When solving numerical problems in the Class 10 Physics chapter 'Light: Reflection and Refraction', using the correct plus (+) or minus (-) signs is the most critical step. If you get the sign of the focal length wrong, your entire calculation will fail.
This rule is universal. The focal length of a Convex Mirror (like the rear-view mirror of a car) is also always Positive (+).
Because the Power of a lens is $P = 1/f$, the Power of a convex lens is also always positive (e.g., +2.5 Diopters).
The focal length ($f$) of a Convex Lens is Always Positive (+).
In optics, we strictly follow the 'New Cartesian Sign Convention' (which works exactly like an X-Y graph in math).
When parallel light rays pass through a Convex Lens, the lens 'converges' (bends) them all to meet at a single focus point on the Right side of the lens. Because the primary Principal Focus ($F_2$) lies on the right side, the distance to it is logically measured as Positive.
By the exact same logic, a Concave Lens scatters light. The light rays appear to meet at a focus point on the Left side (behind the light source). Since it is on the left side, the focal length of a Concave Lens is Always Negative (-).
If you cannot see nearby objects clearly, the eye doctor will prescribe you glasses with a Convex Lens. If you look at your medical prescription, the power will have a plus sign (+).
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