Answer the following statements true (T) or false (F)
Isometric drawings show no true distances.
False
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The length of time an implant is effective is related to the _____
a. age of the animal c. size of the animal b. strength of the implant d. proper technique in applying
An accident-analysis report is completed when the accident in question is serious.
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
Many utilities have put forth an ongoing effort to bring fuel cells into waste water treatment facilities (WWTF) where the production of ____________________ gas is common and can be used to supply fuel cells.
Fill in the blank(s) with the appropriate word(s).