I have no clue what the normal force is :-(

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SUMMARY

The discussion centers on calculating the normal force acting on a sleigh being pulled at a constant speed over level snow, with a total mass of 47 kg and a rope angle of 23 degrees. The coefficient of kinetic friction is 0.11. It is established that the normal force is not equal to the gravitational force due to the upward component of the pulling force, which must be accounted for in the calculations. The relationship between the weight, normal force, and the vertical component of the pulling force is clarified, emphasizing that the normal force is influenced by the angle of the pull.

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  • Understanding of Newton's laws of motion
  • Basic knowledge of forces, including weight and normal force
  • Familiarity with trigonometric functions (sine and cosine)
  • Concept of kinetic friction and its coefficient
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  • Calculate the normal force in similar scenarios using different angles of pull
  • Explore the effects of varying coefficients of friction on normal force calculations
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An adult is pulling two small children in sleigh over level snow. The sleigh and the children have a total mass of 47 kg. The sleigh rope makes an angle of 23 with the horizontal, The coefficient of kinetic friction between the sleigh and the snow is 0.11. Calculate the magnitude of the tension in the rope needed to keep the sleigh moving at constant speed.

The book gives me a hint saying that the normal force is not equal in magnitude of the gravity.

I don't get why they are not equal...because the sleigh is still on a leveled surface... so why is not same as Fg? And how do i figure out the normal force?
 
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That was a pretty stupid hint for the book to give, so I'm going to assume that you read the question incorrectly or mistyped. Say, the book says the normal force is not equal in magnitude to the weight. That makes sense (so did the other hint, but it was unnecessary).

You have to account for the upwards force of the slanted pull.
Fp(vector) = Fp(cos)~ x-direction + Fp(sin)~ y-direction
where Fp=force of pull and ~=angle with respect to the horizontal

So, Fw (weight vector) is equal in magnitude to the combined magnitudes of Fn (normal force) and Fp(sin)~
Fw - [Fn + Fp(sin)~] = 0 N
 

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