# Two questions that I don't really don't understand

## Homework Statement

Two 5-N boxes are attached to opposite ends of a spring scale and suspended from pulleys as shown. In my drawing, the xxxxx represents the scale in the midde.

...|o\-------xxxxxx-------/o|
...|...\........................./...|
...|....\______________/ ....|
...|....|_____________|.....|
[5N]...............................[5N]

What is the reading on the scale?
a) 0N
b) 2.5N
c) 5N
d) 10N
e) 25N

Relevant equations
F = Ma

The attempt at a solution
Well since there is 5N on both sides I would expect that the reading on the scale is zero because i would assume that it stays at equilibrium. Apparently I'm wrong on that so any hints would be nice

2. Homework Statement
A 4kg block is connected by means of a massless rope to a 2-kg block as shown in the figure. Complete the following statement: If the 4kg block is to begin sliding, the coefficient of static friction between the 4kg block and the surface must be

.............[....].-------oo
________[4kg]_____/...|
|..........................|...|
|________________|..[2kg]

a) less than zero
b) greater than 2
c) greater than 1, but less than 2
d) greater than 0.5, but less than 1
c) less than 0.5, but greater than zero

Relevant equations
F = Ma
Fs = uN

The attempt at a solution
Since both blocks are connected I would assume that they accelerate together at the same rate
So f = (4kg + 2kg)a
F = 6a

if the 4kg block begins sliding then the system is achieving an acceleration that would overcome the force of static friction, but Fsmax would equal uN
Fs = uN
Fs = u(mg)
Fs = u(6x9.8)
Fsmax = u58.8

and now here i'm stuck and i don't know what to do

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CWatters
Homework Helper
Gold Member
Well since there is 5N on both sides I would expect that the reading on the scale is zero because i would assume that it stays at equilibrium. Apparently I'm wrong on that so any hints would be nice
The strings are connected to each end of the spring in the scale. The spring isn't accelerating so the forces acting on it must sum to zero (f=m*a but a=0) BUT that doesn't mean they can't stretch the spring.

CWatters