Find the Formula for the A-Unit Moving Average of a General

question 67

Multiple Choice

Find the formula for the a-unit moving average of a general exponential function. $f ( x ) = K e ^ { p x }$

• A) \(\bar { f } ( x ) = \frac { K } { p a } \left( e ^ { p x } + e ^ { p ( x - a ) } \right)\)
• B) \(\bar { f } ( x ) = \frac { K } { a } \left( e ^ { p x } - e ^ { p ( x - p ) } \right)\)
• C) \(\bar { f } ( x ) = \frac { K } { p a } \left( e ^ { p x } - e ^ { p ( x + a ) } \right)\)
• D) \(\bar { f } ( x ) = \frac { K } { p } \left( e ^ { p x } - e ^ { a } \right)\)
• E) \(\bar { f } ( x ) = \frac { K } { p a } \left( e ^ { p x } - e ^ { p ( x - a ) } \right)\)

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A relationship where an increase in one variable corresponds with an increase in another variable.