Tension, 2 masses, 2 cords hanging vertical

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Homework Help Overview

The problem involves two blocks of mass 3.50 kg each, suspended by strings in an accelerating elevator. Participants are tasked with finding the tensions in the strings and determining the maximum acceleration before the strings break.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss drawing free body diagrams for the strings and blocks. There is a request for formulas to solve the problem, indicating a need for clarification on the application of Newton's laws.

Discussion Status

Some guidance has been offered regarding the use of force equations, but there is no consensus on the specific methods to apply. Participants are exploring different interpretations of the problem and seeking further assistance.

Contextual Notes

The original poster expresses a need for help in understanding the problem and applying concepts, indicating that they are new to the forum and possibly to the subject matter.

gablec2
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Two blocks each of mass m = 3.50 kg are fastened to the top of an elevator as in the figure below.--- this is a horizontal version because I am on a comp. [top of elevator]--string1--[block #1 3.5kg]--string2--[block #2 3.5kg]
(a) If the elevator accelerates upward at 1.6 m/s2, find the tensions T1 and T2 in the upper and lower strings.


(b) If the strings can withstand a maximum tension of 87.0 N, what maximum acceleration can the elevator have before the first string breaks?
m/s2

first time here, HELP!
 
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You can start by drawing the free body diagram of the individual strings
 
I did, but I need some serious help aka answer. I have 2 free body diagrams.
Can you give me the formulas to complete the question.. also using it as a template for other problems
thanks
 
Well the only 'template' i can think of will be [tex]\sum F[/tex]=ma where F is all the forces acting on a object. For your case T-mg=0 when they are in equilibrium aka not moving and T-mg=ma when they are moving and the 'a' will be the acceleration of the object.
 

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