17. An aerial view of a farm near Eugene, Oregon makes one believe the farmer who designed the crop fields must have studied geometry. The view of a particular field (the shaded region in the figure below) sisted of a combination of semicircular, circular, and trapezoidal shapes. If we know AB = BC = CD = 300 ft, GB, FC, and ED are pem dicular to AD, GB = 6(ED), FC = 3(ED), ED = 65 ft, and the cirde and the semicircles have equal radius, then what is the total area of the shaded crop field? [Note: G, F, and E are not collinear, while A, B, C, and D are collinear.] COn- en- %3D %3D C D

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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believe the
17. An aerial view of a farm near Eugene, Oregon makes one
sisted of a combination of semicircular, circular, and trapezoidal shane
If we know AB = BC = CD = 300 ft, GB, FC, and ED are perm
dicular to AD, GB = 6(ED), FC = 3(ED), ED = 65 ft, and the cirde
and the semicircles have equal radius, then what is the total area of
the shaded crop field? [Note: G, F, and E are not collinear, while A,
B, C, and D are collinear.]
E
D
Transcribed Image Text:believe the 17. An aerial view of a farm near Eugene, Oregon makes one sisted of a combination of semicircular, circular, and trapezoidal shane If we know AB = BC = CD = 300 ft, GB, FC, and ED are perm dicular to AD, GB = 6(ED), FC = 3(ED), ED = 65 ft, and the cirde and the semicircles have equal radius, then what is the total area of the shaded crop field? [Note: G, F, and E are not collinear, while A, B, C, and D are collinear.] E D
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