Solving Vector Problem: What Went Wrong?

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The discussion centers on solving a vector problem involving Vector A and Vector B, with the goal of finding Vector C. The initial calculations for Vector A and Vector B are correct, but the misunderstanding arises in interpreting the problem's requirement for the final displacement as a vector rather than a scalar. The correct approach is to find Vector C such that Vector B plus Vector C equals Vector A. The final position indicates that the resultant vector should indeed be Vector A at (0,10), emphasizing the need to accurately determine Vector C. Understanding these concepts is crucial for resolving the vector problem correctly.
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Posted a picture... the picture consists of the word problem and the triangle is how I interpreted the problem...

Vector A Components: (0,10)
Vector B Components: ( Cos60*6,Sin60*6)

Vector C Components: (Cos60*6 = 3 , Sin60*6 + 10 = 15) ... ( 3 , 15 )

Vector C = (9 + 225) ^(1/2) = 15

The true answer is 5.66...
What did I do wrong?
 

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Miike012 said:
Posted a picture... the picture consists of the word problem and the triangle is how I interpreted the problem...

Vector A Components: (0,10)
Vector B Components: ( Cos60*6,Sin60*6)
Correct up until here.

You want to find vector C such that B+C = A. Do you understand why?

Also you should note that the questions asks for the final displacement, which is a vector, not a scalar.
 
Would the resultant vector be A at (0,10) because that is where the final position lies?
 
Miike012 said:
Would the resultant vector be A at (0,10) because that is where the final position lies?
Yes, but you want to find C
 
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