Find the point P on the line y 3x that is closest to the point (50,0). To solve this problem, we use the distance formula, d = / (#1 – x2)² + (y1 – 42)². - In this case, we are seeking a point P = (x, y) on the line y 3x which minimizes d = / (x – 50)² + (y – 0)? - Which of the following derivative expressions is suitable when solving this problem? 20x+100 2/20x+100 20х —100 2/10x2 –100x+2500 O d' 2/10x2+2500 20x d' = 10a2 - 100x + 2500 + 20x – 100
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![Find the point P on the line y
3x that is closest to the point (50,0).
To solve this problem, we use the distance formula,
d = / (x1 – a2)° + (y1 – 42)*.
In this case, we are seeking a point P = (x, y) on the line y
3x which minimizes
d = V (2 – 50)? + (y – 0)?
Which of the following derivative expressions is suitable when solving this problem?
20x+100
2/20x+100
20х —100
2/10x2 –100æ+2500
20x
2/10x2+2500
d'
10x2
100x + 2500 + 20x – 100](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe3cd7412-43f1-4feb-ba09-77112fe06f58%2F01bbdf9f-57bc-4257-99da-202c1acb0f6d%2Fvkk44t_processed.png&w=3840&q=75)
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