Physics, asked by Aarav8686, 1 year ago

A concave lens has focal length 15cm at what distance should the object from the lens to be placed so that it forms an image at 10cm from the lens also find the magnification produced by lens?

Answers

Answered by pradyumG
13
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Answered by Anonymous
7

Answer:

AnswEr:

\large\bold{\underline{\sf{\red{\:\:Given\:\:}}}}

• f = -15cm [focal length of the lens]

• v = -10cm [Object Distance]

\large\bold{\underline{\sf{\red{Using\: Lens\: Formula}}}}

\dag\:\:\large{\underline{\boxed{\sf{\blue{\dfrac{1}{f} \:=\:\dfrac{1}{v}\:-\:\dfrac{1}{u}}}}}}

Concave lens always former virtual Image so, v is negative & f is also negative.

\longrightarrow\sf\:\dfrac{\:\:1}{-15} = \dfrac{\:\:1}{-10} - \dfrac{1}{u}

\longrightarrow\sf\: \dfrac{1}{u}  = \dfrac{\:\;1}{-10} - \dfrac{\:\:1}{-15}

\longrightarrow\sf\: \dfrac{1}{u} = \dfrac{-3\:+\:2}{30}

\longrightarrow\sf\: \dfrac{1}{u} = \dfrac{-1}{30}

\longrightarrow\large{\underline{\boxed{\sf{\blue{u\:= \: -30\:cm}}}}}

\rule{150}2

\diamond\:\:\bold{\underline{\sf{\red{Now\: Magnification}}}}

\longrightarrow\sf\: \dfrac{v}{u} = \dfrac{-10}{-30}

\longrightarrow\sf\: \dfrac{v}{u} = \dfrac{1}{3}

\longrightarrow\large{\underline{\boxed{\sf{\red{m \:=\:0.3}}}}}

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