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Model F: A straight parallelepiped has a parallelogram ABCD as its cross-section, whose sides and measure, respectively, 20 cm and 10 cm, and the angle DÂB measures 30°. Knowing that the height of the parallelepiped is equal to two thirds of the perimeter of the cross-section, its volume is: Ⓐ 2000 cm³ Ⓑ 4000 cm³ Ⓒ 6000 cm³ Ⓓ 2000√3 cm³ Ⓔ 4000√3 cm³ 00:00 Reading the Statement and Interpreting the Question 02:09 Calculating the Height of the Parallelepiped 03:13 Calculating the Area of the Base 05:08 Calculating the Volume of the Parallelepiped 05:43 Like, Comment and Share 06:52 End #espcex #espcexpreviousexams #mathematics #solvedquestion #commentedquestion #competition #military #spatialgeometry #parallelepiped