Asked by Lawren
A uniform 3.05 kg board of length L = 1.58 m overhangs the edge of a table by x = 0.32 m. If a 4.87 kg block is placed on the board, what is the maximum distance d from the edge of the table that the block can be placed without tipping the board?
so you have to solve for d.
(L/2)= location of centre of gravity
Mb= mass of board
Mw= mass of the block
The formula i have been trying to use
(First line is all over the second line)
D= X(Mb + Mw)-(L/2) (Mb) +X
Mb+Mw
so you have to solve for d.
(L/2)= location of centre of gravity
Mb= mass of board
Mw= mass of the block
The formula i have been trying to use
(First line is all over the second line)
D= X(Mb + Mw)-(L/2) (Mb) +X
Mb+Mw
Answers
Answered by
bobpursley
Sum moments about the edge of the table.
D is the distance over the edge
d is the distance from the edge to center of mass of the board.
3.05d-4.87D=0
D= 3.05d/4.87
but d= 1.58/2-.32
That does not look like your answer.
D is the distance over the edge
d is the distance from the edge to center of mass of the board.
3.05d-4.87D=0
D= 3.05d/4.87
but d= 1.58/2-.32
That does not look like your answer.
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