\\(T\\) is a parallelopiped in which \\(A, B, C\\) and \\(D\\) are vertices of one face and the .... VIDEO
\\(T\\) is a parallelopiped in which \\(A, B, C\\) and \\(D\\) are vertices of one face and the face just above it has corresponding vertices \\(A^{\\prime}, B^{\\prime}\\), \\(C^{\\prime}, D^{\\prime}, T\\) is now compressed to \\(S\\) with face \\(A B C D\\) remaining same and \\(A^{\\prime}, B^{\\prime}, C^{\\prime}, D^{\\prime}\\) shifted to \\(A^{\\prime \\prime}, B^{\\prime \\prime}, C^{\\prime \\prime}, D^{\\prime \\prime}\\) in \\(S\\). The volume of parallelopiped \\(S\\) is reduced to \\(90 \\%\\) of \\(T\\). Prove that locus of \\(A^{\\prime \\prime}\\) is a plane. 📲PW App Link - https://bit.ly/YTAI_PWAP 🌐PW Website - https://www.pw.live
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