A large block of wood has the shape of an isosceles trapezoid, as shown in the figure. The bottom end of the block has a width of w = 1.79 m, and the top end has a width w, = 1.15 m. If the center of gravity of the block is located a distance heg = 1.15 m directly above the midpoint of the base, what is the maximum tipping angle that the block can undergo before tumbling over? maximum tipping angle: Assume the total height of the block is 2.485 m. If the block were resting on its narrow end, how far could it be tipped from that position without it falling over? maximum tipping angle:
A large block of wood has the shape of an isosceles trapezoid, as shown in the figure. The bottom end of the block has a width of w = 1.79 m, and the top end has a width w, = 1.15 m. If the center of gravity of the block is located a distance heg = 1.15 m directly above the midpoint of the base, what is the maximum tipping angle that the block can undergo before tumbling over? maximum tipping angle: Assume the total height of the block is 2.485 m. If the block were resting on its narrow end, how far could it be tipped from that position without it falling over? maximum tipping angle:
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![W
A large block of wood has the shape of an isosceles
trapezoid, as shown in the figure. The bottom end of the
1.79 m, and the top end has a
block has a width of w
%3D
width w
= 1.15 m.
%3D
If the center of gravity of the block is located a distance
= 1.15 m directly above the midpoint of the base, what
heg
is the maximum tipping angle that the block can undergo
before tumbling over?
Wb
maximum tipping angle:
Assume the total height of the block is 2.485 m. If the
block were resting on its narrow end, how far could it be
tipped from that position without it falling over?
maximum tipping angle:](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4d793e3d-7c32-4fce-8112-08b960506fb7%2F9916f7fe-3602-41ab-83b6-15a7b3ab1934%2F3v5zem9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:W
A large block of wood has the shape of an isosceles
trapezoid, as shown in the figure. The bottom end of the
1.79 m, and the top end has a
block has a width of w
%3D
width w
= 1.15 m.
%3D
If the center of gravity of the block is located a distance
= 1.15 m directly above the midpoint of the base, what
heg
is the maximum tipping angle that the block can undergo
before tumbling over?
Wb
maximum tipping angle:
Assume the total height of the block is 2.485 m. If the
block were resting on its narrow end, how far could it be
tipped from that position without it falling over?
maximum tipping angle:
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