Light passes through a diffraction grating with 3550 lines/cm and forms a first-order maximum at an angle of $12.07^{\circ}$. What is the wavelength of the light?

Light passes through a diffraction grating with 3550 lines/cm and forms a first-order maximum at an angle of $12.07^{\circ}$. At what angle will the second maximum appear?

Light passes through a diffraction grating with 3550 lines/cm and forms a first-order maximum at an angle of $12.07^{\circ}$. a. What is the wavelength of the light? H int: Used $\sin \theta=\pm m \lambda$ and solve for $\lambda$. b. At what angle will the second maximum appear? (Hint: Use d $\sin \theta=\pm m \lambda$ and solve for $\theta$.)

(a) What is the wavelength of light that is deviated in the first order through an angle of $13.5^{\circ}$ by a transmission grating having 5000 slits/cm? (b) What is the second-order deviation of this wavelength? Assume normal incidence.

Light passes through a diffraction grating with a slit spacing of 0.001 mm. A viewing screen is 100 cm behind the grating. If the light is blue, with a wavelength of 450 nm, at about what distance from the center of the interference pattern will the first order maximum appear? A. 5 cm B. 25 cm C. 50 cm D. 100 cm