STS
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diagonal 1=20cm.
diagonal 2=37cm.
AB=25.5cm
S (AMC)= 306cm.
S (ABCD)=?
diagonal 2=37cm.
AB=25.5cm
S (AMC)= 306cm.
S (ABCD)=?
The discussion revolves around calculating the area of a parallelogram given the lengths of its diagonals and one side. Participants explore the relationship between the area of triangles formed by the diagonals and the area of the parallelogram itself, while also seeking clarification on certain notations used in the problem.
Participants express confusion and seek clarification on the notation and the relevance of certain values, indicating that there is no consensus on the approach to calculating the area of the parallelogram.
There are unresolved questions regarding the definitions of the terms used (e.g., "S( )" and "M") and the applicability of the area of triangle AMC in the context of finding the area of the parallelogram.
Too tired to use google?STS said:diagonal 1=20cm.
diagonal 2=37cm.
AB=25.5cm
S (AMC)= 306cm.
S (ABCD)=?
Okay, that makes sense.STS said:diagonal 1=20cm.
diagonal 2=37cm.
AB=25.5cm
What?? What is "S( )"? What is "M"? Is it another point? The midpoint where the two diagonals intercept?S (AMC)= 306cm.
S (ABCD)=?
Country Boy said:Okay, that makes sense.What?? What is "S( )"? What is "M"? Is it another point? The midpoint where the two diagonals intercept?
Country Boy said:Okay, that makes sense.What?? What is "S( )"? What is "M"? Is it another point? The midpoint where the two diagonals intercept?
OK; then WHY did you post only this:STS said:S is the area. You move one of the diaganals to the side, then that forms a triangle. Then with Heron's formula you figure out the area of the triangle that has formed (AMC). That is suppose to help you figure out the area of the parallelogram using another formula, but I couldn't figure it out.