Math, asked by nischitha88, 1 year ago

-
2
A flooring tile has the shape of a parallelogram whose base is 24 cm and the
responding height is 10 cm. How many such tiles are required to cover a floor of
area 1080 m?? (If required you can split the tiles in whatever way you want to fill up
the corners).​

Answers

Answered by traptigupta3
32

Answer:

45000 tiles

Step-by-step explanation:

Area of 1 tile - b x h

- 24 x 10

- 240 cm²

1 m² = 10000 cm²

Area of floor in cm² - 1080 x 10000 = 10800000

No. of tiles required = 10800000/240 = 45000

hence, no. of required tiles - 45000

Mark as brainliest

Answered by VishalSharma01
135

Answer:

Step-by-step explanation:

\bf\underline{Given:-}

\sf Base = 24 cm\\\sf Height = 20 cm\\\sf Area \: of \: floor = 1080 m^2=1080\times100\times100 \: cm^2

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

\sf Number \: of \: tiles \: required \: to \: cover \: a \: floor

\bf\underline{Formula \: to \: be \: used:-}

\sf\boxed{\bold{Area \: of \: Parallelogram = base\times height}}

\bf\underline{Solution:-}

\bf\implies Area \: of \: Parallelogram = base\times height

\sf\implies Area \: of \: Parallelogram =24\times10

\bf\implies Area \: of \: Parallelogram = 240 \: cm^2

\bf\implies Number \: of \: tiles=\dfrac{Area \: of \: the \: Floor}{Area \: of \: the \: Tiles}

\sf\implies Number \: of \: tiles=\dfrac{1080\times100\times100}{240}

\bf\implies Number \: of \: tiles=45000

\sf\bold{Hence, \: The \: required \: number \: of \: tiles \: are \: 45000.}


Anonymous: Great
VishalSharma01: Thanks :)
Similar questions