Solve θcos(sin(tan(sin(x^2sqrt{3}))))=xe

$$\theta \cos ( \sin ( \tan ( \sin ( { x }^{ 2 } \sqrt{ 3 } ) ) ) ) =xe$$

Solve for θ

$$\theta =\frac{ex}{\cos(\sin(\tan(\sin(\sqrt{3}x^{2}))))}$$

Steps for Solving Linear Equation

The equation is in standard form.

$$\cos(\sin(\tan(\sin(\sqrt{3}x^{2}))))\theta =ex$$

Divide both sides by \cos(\sin(\tan(\sin(x^{2}\sqrt{3})))).

$$\frac{\cos(\sin(\tan(\sin(\sqrt{3}x^{2}))))\theta }{\cos(\sin(\tan(\sin(\sqrt{3}x^{2}))))}=\frac{ex}{\cos(\sin(\tan(\sin(\sqrt{3}x^{2}))))}$$

Dividing by \cos(\sin(\tan(\sin(x^{2}\sqrt{3})))) undoes the multiplication by \cos(\sin(\tan(\sin(x^{2}\sqrt{3})))).

$$\theta =\frac{ex}{\cos(\sin(\tan(\sin(\sqrt{3}x^{2}))))}$$