Respuesta :
ч= 0.1
m= 50kg
[tex] F_{f}
= [/tex]чmg
= (0.1)(50)
= 5 N
m= 50kg
[tex] F_{f}
= [/tex]чmg
= (0.1)(50)
= 5 N
To solve the problem we will draw the free body diagram first and then calculate the normal force.
The force applies to the crate is 49.05 Newton.
Given to us
- Mass of the crate, m = 50 kg
- coefficient of kinetic friction between the crate and the floor, μ = 0.1.
Free Body Diagram
Let's draw the Free Body Diagram of the crate first, as shown below, in the image.
Now,
Sum of all vertical force = 0,
[tex]\sum F_y = 0[/tex]
[tex]\text{Weight of the crate} = \text{Normal Force}[/tex]
[tex]m\times g = N\\N = m\times g\\N = 50 \times 9.81\\[/tex]
Sum of all the Horizontal force = 0,
[tex]\sum F_x =0\\[/tex]
[tex]\rm{Force = Frictional\ Force[/tex]
[tex]F = \mu \times N\\F = 0.1 \times 50 \times 9.81\\F = 49.05[/tex]
Hence, the force applies to the crate is 49.05 Newton.
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