Physics, asked by aranyaarora1601, 7 months ago

The real image 4 times magnified than the object is produced by a concave mirror of focal lenght 30cm. Calculate the distance of the object from the mirror.
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Answers

Answered by Anonymous
9

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Answered by TheProphet
11

Solution :

\underline{\bf{Given\::}}

  • Magnification, (m) = 4
  • Focal length of the mirror, (f) = -30 cm

\underline{\bf{Explanation\::}}

As we know that formula of the magnification;

\mapsto\bf{m=\dfrac{Height\:of\:Image\:(I)}{Height\:of\:object\:(0)} =\dfrac{Distance\:of\:Image}{Distance\:of\:Object} =\dfrac{v}{u} }

A/q

When Image is real & inverted, magnification will be negative .

\mapsto\tt{m=\dfrac{-v}{u} }

\mapsto\tt{-4=\dfrac{-v}{u} }

\mapsto\tt{\cancel{-}v=\cancel{-}4u}

\mapsto\tt{v=4u}

Now, using formula of the mirror;

\boxed{\bf{\frac{1}{f} =\frac{1}{v}  + \frac{1}{u} }}

\mapsto\tt{\dfrac{1}{f} =\dfrac{1}{v}+\dfrac{1}{u}}

\mapsto\tt{\dfrac{1}{-30} =\dfrac{1}{4u}+\dfrac{1}{u}}

\mapsto\tt{\dfrac{1}{-30} =\dfrac{1+4}{4u}}

\mapsto\tt{\dfrac{1}{-30} =\dfrac{5}{4u}}

\mapsto\tt{4u = -30\times 5 \:\:\underbrace{\sf{cross-multiplication}}}

\mapsto\tt{4u=-150}

\mapsto\tt{u=-\cancel{150/4}}

\mapsto\bf{u=-37.5\:cm}

Thus;

The distance of the object from the the mirror will be 37.5 cm in front of the mirror .


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