Calculating Block's Backward Pull in Physics Problem?

AI Thread Summary
The discussion revolves around a grade 12 physics problem involving a block being pulled over a right-angle triangle at a 35.7-degree angle. The key question is how to calculate the backward pull of the block in relation to its acceleration. The solution involves using the sine function to find the component of gravitational force acting parallel to the incline, which is essential for understanding the forces at play. The participant expresses initial confusion but gains clarity after receiving guidance. The explanation highlights the importance of resolving forces into their components in physics problems.
mayodt
Messages
14
Reaction score
0
Hey, I have a question I'm stuck on for my grade 12 physics class. There is a block being pulled by tension over a triangle essentially that's at a degree of 35.7 (right angle triangle). I understand the whole question but I don't understand how to find how much pull the block has backwards of it's acceleration? It says it's the mass x gravity x sin 35.7. Why is sin theta added in there? Sorry if this is difficult to understand, if I could draw the picture, this would be so much easier. Thanks if anyone understands my question/can help me out.
 
Physics news on Phys.org
They found the component of the gravitational force parallel to the incline. Read this: http://www.physicsclassroom.com/Class/vectors/u3l3e.cfm"
 
Last edited by a moderator:
Oh alright, I understand it now, thank you. I didn't think of it that way :biggrin:
 
Thread 'Is 'Velocity of Transport' a Recognized Term in English Mechanics Literature?'
Here are two fragments from Banach's monograph in Mechanics I have never seen the term <<velocity of transport>> in English texts. Actually I have never seen this term being named somehow in English. This term has a name in Russian books. I looked through the original Banach's text in Polish and there is a Polish name for this term. It is a little bit surprising that the Polish name differs from the Russian one and also differs from this English translation. My question is: Is there...
I know that mass does not affect the acceleration in a simple pendulum undergoing SHM, but how does the mass on the spring that makes up the elastic pendulum affect its acceleration? Certainly, there must be a change due to the displacement from equilibrium caused by each differing mass? I am talking about finding the acceleration at a specific time on each trial with different masses and comparing them. How would they compare and why?
Back
Top