Solve dx/x=quadquadd(3-sinx)

$$\frac { d x } { x } = \quad \quad d ( 3 - \sin x )$$

Solve for d

$$d=0$$

$$x\neq 0$$

Steps for Solving Linear Equation

Multiply both sides of the equation by x.

$$dx=d\left(3-\sin(x)\right)x$$

Subtract d\left(3-\sin(x)\right)x from both sides.

$$dx-d\left(3-\sin(x)\right)x=0$$

Use the distributive property to multiply -d by 3-\sin(x).

$$dx+\left(-3d+d\sin(x)\right)x=0$$

Use the distributive property to multiply -3d+d\sin(x) by x.

$$dx-3dx+d\sin(x)x=0$$

Combine dx and -3dx to get -2dx.

$$-2dx+d\sin(x)x=0$$

Combine all terms containing d.

$$\left(-2x+\sin(x)x\right)d=0$$

The equation is in standard form.

$$\left(x\sin(x)-2x\right)d=0$$

Divide 0 by -2x+\sin(x)x.

$$d=0$$

Solve for x

$$x\neq 0$$

$$d=0$$