How do you find the area of a rectangle with sides 6a2b4 and 3ab2?
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Given ,
Length , L = 6a²b⁴ Units
Breadth , B = 3ab² Units
So , Area = L*B = (6a²b⁴*3ab²) Sq. Units
=> Area = 18a^3b^6 Sq. Units
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sides are 6a^2 b^2 and 3ab^2
area of rectangle = length × breadth
so, area = 6a^2 b^2 × 3ab^2
area = 18 a^2 b^2 a^1 b^2
area = 18 a^3 b^4 sq.unit
because power added when base is same
area of rectangle = length × breadth
so, area = 6a^2 b^2 × 3ab^2
area = 18 a^2 b^2 a^1 b^2
area = 18 a^3 b^4 sq.unit
because power added when base is same
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