Math, asked by Anonymous, 11 months ago

Please answer my question!!​

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Answered by Itzraisingstar
25

\bold{Question:}

A flooring tile has the shape of a parallelogram whose base is 24 cm and the corresponding height is 10 cm. How many such tiles are required to cover a floor of area 1080 m²? (If required you can split the tiles in whatever way you want to fill up the corners).

\huge\fcolorbox{black}{lime}{AnsweR:}

Mensuration:

Mensuration is the branch of mathematics which concerns itself with the measurement of Lengths, areas & volume of different geometrical shapes or figures.

Plane Figure: A figure which lies in a plane is called a plane figure.

For e.g:  a rectangle, square, a rhombus, a parallelogram, a trapezium.

 

Perimeter:

The perimeter of a closed plane curve is the total length of the curve.

Unit of perimeter is a unit of length.

Area: the area of the plane figure is the surface enclose by its boundary.

A square centimetre (cm²) is generally taken at the standard unit of an area. We use square metre (m²) also for the units of area.

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Solution:

Given : base= 24 cm

Height= 20 cm

Area of floor= 1080 m²= 1080×100×100cm²

[1m²= 10000cm²]

Area of the Parallelogram = base x height

= 24 x 10 = 240 cm²

Area of  1 tile = 240 cm²

[Tiles are in the shape of a parallelogram]

 Number of tiles required= Area of the Floor/Area of the Tiles

= 1080 X100 X100/240  =45000

Number of tiles required to cover a Floor= 45000.

Answered by MrPoizon
16

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\huge{\underline{\bf\orange{answer :-}}}

\small\fcolorbox{black}{purple}{area of parallelogram shaped tile = b x h}

\large\fcolorbox{black}{blue}{= 24 x 10 = 240 cm²}

\large\fcolorbox{black}{aqua}{area of floor = 1080 m²}

\large\fcolorbox{black}{green}{= 1080 x 10⁴ cm²}

\small\fcolorbox{black}{pink}{No of tiles required = area of floor / area of each tiles}

1080 \times 10 {}^{4 }  \div 240 \\ 45000

\small\fcolorbox{black}{lime}{so the required no. of tiles = 45000 tiles}

\huge\fcolorbox{red}{blue}{hope this will help you}

\huge\fcolorbox{black}{orange}{thank you}

\huge\fcolorbox{black}{aqua}{mark\: brainlist}

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