a-car-is-moving-on-a-three-dimensional-coordinate-system-and-its-velocity-is-rep

Question

A car is moving on a three-dimensional coordinate system, and its velocity is represented by the vector ﻿V→\overrightarrow{V}V﻿ = (25.0î + 10.0ĵ - 15.0k̂) m/s. Determine the angles that this velocity vector makes with the x, y, and z axes.

Accepted Answer

θ_{x} = 35.8° ,  θ_{y} = 71.1°, θ_{z} = 119°

Answer

θ_{x} = 35.8° ,  θ_{y} = 78.5°, θ_{z} = 60.9°

Answer

θ_{x} = 60.0° ,  θ_{y} = 78.5°, θ_{z} = 60.9°

Answer

θ_{x} = 60.0° ,  θ_{y} = 71.1°, θ_{z} = 119°

A car is moving on a three-dimensional coordinate system, and its velocity is represented by the vector V→\(\overrightarrow{V}\)V = (25.0î + 10.0ĵ - 15.0k̂) m/s. Determine the angles that this velocity vector makes with the x, y, and z axes.

A car is moving on a three-dimensional coordinate system, and its velocity is represented by the vector $\overrightarrow{V}$ = (25.0î + 10.0ĵ - 15.0k̂) m/s. Determine the angles that this velocity vector makes with the x, y, and z axes.