Trigonometric ratios show the relationship between the magnitude of the vector and the components of the vector. Using “Pythagoras theorem” in right triangles with lengths \(v_x\) and \(v_y\): Vector Components – Example 1: \(\color{blue}{v_x= v \cos θ}\) \(\color{blue}{v_y= v \sin θ}\) \(v_x= v\cos 60° \) → \(v_x= 20×\frac{1}{2}= \frac{20}{2}=10\) \(v_y= v\sin 60° \) → \(v_y= […]
The formula for complex numbers argumentation A complex number can be expressed in polar form as \(r (cos\ θ + i sin\ θ)\), where is the \(θ \) argument. The argument function \(arg(z)\) where \(z\) denotes the complex number, \(z=(x+iy)\). The formula for calculating the complex argument is as follows: \(\color{blue}{ arg (z) =arg (x+iy)= […]
Effortless Math services are waiting for you. login faster!
Password will be generated automatically and sent to your email.
After registration you can change your password if you want.