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Convert 1 linear meter equals 1 sq meter? - Answers

Your question doesn't make sense: linear meters are a measure of length (1-Dimensional), square meters are a measure of area (2-Dimensional). "Converting" between the two would involve projecting the area onto a line, but to do this, there would need to be a known constraining factor for the second dimension. For example, if you had 1 m2 that was a constant width of 0.1 m then it's length would be 10 meters. (Area = Length * Width) therefore (Length = Area/Width) (e.g. Length = 1.0 m2/0.1 m = 10 m long)



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Convert 1 linear meter equals 1 sq meter? - Answers

https://math.answers.com/math-and-arithmetic/Convert_1_linear_meter_equals_1_sq_meter

Your question doesn't make sense: linear meters are a measure of length (1-Dimensional), square meters are a measure of area (2-Dimensional). "Converting" between the two would involve projecting the area onto a line, but to do this, there would need to be a known constraining factor for the second dimension. For example, if you had 1 m2 that was a constant width of 0.1 m then it's length would be 10 meters. (Area = Length * Width) therefore (Length = Area/Width) (e.g. Length = 1.0 m2/0.1 m = 10 m long)



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https://math.answers.com/math-and-arithmetic/Convert_1_linear_meter_equals_1_sq_meter

Convert 1 linear meter equals 1 sq meter? - Answers

Your question doesn't make sense: linear meters are a measure of length (1-Dimensional), square meters are a measure of area (2-Dimensional). "Converting" between the two would involve projecting the area onto a line, but to do this, there would need to be a known constraining factor for the second dimension. For example, if you had 1 m2 that was a constant width of 0.1 m then it's length would be 10 meters. (Area = Length * Width) therefore (Length = Area/Width) (e.g. Length = 1.0 m2/0.1 m = 10 m long)

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      Your question doesn't make sense: linear meters are a measure of length (1-Dimensional), square meters are a measure of area (2-Dimensional). "Converting" between the two would involve projecting the area onto a line, but to do this, there would need to be a known constraining factor for the second dimension. For example, if you had 1 m2 that was a constant width of 0.1 m then it's length would be 10 meters. (Area = Length * Width) therefore (Length = Area/Width) (e.g. Length = 1.0 m2/0.1 m = 10 m long)

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