AcousticBruce
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P_x = P cos θ_x
is Px always the adjacent line of the triangle?
is Px always the adjacent line of the triangle?
The discussion centers on the equation P_x = P cos(θ_x), which describes the decomposition of a vector P into its X and Y components. P represents the hypotenuse of a right triangle, with P_x being the adjacent side when θ_x is the angle between P and the X-axis. The component in the Y-direction is denoted as P_y, calculated using the sine function. The conversation emphasizes the importance of understanding both θ_x and θ_y, as they can vary depending on the context of the problem, particularly in physics and trigonometry.
PREREQUISITESThis discussion is beneficial for students and enthusiasts in physics and trigonometry, particularly those studying vector analysis and its applications in electronics and mechanics.
AcousticBruce said:Thank you. And a new question.
Why would it be Px for adjacent and on the other side be P without a subscript?
AcousticBruce said:So would you ever really have the θy?