Understanding the Relationship Between Newton Scale Readings and Fx=mgcosθ

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The discussion focuses on the relationship between Newton scale readings and the equation Fx=mgcosθ, where Fx represents the horizontal force exerted on a cart. The scenario involves a cart being pulled at an angle of 70 degrees, with a mass of 0.1 kg, resulting in a need to understand how the scale measures force. The Newton scale reading reflects the force necessary to overcome the weight of the cart, which is influenced by the angle of pull. The relationship is established through the equation, where Fx is derived from the weight (mg) and the cosine of the angle, indicating that the scale measures the effective force acting in the horizontal direction. Understanding this relationship is crucial for analyzing the forces at play in the experiment.
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PLZ HELP one tough one!

question is like this:

What is the relationship between the Newton scale reading and Fx=mgcosθ?

Newton scale is attached to the cart which is pulled by the Newton scale.. but how do i explain the relationship?
 
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jwalant said:
question is like this:

What is the relationship between the Newton scale reading and Fx=mgcosθ?

Newton scale is attached to the cart which is pulled by the Newton scale.. but how do i explain the relationship?
You could start by explaining the problem properly. What is Fx? What is the angle?

AM
 
the angle is 70.

but it is kinda discussion question. I have done this lab on Angle depending on Work and now i have to find the relationship between Newton scale which is attached end of the cart. When the cart is pulled 0.1m with 0.1 kg it makes angle of 70 on pully.

Now, i know how to calculate Fx, but don't know how to explain the relationship between Newton scale & Fx.
 
here is my thought, Fx=mgcos70 which is the resulting force of the y forces, which is the weight(mg) and the x forces which is the scale pulling pulling on the cart(your adjacent force). so basically you just need a force strong enough to overcome the weight of the cart.

I don't know if that helps, but it's a summary of what's happening
 
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