Diagram of the see-saw and parallel mirrors

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Homework Help Overview

The discussion centers around two problems involving physics and vector mathematics. The first problem involves the reflection of light between two parallel mirrors on a see-saw, specifically how the angle of reflection changes when the see-saw is tilted. The second problem pertains to the properties of vectors, particularly the conditions under which the magnitudes of their sum and difference are equal.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants suggest drawing diagrams to better understand the first problem involving the see-saw and mirrors. In the second problem, questions arise about the implications of the equality of the magnitudes of the vector sum and difference, with some participants seeking clarification on the conditions that would allow this to occur.

Discussion Status

The discussion is ongoing, with participants expressing confusion and seeking clearer explanations. Some have attempted to engage with the problems by suggesting practical approaches, such as drawing diagrams or visualizing vectors, but there is no consensus on the solutions yet.

Contextual Notes

One participant notes their age and educational level, indicating they may require more foundational explanations to grasp the concepts being discussed.

ritwik06
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1. Two mirrors are placed parallel to each other on a sea-saw. A beam incident in analmost vertical plane, on the first mirror is reflected to be incident on the second and then is further reflected to form a spot on the wall at some distance away. If the sea-saw is turned through an angle theta, through what angle will the reflected beam turn?

2. If for two vectors A and B; |A+B|=|A-B| then

a) |A-B|=|A|+|B|
b) |A+B|=|A|-|B|
c) |A+B|=0
d) |A.B|=0

Please let me explai, I have no idea about these questions. Please explain it to me. I have astonomy olympiad so I got them by reading the past papers.
 
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In the first problem, it would be useful to draw a diagram of the see-saw and parallel mirrors.

In the second problem |A| means magnitude of vector A.

The problem asks for the meaning of the statement 'the magnitude of the vector sum of vectors A and B = magnitude of the vector difference of A and B. How is this possible? What other condition is inferred?
 
Astronuc said:
In the first problem, it would be useful to draw a diagram of the see-saw and parallel mirrors.

In the second problem |A| means magnitude of vector A.

The problem asks for the meaning of the statement 'the magnitude of the vector sum of vectors A and B = magnitude of the vector difference of A and B. How is this possible? What other condition is inferred?

Please sir, try to be clear. I can't grasp things of that level like that. I am just at the 9th standard (14 yrs. old)
 
ritwik06 said:
Please sir, try to be clear. I can't grasp things of that level like that. I am just at the 9th standard (14 yrs. old)
Take a piece of paper and draw two vectors A and B such that the sum of the two vectors A + B has the same length as the difference between the vectors A - B. Which of the four answer conditions is statisfied by these two vectos?
 

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