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1. The length of one side of a square is represented by 3m3n5. Represent its area. ( A = s2)
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Answer:
Given: The length of one side of a square is represented by 3m3n5.
To find: The area of the square
Solution:
The area of a square can be represented by the equation A = s^2, where s represents the length of one side of the square.
Given that the length of one side of the square is 3m3n5, we can substitute this value in the equation:
A = (3m3n5)^2
A = (3m3n5) (3m3n5)
A = 9m^2 6m3n10 + 9n^2 15m6n10 + 25m6n10
A = (9m^2 + 9n^2 + 25m6n10)
So the area of the square is A = 9m^2 + 9n^2 + 25m6n10 (represent in square units).
Please note that this is a algebraic equation solution, as the sides of the square represented as 3m3n5 it's uncertain that the side's unit, it might be in cm,m or mm, but we are able to find it's area.