Which Statement(s)verify That $f ( x ) = \sqrt [ 7 ] { x + 4 }$

question 25

Multiple Choice

Which statement(s) verify that $f ( x ) = \sqrt [ 7 ] { x + 4 }$ and $g ( x ) = x ^ { 2 } - 4$ are inverse?

• A) \(f ( g ( x ) ) = \sqrt [ 7 ] { x ^ { 7 } - 4 + 4 } = x ; g ( f ( x ) ) = ( \sqrt [ 7 ] { x } ) ^ { 7 } + 4 - 4 = x\)
• B) \(f ( x ) \cdot g ( x ) = \sqrt [ 7 ] { x + 4 } \cdot \left( x ^ { 7 } - 4 \right) = x\)
• C) \(f ( g ( x ) ) = \sqrt [ 7 ] { x ^ { 7 } } - 4 + 4 = x ; g ( f ( x ) ) = ( \sqrt [ 7 ] { x + 4 } ) ^ { 7 } - 4 = x\)
• D) \(f ( g ( x ) ) = \sqrt [ 7 ] { x ^ { 7 } - 4 + 4 } = x ; g ( f ( x ) ) = ( \sqrt [ 7 ] { x + 4 } ) ^ { 7 } - 4 = x\)
• E) \(\frac { f ( x ) } { g ( x ) } = \frac { \sqrt [ 7 ] { x + 4 } } { x ^ { 7 } - b } = - 1\)

Recognize the importance of focus and flexibility in both organizational and individual contexts.

Understand the concepts of planning time horizons and their implications for organizational management.

Grasp the connection between planning and controlling within the strategic planning process.

Understand the influence of classical antiquity on Renaissance art.

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