In the lens equation, the variable do represents the distance of the object from the______.
Answer:
the distance of the object from the centre of the lens
Explanation:
The lens equation is the following:
\(\frac{1}{f}=\frac{1}{d_o}+\frac{1}{d_i}\)
where
f is the focal length of the lens
\(d_o\) is the distance between the object and the centre of the lens
\(d_i\) is the distance between the image and the centre of the lens
Therefore, the variable \(d_o\) representes the distance of the object from the centre of the lens.
The distance between an object and the center of the lens is represented by the variable \(d_o\).
The lens equation is the mathematical equation that defines the relation between the distance of an object from the lens and its magnification.
\(\dfrac 1f = \dfrac 1d_o+\dfrac 1d_i\)
Where,
\(f\) - focal length
\(d_o\) - distance of an object
\(d_i\) - distance of the image
Therefore, the distance between an object and the center of the lens is represented by the variable \(d_o\).
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