Given \( H = f ( t ) \) where \( H \) is the height in meters of an object and \( t \) is the time in seconds since it was launched, which of the following is the best interpretation of \( f ( 7 ) = 11 \) ? \( 7 \) seconds after the object is launched it is traveling \( 11 \) meters per second. The object is \( 77 \) meters in the air. The object travels \( 7 \) meters for every \( 11 \) seconds. \( 11 \) seconds after the object is launch it is \( 7 \) meters in the air. \( 11 \) seconds after the object is launched it is traveling \( 7 \) meters per second. The object travels \( 11 \) meters for every \( 7 \) seconds. \( 7 \) seconds after the object is launched it is \( 11 \) meters in the air. Given \( H = f ( t ) \) where \( H \) is the height in meters of an object and \( t \) is the time in seconds since it was launched, which of the following is the best interpretation of \( f ^ { - 1 } ( 7 ) = 11 ? \) \( 11 \) seconds after the object is launched it is traveling \( 7 \) meters per second. \( 7 \) seconds after the object is launch it is \( 11 \) meters in the air. The object travels \( 7 \) meters for every \( 11 \) seconds. \( 7 \) seconds after the object is launched it is traveling \( 11 \) meters per second. The object is \( 77 \) meters in the air. \( 11 \) seconds after the object is launched it is \( 7 \) meters in the air. The object travels \( 11 \) meters for every \( 7 \) seconds.
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