Well, honey, when you have two plane mirrors angled at 90 degrees, you're gonna have a grand total of 7 images. That's right, 7! You've got the original object, 3 images in each mirror, and then a bonus image where they all intersect. So, get ready for a mirror maze of reflections!
Three images will be formed
1/5
(360/Angle)-1 example: angle= 60 then, (360/60)-1=5
5 images. Total number of symmetrical positions = 360/60 = 6. Of these, one is the object itself.
5 images will be formed and how when two plane mirror are tilted at an angle of 60 degree
4.5 or 3.5 The number is five.
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 determine the number of images formed by a mirror, you need to consider the distance of the object from the mirror and the type of mirror (concave or convex). For a plane mirror, only one image is formed which is virtual and upright. For concave and convex mirrors, the number of images formed can vary depending on the position of the object relative to the focal point, center of curvature, and the mirror's surface.
When two plain mirrors are placed at a 150-degree angle, multiple images are formed. The number of images formed can be calculated using the formula: ( \text{Number of images} = \frac{360}{\text{angle between the mirrors}} - 1 ). In this case, with a 150-degree angle, the calculation would be ( \frac{360}{150} - 1 = 2 ) images are formed.
Three images will be formed
2 images are formed
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.
50 images.
1/5
(360/Angle)-1 example: angle= 60 then, (360/60)-1=5
5 images. Total number of symmetrical positions = 360/60 = 6. Of these, one is the object itself.
9