If length of the rectangle is decreased by 3 units and breadth by 4 units then area if increased by 9 units
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According to the given statement,
If length of the rectangle is decreased by 3 units and breadth by 4 units then area if increased by 9 units.
But, since both length and breadth are decreasing, area can't increase.
For example, let a rectangle with the length and breadth of 9 cm and 8 cm respectively.
So, area of rectangle = 9 cm x 8 cm = 72 cm^2
But, if we decreases the dimensions by any value, let the new length and breadth be ( 9 - 1 ) and ( 8 - 2 ) ,
New Area = ( 9 - 1 )( 8 - 2 ) cm^2 = 8 x 6 cm^2 = 48 cm^2
Result : Area of the new rectangle is decreased with some value.
Hence the given statement is false.
If your question is for the value of length and breadth, check your question.
Answer : Above given statement is false.
If length of the rectangle is decreased by 3 units and breadth by 4 units then area if increased by 9 units.
But, since both length and breadth are decreasing, area can't increase.
For example, let a rectangle with the length and breadth of 9 cm and 8 cm respectively.
So, area of rectangle = 9 cm x 8 cm = 72 cm^2
But, if we decreases the dimensions by any value, let the new length and breadth be ( 9 - 1 ) and ( 8 - 2 ) ,
New Area = ( 9 - 1 )( 8 - 2 ) cm^2 = 8 x 6 cm^2 = 48 cm^2
Result : Area of the new rectangle is decreased with some value.
Hence the given statement is false.
If your question is for the value of length and breadth, check your question.
Answer : Above given statement is false.
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