caitg said:Homework Statement
How far apart are an object and an image formed by a 72.4 cm focal length converging lens if the image is 2.54x larger than the object and is real?
(in cm)
Homework Equations
m=-(di/do)
m=f/(f-do)
(1/di)+(1/do)=(1/f)
The Attempt at a Solution
I've tried manipulating these equations to find the distance, but either I don't come up with a reasonable value or I end up with too many variables.
The distance between an object and its image refers to the distance between the actual physical object and its reflected or projected image. This can be measured in various units such as meters, centimeters, or feet.
Knowing the distance between an object and its image is crucial in understanding the properties of light and how it interacts with objects. It also helps in accurately determining the size, shape, and position of objects in relation to their images.
The distance between an object and its image is directly proportional to the distance of the object from the reflecting or refracting surface. This means that as the distance of the object increases, the distance between the object and its image also increases.
The distance between an object and its image can be calculated using the mirror or lens equation, depending on the type of reflecting or refracting surface involved. This equation takes into account the focal length of the surface and the distance of the object and its image from the surface.
The distance between an object and its image can be affected by the type of reflecting or refracting surface, the distance of the object from the surface, and the angle of incidence of light on the surface. Other factors such as the shape, size, and properties of the object and the surface can also play a role.