Moments problem HELP IM SO LOST

In summary, The conversation is about a mechanics question where the person is trying to find the normal forces applied to a stud at points A and B. They provide a diagram and information on lengths and thickness. The person also mentions formulas for calculating moments and asks for clarification on how the couple and force on the lever interact to give the force on points A and B. The expert suggests using equilibrium equations to solve the problem.
  • #1
yoda2026
11
0

Homework Statement



ive been trying to figure our this mechanics question and I am rather stuck
but unfortunately i haven't had much experience with moments

find the normal forces applied to the installed stud at points A and B
[PLAIN]http://img851.imageshack.us/img851/1826/photoc.jpg


length from P to A = 360MM
length of A to B = 85mm
thickness of timber between A and B is 45mm (or vertical distance between A and B)

for applied at point P is 150N

ignore friction

formulas
M= f(a+d)=fa
m=fd

so far i understand that the force applied to the centre of the stud
is 360/1000 * 150N = 54NM

then you have a couple of 85/1000 * 150N = 12.75nm

is this the correct way of attempting this question
if so how does the couple and the for applied to the lever interact to give me the force on points A and B of the stud?
 
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  • #2
The way to solve this problem is to use the equilibrium equations:
sum of forces in horizontal direction =0,
sum of forces in vertical direction = 0,
and sum of moments about any point =0.

Try summing moments about B or A.
 

1. What is a moments problem?

A moments problem refers to a type of mathematical problem that involves calculating the magnitude and direction of a force, or the center of mass, of a system of objects.

2. How do I solve a moments problem?

To solve a moments problem, you need to identify all the forces acting on the system, determine their magnitudes and directions, and then use the principle of moments to calculate the overall moment.

3. What is the principle of moments?

The principle of moments states that for an object to be in rotational equilibrium, the sum of the clockwise moments must be equal to the sum of the counterclockwise moments.

4. What are some tips for solving moments problems?

Some tips for solving moments problems include drawing a clear and accurate diagram, choosing a point to calculate moments from, and setting up and solving equations to find the unknown values.

5. Where can I find practice problems for moments?

You can find practice problems for moments in textbooks, online resources, or by asking your teacher or professor for additional practice materials. You can also create your own practice problems by setting up different scenarios and calculating the moments for each one.

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