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Using the expression 2d sin θ = λ, one calculates the values of d by measuring the corresponding angles θ in the range 0 to 90°. The wavelength λ is exactly known and the error in θ is constant for all values of θ. As θ increases from 0°:
- the absolute error in d remains constant
- the absolute error in d increases
- the fractional error in d remains constant
- the fractional error in d decreases
Correct answer: the fractional error in d decreases
Solution
As θ increases, the value of sin θ approaches 1, reducing the relative impact of errors in θ on d. This causes the fractional error in d to decrease, even though the absolute error may vary.
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