Subflooring should be attached ________ to the floor joist system
A) Perpendicular B) Parallel C) Diagonally
A
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Cloning is the ability to produce an organism that is genetically _____ to another
a. identical c. different b. similar d. opposite
What type of data connector is associated with the SAE J1587/1708 data bus?
A. Weatherproof B. Weatherpac C. 6-pin Deutsch D. 9-pin Deutsch
Of the following memory devices, which two would store the same number of bits?
1. 1024 K × 8 2. 1 M × 10 3. 2 M × 4 4. 1 M × 4 A) 1 and 4 B) 2 and 3 C) 1 and 3 D) 1 and 2 E) None of the above
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