Math, asked by attitudegirl80, 9 months ago

Find the cost of polishing a circular table-top of diameter 1.6 m, if the rate of polishing is ₹15/m2. (Take π = 3.14)

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Answered by Ashi03
8

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Answered by Anonymous
6

\bf{\Huge{\underline{\boxed{\bf{\green{ANSWER\::}}}}}}

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

A circular table - top of diameter 1.6m, if the rate of polishing is ₹15/m².

\bf{\Large{\underline{\bf{To\:find\::}}}}}}

The cost of polishing table.

\bf{\Large{\underline{\boxed{\rm{\red{Explanation\::}}}}}}

We have,

\rm{The\:diameter\:of\:circular\:table-top\:=\:1.6m}

We know that radius of circle = \sf{\frac{Diameter}{2} }

So,

\leadsto\rm{Radius\:=\:\frac{1.6*10}{2*10} =\cancel{\frac{16}{20} }}

\leadsto\rm{Radius\:=\:\frac{4}{5}m }

We know that area of circle: \rm{\orange{\pi r^{2} }}

\longmapsto\rm{Area\:of\:table-top\:=\:\pi r^{2} }

\longmapsto\rm{Area\:of\:table-top\:=\:[3.14*(\frac{4}{5} )^{2} ]m^{2} }

\longmapsto\rm{Area\:of\:table-top\:=\:(3.14*\frac{16}{25} )m^{2} }

\longmapsto\rm{Area\:of\:table-top\:=\:\cancel{(\frac{50.24}{25} )}m^{2} }

\longmapsto\rm{Area\:of\:table\:top\:=\:\orange{{2.0096m^{2} }}}

Now,

\rm{Cost\:of\:polishing\:1m^{2} \:area\:=\:Rs.15}

\rm{Cost\:of\:polishing\:2.0096m^{2} \:area\:=\:Rs.(15*2.0096)}

\rm{Cost\:of\:polishing\:2.0096m^{2} \:area\:=\:Rs.30.144}

Thus,

\rm{\red{The\:cost\:of\:polishing\:a\:circular\:table-top\:=\:{\orange{Rs.30.14}}}}  [approx]

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