Solving for applied force to push an object up a ramp.

AI Thread Summary
To determine the force required to push a 100 kg box up a 1.5 m high ramp that is 4 m long, the angle of inclination is calculated to be approximately 22 degrees. The gravitational force acting on the box is 980 N, with a perpendicular component of about 905 N. The frictional force, which is 10% of the weight, amounts to 98 N. The applied force must overcome both the friction and the component of gravitational force acting down the ramp. Therefore, the total force needed is the sum of the friction and the gravitational component along the ramp.
agentnnc
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A box, mass 100kg, must be pushed onto a table using an inclined plane 1.5 m high. The plane is 4 m long. If the pleane offers a frictional force equivalent to 10% the weight of the box, what force must be applied to move the box?


What I tried:
sin^-1(4/1.5) = 22.6
100 * 9.8 = 980 N (fgrav)
980cos22.6=904.77N (Fperpendicular)
Ffrict=10%980=98N


That's where I get stuck. I'm not sure if I'm even doing it right (However, I know the angle is).

Please help. My exam is tomorrow.
 
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agentnnc said:
A box, mass 100kg, must be pushed onto a table using an inclined plane 1.5 m high. The plane is 4 m long. If the pleane offers a frictional force equivalent to 10% the weight of the box, what force must be applied to move the box?


What I tried:
sin^-1(4/1.5) = 22.6
100 * 9.8 = 980 N (fgrav)
980cos22.6=904.77N (Fperpendicular)
Ffrict=10%980=98N


That's where I get stuck. I'm not sure if I'm even doing it right (However, I know the angle is).

Please help. My exam is tomorrow.

angle (theta)=sin^-1(1.5/4)=22.02 deg. (You take sin^-1 (4/1.5))

Use summation F(x)=0
friction and mg sin (theta) direction is downward . Applied force dirction is upward.Yes your friction is 98 N. No need to consider Y direction here.
 
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