Show that for virtual object, a convex mirror gives (a) real and erect image of u smaller than
f and (b) virtual and inverted image for u greater than f
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(a) The rays are converging towards the point O. O acts as a virtual object
1v+1u=1f
1v=1f−1u
u and f are +ve,u<f
m=−vu=+ve
We get real and erect image.
(b) Here u>f,u,f:+ve
1v+1u=1f⇒1v=1f−1u
v:+ve
m=−vu=−ve
We get virtual and inverted image.
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