Two plane mirrors are set at right angles to each other. A coin is placed in between this two plane mirrors. How many images of the coin will be seen?
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The number of images formed when two mirrors are placed at an angle theta to each other is given by:
n = ( 360 / theta ) - 1
So, here, we have the mirrors placed perpendicular to each other. So, theta = 90 degree
=> n = no. of images formed
=> n = ( 360 / 90 ) - 1
=> n = 4 - 1
=> n = 3
n = ( 360 / theta ) - 1
So, here, we have the mirrors placed perpendicular to each other. So, theta = 90 degree
=> n = no. of images formed
=> n = ( 360 / 90 ) - 1
=> n = 4 - 1
=> n = 3
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Given:
2 plane mirror are set at right angles to each other
To Find:
Number of images of coin that will be seen.
Explanation:
n = ( 360° / θ ) - 1
Here we have the mirrors placed perpendicular to each other.
So,θ = 90°
n = number of images formed (n)
n = ( 360° / 90° ) - 1
n = 4 - 1
n = 3
3 images will be formed.
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