This physics problem tests your understanding of fundamental physical laws and their applications. The step-by-step solution below breaks down the problem using relevant equations and physical reasoning.

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D. 7
Here's the solution for Question 15:
To find the total number of diffraction images, we first need to determine the maximum order of diffraction () that can be observed. The formula for a diffraction grating is given by: where: • is the grating spacing (distance between adjacent lines) • is the diffraction angle • is the order of the diffraction image • is the wavelength of the light
Step 1: Calculate the grating spacing . The grating has 500 lines per millimeter.
Step 2: Convert the wavelength to meters. Given wavelength .
Step 3: Calculate the maximum order of diffraction . The maximum possible value for is 1 (when ). So, for the maximum order, the equation becomes: Since the order must be an integer, the maximum observable integer order of diffraction is .
Step 4: Determine the total number of images. The possible integer orders of diffraction are . • corresponds to the central image (1 image). • correspond to images on one side of the central maximum (3 images). • correspond to images on the other side of the central maximum (3 images).
Total number of images = (images on one side) + (images on other side) + (central image) Total number of images = .
The total number of diffraction images seen, including the central image, is 7.
The final answer is .
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Here's the solution for Question 15: To find the total number of diffraction images, we first need to determine the maximum order of diffraction (m_max) that can be observed.
This physics problem tests your understanding of fundamental physical laws and their applications. The step-by-step solution below breaks down the problem using relevant equations and physical reasoning.