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A golfer drives a golf ball at a velocity of 45.6 m/s and at an angle of 48 degrees above the horizontal. How far away does the golf ball land?

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Final answer:

The golf ball will land approximately 96.3 meters away from where it was initially hit.

Step-by-step explanation:

To calculate the horizontal distance (range) at which the golf ball will land, we can use the following equation:

Range = (initial velocity * sine(2 * angle)) / gravity

Given that the velocity is 45.6 m/s and the angle is 48 degrees, we can plug in these values to calculate the range:

Range = (45.6 * sine(2 * 48)) / 9.8 = 96.3 meters

Therefore, the golf ball will land approximately 96.3 meters away from where it was initially hit.

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