Physics Baisic Lab Question and Scalar Components

In summary: A and B, and we want to change the order of the scalar components, then we just swap the scalar components in A and B. another law is called the associative law. it says that if we have three vectors, A, B, and C
  • #1
chs1491
1
0
Hey!
New to this site, started taking physics yesterday and already need some help:frown:

1)My textbook is very complicated, is there an easy way that anyone can explain what scalar components are?

2)I did a lab with a force table and 3 pulleys. You add weight to one pully to even out a ring. I'm sure plenty of you have done this before. If you have, could you explain to me how you measure in that lab...thanks.

Thanks for any help I may recieve!
 
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  • #2
Well, first there are things that are called vectors. We use vectors in physics to represent physical quantities were both the size and direction of the quantity is important. For instance if you ride your bicycle around in your neighbourhood with a walkie-talkie it would be nice to know your range from base. Vector algebra can be of help here. That is there exist a body of maths that tells us how to manipulate such vector quantities to get what we want. So vectors are defined by their direction (an angle with respect to some fixed direction) and their size. Vector algebra can be simplified if we decompose vectors into their scalar components. We then do the maths with these components to get the results. If the vector is in two dimensions (a flat plane) then each vector is defined by two components. These components are the lenghts of the vectors along a rectangular coordinate system. So in such a x-y coordinate system the vector has two scalar coordinates each with a positive or negative size depending on in which direction the vector is pointing with respect to the coordinate system. One of the components can be zero if the vector lies along one of the axes of the coordinate system. A single vector can have several scalar components, depending on which coordinate system we choose, that is we can rotate the coordinate system to a new direction and the vector will have some other components in the rotated system.
 
  • #3
same dimension

in a coordinate system, a 1 and 2 on the x coordinate are scalar components of the vector on the x coordinate with magnitudes of 1 and 2. so, basically, a scalar component of a vector is the absolute value of the magnitude of that vector.

we can do many things with scalar components as long as some rules are met. these rules describe how the philosophy of numbers work.
 

Related to Physics Baisic Lab Question and Scalar Components

1. What is a scalar component in physics?

A scalar component in physics refers to a physical quantity that is described only by its magnitude or size. It does not have a direction associated with it, unlike vector components which have both magnitude and direction.

2. How are scalar components useful in physics?

Scalar components are useful in physics because they allow us to simplify and break down complex physical quantities into simpler parts. They also help us to understand the magnitude and overall size of a physical quantity.

3. What are some examples of scalar components?

Examples of scalar components include mass, time, temperature, speed, and energy. These quantities are described solely by their magnitude and do not have a direction associated with them.

4. What is the difference between scalar and vector components?

The main difference between scalar and vector components is that scalar components have only magnitude, while vector components have both magnitude and direction. Scalar components can be added or subtracted using simple arithmetic, while vector components require vector addition and subtraction.

5. How are scalar components represented in equations and calculations?

In equations and calculations, scalar components are typically represented by lowercase letters, while vector components are represented by uppercase letters with arrows above them (e.g. velocity is represented by "v" while displacement is represented by "Δx"). Scalar components are also multiplied or divided using regular arithmetic, while vector components use dot and cross products.

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