Collision Course A useful rule of thumb in piloting is that if the heading from your airplane to a second airplane remains constant, the two airplanes are on a collision course. Consider the two airplanes shown in the figure(Figure 1). At time t= 0, airplane 1 is at the location (X, 0) and moving in the positive y direction; airplane 2 is at (0, Y) and moving in the positive a direction. The speed of airplane 1 is 1. Figure 2 7₁ Ar 1 of 1 > I (X,Y) What speed must airplane 2 have if the airplanes are to collide at the point (X, Y)? Express your answer in terms of the variables V₁, X, Y, and t. 15] ΑΣΦ V2 = Submit Part B Request Answer Arz. Ary= Assuming airplane 2 has the speed found in part A, calculate the displacement from airplane 1 to airplane 2, △F=デューデュ Express your answers in terms of the variables v₁, X, Y, and t, separated by a comma. ? IVE ΑΣΦ ?
Collision Course A useful rule of thumb in piloting is that if the heading from your airplane to a second airplane remains constant, the two airplanes are on a collision course. Consider the two airplanes shown in the figure(Figure 1). At time t= 0, airplane 1 is at the location (X, 0) and moving in the positive y direction; airplane 2 is at (0, Y) and moving in the positive a direction. The speed of airplane 1 is 1. Figure 2 7₁ Ar 1 of 1 > I (X,Y) What speed must airplane 2 have if the airplanes are to collide at the point (X, Y)? Express your answer in terms of the variables V₁, X, Y, and t. 15] ΑΣΦ V2 = Submit Part B Request Answer Arz. Ary= Assuming airplane 2 has the speed found in part A, calculate the displacement from airplane 1 to airplane 2, △F=デューデュ Express your answers in terms of the variables v₁, X, Y, and t, separated by a comma. ? IVE ΑΣΦ ?
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Chapter1: Units, Trigonometry. And Vectors
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Displacement, Velocity and Acceleration
In classical mechanics, kinematics deals with the motion of a particle. It deals only with the position, velocity, acceleration, and displacement of a particle. It has no concern about the source of motion.
Linear Displacement
The term "displacement" refers to when something shifts away from its original "location," and "linear" refers to a straight line. As a result, “Linear Displacement” can be described as the movement of an object in a straight line along a single axis, for example, from side to side or up and down. Non-contact sensors such as LVDTs and other linear location sensors can calculate linear displacement. Non-contact sensors such as LVDTs and other linear location sensors can calculate linear displacement. Linear displacement is usually measured in millimeters or inches and may be positive or negative.
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Question
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Collision Course A useful rule of thumb in piloting
is that if the heading from your airplane to a second
airplane remains constant, the two airplanes are on
a collision course. Consider the two airplanes
shown in the figure(Figure 1). At time t = 0,
airplane 1 is at the location (X, 0) and moving in the
positive y direction; airplane 2 is at (0, Y) and
moving in the positive a direction. The speed of
airplane 1 is v1.
Figure
3
E
O
7₂
C
4
7₁
R
< 1 of 1
AF
1 (X, Y)
%
5
▼
T
Part A
6
What speed must airplane 2 have if the airplanes are to collide at the point (X, Y)?
Express your answer in terms of the variables v₁, X, Y, and t.
v2 =
Submit
Part B.
G Search or type URL
Copyright ©2022 Pearson Education Inc. All rights recopied
D
ID] ΑΣΦ
Y
Arz, Ary=
Assuming airplane 2 has the speed found in part A, calculate the displacement from airplane 1 to airplane 2,
AF = 72-71.
Express your answers in terms of the variables v₁, X, Y, and t, separated by a comma.
IVE ΑΣΦ
MacBook Pro
Request Answer
&
7
P Pearson
3
U
*
8
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Transcribed Image Text:>
@
Collision Course A useful rule of thumb in piloting
is that if the heading from your airplane to a second
airplane remains constant, the two airplanes are on
a collision course. Consider the two airplanes
shown in the figure(Figure 1). At time t = 0,
airplane 1 is at the location (X, 0) and moving in the
positive y direction; airplane 2 is at (0, Y) and
moving in the positive a direction. The speed of
airplane 1 is v1.
Figure
3
E
O
7₂
C
4
7₁
R
< 1 of 1
AF
1 (X, Y)
%
5
▼
T
Part A
6
What speed must airplane 2 have if the airplanes are to collide at the point (X, Y)?
Express your answer in terms of the variables v₁, X, Y, and t.
v2 =
Submit
Part B.
G Search or type URL
Copyright ©2022 Pearson Education Inc. All rights recopied
D
ID] ΑΣΦ
Y
Arz, Ary=
Assuming airplane 2 has the speed found in part A, calculate the displacement from airplane 1 to airplane 2,
AF = 72-71.
Express your answers in terms of the variables v₁, X, Y, and t, separated by a comma.
IVE ΑΣΦ
MacBook Pro
Request Answer
&
7
P Pearson
3
U
*
8
Terms of Use | Privacy Policy Dermiccions | Contact He
1
(
?
9
<
?
O
P
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