204k views
5 votes
A laser diffraction pattern results in y = 6.0 cm, and the distance from the gap to the screen is D = 12 cm. The tangent of θ would be equal to . Calculating the inverse (tan–1) of the value for the tangent of θ would give us a diffraction angle, θ, of degrees.

2 Answers

5 votes

The tangent of θ would be equal to ⇒ 0.5.

Calculating the inverse (tan–1) of the value for the tangent of θ would give us a diffraction angle, θ, of ⇒ 27 degree

User Fallino
by
8.4k points
4 votes

Answer :
\theta=26.56\ ^0

Explanation :

It is given that,

A laser diffraction pattern results in y = 6.0 cm

Distance from gap to the screen, D = 12 cm

We know that the relation between
\theta, y and D is


tan\theta=(y)/(D)


tan\theta=(6\ cm)/(12\ cm)


\theta=tan^(-1)\ 0.5

So,
\theta=26.56\ ^0

Hence, this is required solution.

User Nlta
by
8.3k points