Finding the y-component from Vectorys

  • Thread starter Jordash
  • Start date
In summary, the conversation discusses vector addition and the formula for finding the y-component of the sum of three vectors. The equations provided are used to calculate the vector sum, and the conversation includes a link for further information on adding vectors.
  • #1
Jordash
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0

Homework Statement


Suppose http://psdesignzone.com/PhysicsImages/formula1.gif and [URL]http://psdesignzone.com/PhysicsImages/formula2.gif[/URL] and http://psdesignzone.com/PhysicsImages/formula3.gif. What is the y-component of the sum http://psdesignzone.com/PhysicsImages/formula4.gif?


Homework Equations



http://psdesignzone.com/PhysicsImages/formula1.gif [URL]http://psdesignzone.com/PhysicsImages/formula2.gif[/URL] http://psdesignzone.com/PhysicsImages/formula3.gif http://psdesignzone.com/PhysicsImages/formula4.gif

The Attempt at a Solution



I'm sorry I really don't know what this means :( can anyone help?
 
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  • #2
Just add up the coefficients.
 
  • #3
so you're saying 3+3+7-1-2? = 10

Why is it that?

Thanks for the help
 
  • #4
Is there anything in your book regarding vector addition?
 
  • #5
Jordash said:
so you're saying 3+3+7-1-2? = 10

Why is it that?

Thanks for the help

And no you can't mix coefficients. Do you understand what vector notation is? Like for example what does

[tex]R = R_x \cdot \vec{i} + R_y \cdot \vec{j} [/tex]

mean to you?
 
  • #6
Yes I'm reading it it talks about getting Vector R is the vector drawn from the tail of the first vector to the tip of the last vector.
 
  • #8
Ok, thank you for the help
 

1. What is a y-component in vector analysis?

A y-component, also known as the vertical component, is the vertical part of a vector that is perpendicular to the horizontal component. It is represented by the letter "y" and is measured along the y-axis.

2. How do you find the y-component of a vector?

To find the y-component of a vector, you can use the Pythagorean theorem or trigonometric functions. If you have the magnitude and angle of the vector, you can use trigonometry to calculate the y-component. If you have the horizontal and vertical components, you can use the Pythagorean theorem to find the magnitude of the vector, and then use trigonometry to find the angle and y-component.

3. What is the significance of the y-component in vector analysis?

The y-component is important in vector analysis as it helps describe the direction and magnitude of a vector in a two-dimensional plane. It is also used in various mathematical and scientific calculations, such as in physics and engineering, to determine forces and motion.

4. Can the y-component be negative?

Yes, the y-component can be negative. It depends on the direction of the vector and the orientation of the coordinate system. If the vector is pointing downwards or in the negative y-direction, the y-component will be negative. If it is pointing upwards or in the positive y-direction, the y-component will be positive.

5. How is the y-component related to the x-component in vector analysis?

The y-component and x-component of a vector are related through trigonometric functions. They form a right triangle, with the vector being the hypotenuse. The y-component is the opposite side of the angle, while the x-component is the adjacent side. This relationship is important in finding the resultant vector and in resolving a vector into its components.

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