Solved

The Forces Acting on an Object Weighing W Units on an Inclined

Question 14

Multiple Choice

The forces acting on an object weighing W units on an inclined plane positioned at an angle of θ with the horizontal (see figure) are modeled by​ μWsin⁡θ=Wtan⁡θ\mu W \sin \theta = W \tan \theta ​ where μ is the coefficient of friction.Solve the equation for μ and simplify the result.​ The forces acting on an object weighing W units on an inclined plane positioned at an angle of θ with the horizontal (see figure) are modeled by​ \mu W \sin \theta = W \tan \theta ​ where μ is the coefficient of friction.Solve the equation for μ and simplify the result.​ ​ A) \mu = \tan \theta B) \mu = \csc \theta C) \mu = \sin \theta D) ​ \mu = \sec \theta E) \mu = \cot \theta ​


A) μ=tan⁡θ\mu = \tan \theta
B) μ=csc⁡θ\mu = \csc \theta
C) μ=sin⁡θ\mu = \sin \theta
D) ​ μ=sec⁡θ\mu = \sec \theta
E) μ=cot⁡θ\mu = \cot \theta

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions

Q9: Use the given values to evaluate

Q10: If x = 2 tan θ,use

Q11: If x = 2 tan θ,use

Q12: Use a graphing utility to determine

Q13: Use the trigonometric substitution to rewrite

Q15: Factor;then use fundamental identities to simplify

Q16: Factor;then use fundamental identities to simplify

Q17: By using a graphing utility to

Q18: Use the fundamental identities to simplify the

Q19: Use fundamental identities to simplify the