 0averhero so35.6235.02=35.02(L4) 4.In order to receive the best quality signal from a certain radio wave, the dish is tiltedso that the axis of symmetry of the satellite runs through the point of verification on the directrix.To the nearest tenth of a degree, determine how much the satellite was tilted from pointingstraight up.

Accepted Answer

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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.