Solve the problem.
-The harmonic mean is often used as a measure of center for data sets consisting of rates of change, such as speeds. It is found by dividing the number of values (n)by the sum of the reciprocals of all values, expressed as $\frac { n } { \sum ( 1 / x ) }$ Pierre drives to work (a distance of 57 miles)at a speed of 73 mi/h and returns home at a speed of 53 mi/h. What is his average speed for the round trip? Use the harmonic mean.
A)63.0 mi/h
B)62.2 mi/h
C)61.4 mi/h
D)63.3 mi/h

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The Answer of Solve the problem.
-The harmonic mean is often used as a measure of center for data sets consisting of rates of change, such as speeds. It is found by dividing the number of values (n)by the sum of the reciprocals of all values, expressed as $\frac { n } { \sum ( 1 / x ) }$ Pierre drives to work (a distance of 57 miles)at a speed of 73 mi/h and returns home at a speed of 53 mi/h. What is his average speed for the round trip? Use the harmonic mean.
A)63.0 mi/h
B)62.2 mi/h
C)61.4 mi/h
D)63.3 mi/h

Solve the Problem n∑(1/x)\frac { n } { \sum ( 1 / x ) }∑(1/x)n​

Solve the Problem $\frac { n } { \sum ( 1 / x ) }$