To calculate the distance:
\[ D = (L \times 2.3) + (S \times 1.5) + 10 \]
Where:
Club loft refers to the angle of the clubface relative to the vertical plane. It is a critical factor in determining the trajectory and distance of a golf shot. Higher lofted clubs, such as wedges, produce higher, shorter shots, while lower lofted clubs, such as drivers, produce lower, longer shots. The loft angle affects the spin and launch angle of the ball, influencing its flight path and distance.
Let's assume the following values:
Using the formula:
\[ D = (10 \times 2.3) + (90 \times 1.5) + 10 = 23 + 135 + 10 = 168 \text{ yards} \]
The distance is 168 yards.
Let's assume the following values:
Using the formula:
\[ D = (15 \times 2.3) + (80 \times 1.5) + 10 = 34.5 + 120 + 10 = 164.5 \text{ yards} \]
The distance is 164.5 yards.
