The area of rectangle is 54m sq, whose length 3 m more than its width. find the dimension of the rectangle
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solution.
Let the width= xm
Then, Length= (x+ 3 )m
ATQ,
=> x(x+3)= 54
=> x^2+ 3x= 54
=> x^2+ 3x - 54 = 0
=> x^2 + 9x - 6x - 54= 0
=> x(x+9) -6 (x+9)= 0
=> (x - 6) (x+ 9)=0
=> x - 6= 0 or, x+ 9= 0
=> x= 6 or x= -9
so, length can't be negative.
so, x= 6
Now, length= (3+6)= 9m
Breadth = 6m
_______________
hope it helps you☺☺
Let the width= xm
Then, Length= (x+ 3 )m
ATQ,
=> x(x+3)= 54
=> x^2+ 3x= 54
=> x^2+ 3x - 54 = 0
=> x^2 + 9x - 6x - 54= 0
=> x(x+9) -6 (x+9)= 0
=> (x - 6) (x+ 9)=0
=> x - 6= 0 or, x+ 9= 0
=> x= 6 or x= -9
so, length can't be negative.
so, x= 6
Now, length= (3+6)= 9m
Breadth = 6m
_______________
hope it helps you☺☺
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