Math, asked by AakashSky140, 10 months ago

A tile has the shape of a parallelogram whose base is 35 cm and the corresponding height is 10 cm.How many tiles are required to cover a floor of area 84000 cm².

Answers

Answered by Anonymous
5

\large{\underline{\bf{\purple{Given:-}}}}

  • ✶ Base of Tile = 35cm
  • ✶ Shape of Tile = parallelogram
  • ✶ Height of tile = 10cm
  • ✶ Area of floor = 84000cm²

\large{\underline{\bf{\purple{To\:Find:-}}}}

  • ✶ Number of tiles required to cover a floor of area 84000cm².

\huge{\underline{\bf{\red{Solution:-}}}}

All tiles are in the shape of parallelogram.

\boxed {\pink {\rm{Area \: of \: parallelogram = base \:  \times height}}}\\\\

➝ Area of 1 tile = base × height

➝ Area of 1 tile = 35 ×10

Area of 1 tile = 350cm²

Now,

Area of floor = 84000cm²

Number of tiles required to cover floor

= Area of floor/Area of 1 tile

➝ 84000/350

➝ 8400/35

➝ 240

So,

240 tiles are required to cover a floor of area 84000cm²

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Answered by Anonymous
1

\huge{\underline{\underline{\pink{Ans}\red{wer:-}}}}

\sf{240 \ tiles \ are \ required \ to \ cover}

\sf{the \ floor.}

\sf\orange{Given:}

\sf{For \ parallelogram \ shaped \ tile,}

\sf{\implies{Base(b)=35 \ cm}}

\sf{\implies{Height (h)=10 \ cm}}

\sf{\implies{Area \ of \ floor=84000 \ cm^{2}}}

\sf\pink{To \ find:}

\sf{Number \ of \ tiles \ required \ to \ cover}

\sf{the \ floor.}

\sf\green{\underline{\underline{Solution:}}}

\sf{Area \ of \ parallelogram=base(b)\times \ height(h)}

\sf{…formula}

\sf{\therefore{Area \ of \ tile=35\times10}}

\sf{=350 \ cm^{2}}

\sf{Number \ of \ tiles \ required}

\sf{=\frac{Area \ of \ floor}{Area \ of \ tile}}

\sf{=\frac{84000}{350}}

\sf{=240}

\sf\purple{\tt{\therefore{240 \ tiles \ are \ required \ to \ cover}}}

\sf\purple{\tt{the \ floor.}}

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