All images in plane mirrors are virtual, meaning they cannot be projected onto a screen as they appear to be located behind the mirror. These images are also laterally inverted, which means that they are reversed from left to right. Additionally, the size of the image is equal to that of the object, and the distance of the image from the mirror is the same as the distance of the object from the mirror.
All depends on how big the mirrors are, and how far apart they are.
infinite number of images are formed in both the mirrors if the mirrors are kept parallel
Three images will be formed
When two plane mirrors are positioned parallel to each other, an infinite number of images are formed due to the repeated reflections between the mirrors. However, if the mirrors are at an angle to each other, the number of images can be calculated using the formula ( n = \frac{360^\circ}{\theta} - 1 ), where ( \theta ) is the angle between the mirrors. This results in a finite number of images depending on the angle.
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Real images
All depends on how big the mirrors are, and how far apart they are.
virtual, upright, and the same size as the object.
Only plane mirrors produce real images. I beleve this is right.
Plane mirrors produce virtual images that are laterally inverted, meaning the left side appears as right and vice versa. These images appear to be the same distance behind the mirror as the object is in front.
infinite number of images are formed in both the mirrors if the mirrors are kept parallel
When two plane mirrors are tilted at an angle of 72 degrees, six images are formed. The first two images are the direct reflections from each mirror, and the remaining four images come from the multiple reflections between the mirrors.
Infinite
Three images will be formed
we can see infinite images.
When two plane mirrors are positioned parallel to each other, an infinite number of images are formed due to the repeated reflections between the mirrors. However, if the mirrors are at an angle to each other, the number of images can be calculated using the formula ( n = \frac{360^\circ}{\theta} - 1 ), where ( \theta ) is the angle between the mirrors. This results in a finite number of images depending on the angle.
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