First we need to find out the relationship between the force between wall and floor with ladder as a function of distances of person on the ladder from the ground.
And then we will put the values of x and will get the answer.
We need to apply conditions for static equilibrium
13. A 70.0kg person is climbing a 10.0kg ladder of length 3.00m which is leaning against...
A 48.2 kg, 3.1 m uniform ladder leans against a frictionless wall. A 97.8 kg person is standing on the ladder down 0.96 m from the top of the ladder. The ladder makes an angle of 57 degrees with the horizontal. What is the minimum coefficient of static friction between the ladder and the ground so that the ladder does not slip?
A 16.0-m uniform ladder weighing 400 N rests against a frictionless wall. The ladder makes an angle of 60.0 degree angle with the horizontal. A 700-N firefighter climbs 5.00 m up the ladder, Draw a free-body diagram for the ladder. Find the force exerted by the wall on the ladder If the ladder is just on the verge of slipping when the firefighter is 10.00m up, what is the coefficient of static friction between ladder and ground?
Solve it with details please ROBLEM 4 An 90.0 kg person is climbing a uniform ladder, ladder mass is m 20.0 kg and ladder length is L-6.00 m. The bottom of the ladder rests on a ledge and leans across the moat in equilibrium against a frictionless, vertical castle wall. The person pauses 2.12 m above the ground. A) Find the normal and friction forces on the base of the ladder. B) Find the minimum coefficient of static friction needed...
A uniform ladder of mass m and length l leans at an angle against a frictionless wall. A person of mass M climbs 90% of the way to the top (at 0.9l). Find an expression for the minimum coefficient of static friction needed to keep the ladder from slipping.
A uniform ladder of mass m and length l leans at an angle q against a frictionless wall. A person of mass M climbs 90% of the way to the top (at 0.9l). Find an expression for the minimum coefficient of static friction needed to keep the ladder from slipping.
Problems. 1. A uniform ladder of mass m and length / leans at an angle against a frictionless wall. A person of mass M climbs 90% of the way to the top (at 0.91). Find an expression for the minimum coefficient of static friction needed to keep the ladder from slipping. I
A uniform ladder of mass 23kg and length 3.8m leans against a wall at an angle of 65° above the horizontal. The wall is a frictionless surface. The coefficient of static friction between the floor and the bottom of the ladder is 0.35. How far along the ladder (in meters) can a 74kg person go before the ladder begins to slip? 1.35 3.15 3.48 2.78
A uniform ladder of length L and weight w is leaning against a vertical wall. The coefficient of static friction between the ladder and the floor is the same as that between the ladder and the wall. If this coefficient of static friction is μs = 0.585, determine the smallest angle the ladder can make with the floor without slipping.
A ladder with a length of 10.8 m and weight of 595.0 N rests against a frictionless wall, making an angle of 60.0◦ with the horizontal. a. Find the horizontal force exerted on the base of the ladder by Earth when a firefighter weighing 761.0 N is 2.41 m from the bottom of the ladder. Answer in units of N. b. Find the vertical force exerted on the base of the ladder by Earth. Answer in units of N. c....
A uniform ladder of length L and weight w is leaning against a vertical wall. The coefficient of static friction between the ladder and the floor is the same as that between the ladder and the wall. If this coefficient of static friction is = 0.330, determine the smallest angle the ladder can make with the floor without slipping, Submit Answer