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New Topic  
MrMiau MrMiau
wrote...
Posts: 512
Rep: 1 0
6 years ago
To transport a bottle of compressed gas, use a _____.
 
  a. hand truck
  b. cylinder cart
  c. wheelbarrow
  d. tunnel buggy



[Ques. 2] When moving a material cart on an inclined or declined surface, be sure the _____.
 
  a. load does not exceed the labeled weight capacity
  b. hand brake is within your reach
  c. hydraulic ram has been removed
  d. load is cushioned with moving pads to prevent slippage



[Ques. 3] One common way to tie a clove hitch is to use two _____.
 
  a. slip knots
  b. half hitches
  c. square knots
  d. bowlines



[Ques. 4]


[Ques. 5] 7u7uD9DhceDg4PQGxiCZ2gvHeo31B 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 alt= />
  The knot shown in the figure above is a _____.
 
  a. square knot
  b. clove hitch
  c. half hitch
  d. bowline"
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coolbean1212coolbean1212
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MrMiau Author
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6 years ago
This helps so much, thank you for responding so quickly...
wrote...
6 years ago
No worries, I was online and bored Grinning Face with Smiling Eyes
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