Two plane mirrors are set at right angles and a flower is placed in any position in between the mirrors. The number of images of the flower which will be seen is

One

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Two

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Three

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Four

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Solution

The correct option is C Three
Number of the image $= \frac{360}{θ} - 1$ , where $θ$ is the angle between the mirrors. Here $θ = 90$
Therefore number of images formed $= \frac{360}{90} - 1 = 3$

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Two plane mirrors are set at right angles and a flower is placed in any position in between the mirrors. The number of images of the flower which will be seen is

The correct option is C ThreeNumber of the image =360θ−1, where θ is the angle between the mirrors. Here θ=90Therefore number of images formed =36090−1=3

The correct option is C Three
Number of the image $= \frac{360}{θ} - 1$ , where $θ$ is the angle between the mirrors. Here $θ = 90$
Therefore number of images formed $= \frac{360}{90} - 1 = 3$