Math, asked by abhi665260, 3 months ago

10. A table top is 2.5 m long and 1.6 m wide. Find the cost of polishing it at the rate of ₹5 per M2


Answers

Answered by itzhari2304
6

Answer:

Rs.20

Step-by-step explanation:

____________________

Given,

Length = 2.5m

Breadth = 1.6m

Rate = Rs.5/m^2

Area to be painted = l × b

= 2.5 × 1.6

= 4m^2

Hence, Total Cost = 5 × 4 = Rs.20

Answered by AestheticSoul
27

Given :

  • Length of the table top = 2.5 m
  • Breadth of the table top = 1.6 m
  • Rate of polishing it = Rs. 5

To find :

  • Cost of polishing the table top at the rate of Rs. 5

Concept Used :

To find the cost of polishing the table top :-

  • Firstly, find the area of the table top by using the formula of area of rectangle.
  • Then multiply the area by the rate the resultant value will be our required answer.

Formula of area of rectangle :-

 \boxed{  \sf\pmb{ \blue{Area \:  \:  of  \:  \: rectangle \:  = l \times b }}}

Where,

  • l = length
  • b = breadth

Solution :

Area of the table top :-

   \\  \dashrightarrow\sf \quad{Area \:  \:  of  \:  \: table \:  \:  top = l \times b }

   \\  \dashrightarrow\sf \quad{Area \:  \:  of  \:  \: table \:  top = 2.5 \times 1.6 }

   \\  \dashrightarrow\sf \quad{Area \:  \:  of  \:  \: table \: top = 4}

   \\  \dag\sf  \tt \red{\quad{Area \:  \:  of  \:  \: rectangle \:  = 4 \: m^2}}

Cost of polishing the table top = Area × Rate

   \\   \dashrightarrow \sf \quad \: Cost = 4 \times 5

   \\   \dashrightarrow \sf \quad \:  Cost = Rs. 20

 \boxed{  \sf\pmb{ \blue{Cost \:  \:  of  \:  \: polishing \: \: the \: \: table \: \: top  = Rs. 20}}}

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Know More :

Some related formulae :-

  • Perimeter of reactangle = 2(l + b)
  • Diagonal of rectangle = √l² + √b²
  • Area of square = side × side
  • Perimeter of square = 4 × side
  • Diagonal of square = √2a

Properties of rectangle :-

  • The opposite sides of rectangle are equal to each other.
  • The opposite side of rectangle are parallel to each other.
  • The diagonals bisect each other.
  • The sum of interior angles of rectangle sums upto 360°.
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