Question

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?

Answer 1

The tangent of θ would be equal 0.5

Answer 2

The tangent of θ is 0.5.

Step-by-step explanation:

Given that,

Distance on the screen = 6.0 cm

Distance from the gap to the screen = 12 cm

We need to calculate the angle

The relation between the distance between the fringes and the distance from the gap to the screen.

`\tan\theta=(y)/(D)`

Where, y = distance between the fringes

D = distance from the gap to the screen

Put the value into the formula

`\tan\theta=(6.0)/(12)`

`\tan\theta=0.5`

Hence, The tangent of θ is 0.5.