- #1
zara2939
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1. A mass m1 is attached to a second mass m2 by a rope that goes over a frictionless and massless pulley. Mass m1 is being pushed down a rough inclined plane with force F. The Angle of the incline is θ1, the force pushing m1 is acting at an angle θ2 . and the coefficient of kinetic friction on the plane is μk
2.
all i need to find it the algebraic solution no actual final answer just equation rearrangement
the x and y component of m1g, T (tension) and μk
equations for x and y components of Fnet
the equation for Normal force
the equation for the acceleration
Ive gotten most of them so far but these ones I am having some sort of mental discrepancy with
b[3]
For acceleration
T-m2g= m2a
Fcosθ2+m1gsinθ1-T-μk(Fsinθ2+m1gcosθ1) =m1a
2.
all i need to find it the algebraic solution no actual final answer just equation rearrangement
the x and y component of m1g, T (tension) and μk
equations for x and y components of Fnet
the equation for Normal force
the equation for the acceleration
Ive gotten most of them so far but these ones I am having some sort of mental discrepancy with
b[3]
For acceleration
T-m2g= m2a
Fcosθ2+m1gsinθ1-T-μk(Fsinθ2+m1gcosθ1) =m1a