Solving for Forces on an Inclined Suitcase

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The discussion centers on solving a physics problem involving forces on an inclined suitcase. Rachel pulls an 18kg suitcase with a force of 43N at an angle, with a frictional force of 27N acting against it. The angle of the handle with the horizontal is calculated using the equation cos(x) = 27/43, resulting in approximately 51.1 degrees. The normal force is determined by balancing the vertical forces, leading to a normal force of 143N after accounting for the gravitational force of the suitcase. Additionally, the coefficient of friction is calculated to be 0.19 based on the normal force and frictional force.
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I have no clue what to do on this problem. it is

Rachel pulls her 18kg suitcase at a constant speed by pulling on a handle that makes an angle with the horizontal. The frictional force on the suitcase is 27N and Rachel exerts a 43N force on the handle.

A) what angle does the handle make with the horizontal?

B) what is the normal force exerted on the suitcase?



Where do I start?
 
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What does "constant speed" imply?
 
Thanks for the help, but i solved this eventually with my lab partner. I missed the lecture unfortunately, but i am up to speed now.
 
can you please post answers?? is the normal force 20 N? how did u find the angle?? did you use Tan-1 ( Opp/adj ) ?? if so , what how did u find the opp and adj angle..

thanks
 
isnt normal force = 18g ? and the angle is cos inverse of (27/43) ? what i did is 43cosx = 27 for the angle ... and mg = normal force. Is this correct ?
 
the force 43 N can be separated into the horizontal component (43cosx) and the vertical component (43 sinx).
Since it is constant motoin, so 43cosx=27, cosx=27/43, x=51.1 degrees.
But the suitcase is only doing horizonal motion, not vertical motion (it is not moving up and down...), so the two vertical forces (mg ,and the force on the suitcase by the floor) must be cancelled. the downward force: mg=18x9.8=176.4 N which should be equal to the upward force, but now 43sinx=43 sin (51.1degrees)=33.4 N ,which is much less than 176.4N,
so the unbalanced force 176.4-33.4=143N is the normal force...

we can also find out the coefficient of friction of the floor since friction=uN, where u is the coefficient and N is the normal force, now the normal force is 143N, so we can know that u=friction/N=27/143=0.19
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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