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The Area of a Rectangle is 6x2– 4xy – 10y2 Square Unit and Its Length is 2x + 2y Unit. Find Its Breadth - Mathematics

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Question

The area of a rectangle is 6x2 – 4xy – 10y2 square unit and its length is 2x + 2y unit. Find its breadth.

Sum

Solution

Area of a rectangle

= 6x2 - 4xy - 10y2 sq.units

Length = 2x + 2y units

∴ Breadth = `"Area"/"Length"`

`= ("6x"^2 - 4"xy" - 10"y"^2)/"2x + 2y"`

3x - 5y
`"2x" + "2y")overline(6"x"^2 - 4"xy" - 10"y"^2)(`
               6x2 + 6xy 
              -       -           
              - 10xy - 10y2   
             - 10xy - 10y2 
             +         +         
               xxxx         
= 3x - 5y units

Hence breadthy = 3x - 5y units        

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Chapter 11: Fundamental Concepts (Including Fundamental Operations) - Exercise 11 (D)

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Selina Concise Mathematics [English] Class 7 ICSE
Chapter 11 Fundamental Concepts (Including Fundamental Operations)
Exercise 11 (D) | Q 3
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