a golfer needs 3 puts to hole the ball during the first put the ball rolls 2.7 m due east, the second put, the ball travels 1.2 m at an angle of 28 degrees north of east, the thrid put is .44 m due north what displacement, magnitude and direction ( relative due east) would the ball have to travel in order to be a whole in one  draw a picture of a graph as well

Here is the graph representing the displacement of the golf ball after the three putts. The vectors for each putt and the resultant displacement are shown, with the respective directions and distances labeled.

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Here are 5 related questions you can explore:
1. What is the importance of vector addition in real-life scenarios like sports?
2. How can we calculate the resultant vector if the ball had more putts in different directions?
3. What would be the result if the third putt had a different direction?
4. How does understanding angles help in calculating displacements?
5. Can the Pythagorean theorem be used for all types of vector displacements?

**Tip:** When working with vectors, always ensure to break them into components along perpendicular directions (like east and north) for easier calculations.

A golfer needs 3 putts to hole the ball. During the first put, the ball rolls 2.7 m due east; in the second put, the ball travels 1.2 m at an angle of 28 degrees north of east; in the third put, it travels 0.44 m due north. What displacement (magnitude and direction relative to due east) would the ball have to travel in order to make a hole-in-one?

Solve a golf ball displacement problem involving vector addition, trigonometry, and displacement. Learn to calculate magnitude and direction relative to due east, using vector components and the Pythagorean theorem. Suitable for high school students in Grades 10-12.

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