3cos(65)W-2tan(25)sin(25)Fr-2cos(25)Fr=0
335.7(3)cos65=Fr(2tan(25)sin(25)+2cos(25))
Fr = [335.7(3)cos65]/(2tan(25)sin(25)+2cos(25))
Fs = Fr*cos25 = Fnμ
Fn = W-Fr*sin25
μ=(Fr*cos25)/(W-Fr*sin25)
μ=.688 ANS
Thank you for the help it was the correct answer.
F(rol)cos25=Fs=Fnμ
Fn=W
Σt=0=w*d1-F(rol)cos(25)d2
d1=(L/2)sin(65)
d2=h
w*d1=F(rol)cos(25)d2
w*d1/d2=F(rol)cos(25)
F(rol)cos(25)=Fnμ
(W(d1))/2=Wμ
Getting 1.5 out for μ which is ridiculous.
I feel like my issues lies with the d1 selection. I tried it with cos(65) too and still a wrong answer...
The force of the roller is perpendicular to the to the board, using this I got it to F(rol)cos(25)
Fn=W*d - F(rol)cos(25)
But now I am confused what to do.
There seems to be no restraint on having a password of only numbers, your reasoning creates this restraint.
366 will give you all the possible passwords for a six character long passwords containing 0-9 and a-z (note: passwords only containing letters are still in the mix.) Now you need to find...
Homework Statement
A board that is of length L = 6.0 m and weight W = 335.7 N rests on the ground and against a frictionless contact at the top of a wall of height h = 2 m (see figure). The board does not move for any value of
greater than or equal to 65 degrees but slides along the floor if...
Homework Statement
Question
A car starts from rest and uniformly increases its speed at a rate of 0.7 m/s2 on a circular track of radius R = 253 m. What is the magnitude of the car’s net acceleration after 50 s?
acen=.7m/s^2
t=50s
R=253m
Homework Equations
Equations
acen=(v^2)/r
Maybe...