What is the general solution for solvefor w,cos(θ)= w/(2l) ?

The general solution for solvefor w,cos(θ)= w/(2l) is w=cos(θ)*2l;\quad l\ne 0

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solvefor w,cos(θ)= w/(2l)

solve for

w, cos (θ) = \frac{w}{2 l}

w = cos (θ) \cdot 2 l; l \neq = 0

Solution steps

cos (θ) = \frac{w}{2 l}

Switch sides

\frac{w}{2 l} = cos (θ)

Multiply both sides by

2 l

\frac{w}{2 l} = cos (θ)

Multiply both sides by

2 l

\frac{w \cdot 2 l}{2 l} = cos (θ) \cdot 2 l; l \neq = 0

Simplify

w = cos (θ) \cdot 2 l; l \neq = 0

w = cos (θ) \cdot 2 l; l \neq = 0

y, - ln (cos (x)) + cos (x) sin (y) = C

4 tan (θ) = 5 - tan (θ)

2 sec (x) = 1

sin (2 x) = cos (x), 0 \leq < 2 π

x, y^{1} = sin (x)

What is the general solution for solvefor w,cos(θ)= w/(2l) ?
The general solution for solvefor w,cos(θ)= w/(2l) is w=cos(θ)*2l;\quad l\ne 0