Resultant of 1 cm and 4 cm Vectors: Max & Min

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Homework Help Overview

The discussion revolves around determining the maximum and minimum resultant of two vectors, specifically a 1 centimeter vector and a 4 centimeter vector. Participants explore the concept of vector addition and the implications of vector direction.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the definition of the resultant of two vectors and consider how to visualize vector addition. There are attempts to apply the Pythagorean theorem and questions about the reasoning behind the maximum and minimum resultant values.

Discussion Status

The conversation includes various interpretations of how to calculate the resultant, with some participants providing numerical values and others questioning the reasoning behind those values. There is an ongoing exploration of vector direction and its impact on the resultant.

Contextual Notes

Some participants express uncertainty about the problem's requirements and the application of vector addition principles. The discussion reflects a mix of understanding and confusion regarding the concepts involved.

MoreZitiPlease
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What is the maximum resultant of a 1 centimeter vector and a 4 centimeter vector? What is the minimum?

This questions is like foreign to me. I am rather keen with vectors; however, I have never seen a question like this.

Help. please.
 
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Ok, so first you should ask yourself "what is the resultant of two vectors."
 
i believe it is 4
 
dont i use a2+b2=c2
 
When you add the two vectors head to tail, what's the longest vector you can end up with? What is the shortest one?
 
5 and 4?
 
5 is correct, 4 is not. Try [tex]\vec{V_{1}} + \vec{V_{2}}[/tex] where [tex]\hat{V_{1}} = - \hat{V_{2}}[/tex].
 
what?
 
The vectors can have an opposite direction.
 
  • #10
Ok...how did you get 5 and what was your reasoning behind it?
 
  • #11
4+1=5
 
  • #12
if that would give you the largest resultant...what do you think would give you the least?
 
  • #13
-3?
 
  • #14
<4,0> + <1,0> produces <5,0>

<1,0> + (-4,0> produces <-3,0>
 

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