So in a single slit set up in which diffraction occurs. Kaplan says that as the "slit becomes narrower, the central maximum becomes winder."
Which graph accurately show the relationship? I don't have then answer.
The linear inverse
The curved inverse
I think it's the inverse curved graph b/c the the location of the dark fringes is given by the formula asinθ = nλ = constant.
And sinθ is directly proportional proportional to the width of the central maxima
So asinθ = constant are represented by the inverse curve graph. 👍👎?
Which graph accurately show the relationship? I don't have then answer.
The linear inverse

The curved inverse

I think it's the inverse curved graph b/c the the location of the dark fringes is given by the formula asinθ = nλ = constant.
And sinθ is directly proportional proportional to the width of the central maxima
So asinθ = constant are represented by the inverse curve graph. 👍👎?