Understanding Point B: Solving for Normal Force at Point B

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Miliman13
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I need help understanding point B
Point A i get.
Normal force at B = m x v2/r - m x g

= 1.68 x 12 x 12 /5 - 1.68 x 9.8

= 31.92 N

I can't make sense of why the forces are subtracting if A radial and MG are both positive
 
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http://www.cmt.ua.ac.be/golib/PHYS101/exams/HW_ch06_Lec02.pdf
 
Miliman13 said:
View attachment 212372

I need help understanding point B
Point A i get.
Normal force at B = m x v2/r - m x g

= 1.68 x 12 x 12 /5 - 1.68 x 9.8

= 31.92 N

I can't make sense of why the forces are subtracting if A radial and MG are both positive
The centripetal force is not an applied force, it is a resultant force, so you do not add it to other applied forces. Instead, sum of applied forces = resultant.
 
haruspex said:
The centripetal force is not an applied force, it is a resultant force, so you do not add it to other applied forces. Instead, sum of applied forces = resultant.
my textbook says the same thing Sum of forces and Radial Acceleration always point in.

But i still don't know how to draw a diagram that allows me to visually see how the algebra equates the solution,

I keep wasting paper trying to draw it but nothing matches the math
 
Miliman13 said:
how to draw a diagram
The diagram at A would show normal force up, mg down, resultant up: N-mg=mv2/r.
At B, normal force down, mg down, resultant down. How you write that as an equation depends on your sign convention. If you choose up as positive for all forces, N-mg=-mv2/r, N being negative now. Or you can choose down as positive for N and write N+mg=mv2/r.