Figure (d) represents a truncated triangular prism. Angle BAC= 90°. The lateral edges AD, BE, CF and perpendicular to the base ABC. If AB= 8in, AC= 6 in, AD= 10in, BE= 6 in, CF=8in, find: (a) the lateral area, (b) the total area, (c) the volume.
Figure (d) represents a truncated triangular prism. Angle BAC= 90°. The lateral edges AD, BE, CF and perpendicular to the base ABC. If AB= 8in, AC= 6 in, AD= 10in, BE= 6 in, CF=8in, find: (a) the lateral area, (b) the total area, (c) the volume.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Figure (d) represents a truncated triangular prism. Angle BAC= 90°. The lateral edges AD, BE, CF and perpendicular to the base ABC. If AB= 8in, AC= 6 in, AD= 10in, BE= 6 in, CF=8in, find: (a) the lateral area, (b) the total area, (c) the volume.

Transcribed Image Text:10. Fig. (d) Represents a truncated triangular prism. Angle BAC = 90', The
lateral edges AD, BE, CF and perpendicular to the base ABC. 1T AB= 8in. AC
* 6 in., AD = 10 in., BE =
total area, (c) the volume.
Gin, CF 8in., find: (a) the lateral area, (b) the
****
FIG.(d)
Asin, 2011
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