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Question Number 159675 by Tawa11 last updated on 19/Nov/21

Commented by mr W last updated on 20/Nov/21

i remember this question is not asked  for the first time.

irememberthisquestionisnotaskedforthefirsttime.

Commented by Tawa11 last updated on 20/Nov/21

Wow, I really appreciate sir.  I understand very well.

Wow,Ireallyappreciatesir.Iunderstandverywell.

Answered by mr W last updated on 20/Nov/21

Commented by mr W last updated on 20/Nov/21

(a)  N=mg cos θ  F=mg sin θ−μN=mg(sin θ−μ cos θ)

(a)N=mgcosθF=mgsinθμN=mg(sinθμcosθ)

Commented by mr W last updated on 20/Nov/21

Commented by mr W last updated on 20/Nov/21

(b)  N=mg cos θ  F=mg sin θ+μN=mg(sin θ+μ cos θ)

(b)N=mgcosθF=mgsinθ+μN=mg(sinθ+μcosθ)

Commented by mr W last updated on 20/Nov/21

Commented by mr W last updated on 20/Nov/21

(c)  N=mg cos θ+F sin θ  F cos θ=mg sin θ+μN=mg sin θ+μ(mg cos θ+F sin θ)  F(cos θ−μ sin θ)=mg (sin θ+μcos θ)  F=((mg (sin θ+μcos θ))/(cos θ−μ sin θ))

(c)N=mgcosθ+FsinθFcosθ=mgsinθ+μN=mgsinθ+μ(mgcosθ+Fsinθ)F(cosθμsinθ)=mg(sinθ+μcosθ)F=mg(sinθ+μcosθ)cosθμsinθ

Commented by mr W last updated on 20/Nov/21

Commented by mr W last updated on 20/Nov/21

(d) (not asked in question)  N=mg cos θ+F sin θ  F cos θ=mg sin θ−μN=mg sin θ−μ(mg cos θ+F sin θ)  F(cos θ+μ sin θ)=mg (sin θ−μcos θ)  F=((mg (sin θ−μcos θ))/(cos θ+μ sin θ))

(d)(notaskedinquestion)N=mgcosθ+FsinθFcosθ=mgsinθμN=mgsinθμ(mgcosθ+Fsinθ)F(cosθ+μsinθ)=mg(sinθμcosθ)F=mg(sinθμcosθ)cosθ+μsinθ

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