Two horizontal forces act on a 1.3kg disk
Force one is in the negative x direction. -1î
Force 2 has a magnitude of 9N
3m/s•s
maî + maj
F1=-1i
F2 = 9cos∂i+ 9sin∂j The key here is that you’re looking for the x component only.
mai = -1 + 9cos∂
1.3•3 = -1+9cos∂
=57.013º
NOTE: In a case where you have a negative F1, you'll have to do 180 minus your angle.
- 9kg monkey goes up rope, frictionless tree limb
Forces on monkey: Gravity (mg), Monkey pulling on rope, force of rope on monkey F=T
Up is positive
Forces on package: Gravity (mg), Tension up, normal force
Package is 14kg
acceleration is up
T - 9g = 9•a
T - 14g + F(normal) = m(package)a
a) F(normal) = 0, a(package) = 0
T -14g = 0
T=137.34
Monkey must have acceleration of 5.45
b) acceleration after? F(normal) is still zero. a(package) is a number
a(package) = -a(monkey)
a(monkey)= 5/23•g should be 2.1326
EDIT: Awesome, I can upload my notes directly to the blog.
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