Math, asked by krpriyanshu20202, 7 months ago

A room is 12 m by
by 10 m. find the coast of covering its floor with bricks 20 cm by 6 cm, if the coast
of one thousand bricks is rs 220​

Answers

Answered by Anonymous
2

Answer:

Coast of covering the floor with bricks = ₹2200

Step-by-step explanation:

Area of the Room = l × b = 12 × 10 = 120m²

Area of one brick = 20cm × 6 cm or 0.2 m × 0.06 m

= 0.012m²

Number of bricks, that can be laid in 120m² = 120/0.012

= 120000/12 = 10,000

The cost of 1000 bricks is ₹220

So the cost of 10,000 bricks = 10 × 220

= ₹2200

Answered by Anonymous
37

\bigstar \mid GIVEN :

  • The room is of 12m by 10m.
  • The area of the brick by which it will be covered is 20cm by 6cm.
  • The cost of 1,000 bricks is ₹200.

\bigstar \mid TO FIND :

  • The cost of covering the floor if rate is ₹200 per 1000 bricks.

\bigstar \mid SOLUTION :

We know that,

The floor is rectangular

  {\bf \therefore \: Area \:  of \:  the  \: rectangular  \: floor  =}{ l \times b}

 \sf \to \: (12 \times 10) {m}^{2}

   \sf \to \: 120 {m}^{2}

NOW,

we are also known that brick is a rectangular in shape

 { \bf  \therefore \: Area \: of \: the \: rectangular \: brick  = }{l \times b}

\sf \to \: (20 \times 6) {cm}^{2}

\sf \to \: 120 {cm}^{2} \:  or, \: 0.0120 m^2

THEREAFTER,

 \bf \therefore \: total \: bricks \: needed \:  =  \frac{area\: of \:the \: floor }{area \: of \: the \: brick}

 \sf \: \to \:  \frac{120 {m}^{2} }{0.0120 {m}^{2} } \\

 \sf \to \:  \frac{ \cancel{120} \times 10000}{ \cancel{120}} \\

\to {\underline{ \boxed{\bf  \: 10000 \: bricks}}} \\

HENCE,

  \sf \therefore \: if \: cost \: of \: 1000 \: bricks \:is \to 220 \\

 \sf \therefore \: then \: cost \: of \: 1 \: brick \: will \: be \to  \frac{220}{1000} \\

\sf \therefore \: cost \: of \: 1000 \: will \: be \to \:  \frac{220}{ \cancel{1000}}  \times \cancel{ 1000} \\

\bf \to \:{ \underline{ \boxed{ \bf ₹220 \: }}} \\

FINALLY,

\bf \: Total \: spenditure \: of \: bricks \: is\: :  \\ \bf \red \dag {\underline{\boxed{\bf {\orange {₹220  ☞ ans. \: \: \: \: \: \: \:}}}}}{\red\dag}

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