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$2d \sin(\theta) = \lambda$$\newline$Molecules in many solids are arranged in a crystal lattice with distinct patterns and layers. These layers reflect and scatter light rays according to Bragg's law. The Bragg equation relates the distance, $\newline$$d$, between layers of molecules to the angle, $\newline$$\theta$, of incoming light rays with wavelength $\newline$$\lambda$. Which of the following is the correct equation for the distance in terms of the angle and the wavelength?$\newline$Choose $1$ answer:$\newline$(A) $d = \frac{\lambda}{2\sin(\theta)}$$\newline$(B) $d = \frac{2\lambda}{\sin(\theta)}$$\newline$(C) $d = \frac{2\sin(\theta)}{\lambda}$$\newline$(D) $d = \frac{\sin(\theta)}{2\lambda}$