we can see infinite images.
infinite number of images are formed in both the mirrors if the mirrors are kept parallel
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.
If the mirrors are exactly parallel - there will be an infinite number of images, as they will be reflected indefinitely.
Infinite.
When two mirrors are parallel to each other, an infinite number of images are formed due to the multiple reflections of an object between the mirrors. Each reflection creates a new image that is a mirror image of the previous one.
To derive the formula for the number of images formed by two mirrors, first consider the angle between the mirrors, denoted as θ. The formula for the number of images (N) is given by ( N = \frac{360^\circ}{\theta} - 1 ) when the angle is less than 180 degrees. If the angle is greater than 180 degrees, the formula simplifies to ( N = \frac{360^\circ}{\theta} ). This accounts for the repeated reflections of the images created by the two mirrors.
As we place two mirrors inclined with each other then many images are formed. If @ is the angle of inclination then number of images is got by the formula [360/@] - 1 Hence as we place the two mirrors at right angles ie 90 degree then number of images will be 3 If both mirrors kept parallel facing each other then infinite images are formed.
The number of images of an object placed between two mirrors inclined at an angle is give by:Number of images= (360/ angle of inclination)-1
The relationship between the number of images formed and the angle between two mirrors is described by the formula ( n = \frac{360^\circ}{\theta} - 1 ), where ( n ) is the number of images and ( \theta ) is the angle between the mirrors. As the angle decreases, the number of images increases, approaching infinity as the angle approaches zero. Conversely, larger angles result in fewer images. This phenomenon occurs due to the way light reflects between the mirrors, creating multiple images at various angles.
The empirical formula for the number of images formed by two inclined mirrors is [ n = \frac{360}{|180-\theta|} ], where (\theta) is the angle between the mirrors. This formula is derived from the concept that each additional image is created when the extended reflected light rays meet at intervals of (\frac{360}{|180-\theta|}) degrees.
To find out how many images are formed when plane mirrors are tilted at an angle, use the formula N=360/a-1 , wherein N is the number of images formed and a is the given angle. So in this case, N=360/30-1, will result to N=11 images formed.
In theory, there should be an infinite number. In practice, though, the quality of the mirrors - the reflective surfaces as well as the glass in front of them - will reduce that number. The separation between the mirrors will also play a role by dispersing light as it bounces back and forth between the mirrors.