What is the object acceleration

Reference no: EM13990812

Three forces. one of 40.0 N directed due north, the second of 65.0 N due east and a third of 100 N at 35.0 degrees west of south act on an object of 15.0 kg. What is the object's acceleration?

Reference no: EM13990812

Questions Cloud

How much energy is lost on the collision : A 220 gram ball of clay travelling east at 20.0 m/s collides perfectly In-elastically with a 300 gram ball of clay travelling 30.0o west of south at 10.0m/s. What are the speed and the direction of the resulting blob of clay?

Determining the converge to an element : Show that ( f dµ is well-defined and if ( 1 fn - g1 dµ → 0, then ( fn dµ converge to an element of S depending only on g, which will be called ( g dµ (Bochner integral).

Problem about the lipschitzian function : Let f be a Lipschitzian function on X and E a subset of X where f L on X is the same as for its restriction to E . Let x ∈ X \E . Does f on E uniquely determine f on X?

Set of continuous real-valued functions : The support of a real-valued function f on a topological space is the closure of {x : f (x ) /= 0}. Let L be the set of continuous real-valued functions on R with compact support.

What is the object acceleration : Three forces. one of 40.0 N directed due north, the second of 65.0 N due east and a third of 100 N at 35.0 degrees west of south act on an object of 15.0 kg. What is the object's acceleration?

Problem regarding the hahn decomposition theorem : Prove the Radon-Nikodym theorem, for finite measures, from the Hahn decomposition theorem. Hint: See Problem 8 on how to define f.

Conclusion of the radon-nikodym theorem : In [0, 1] with Borel σ-algebra B, let µ( A) = 0 for all A ∈ B of first cate- gory and µ( A) = +∞ for all other A ∈ B. Show that µ is a measure, and that if ν is a finite measure on B absolutely continuous with respect to µ, then ν ≡ 0. Hint: See §..

Continuous with respect to counting measure : Lebesgue measure λ is absolutely continuous with respect to counting measure c on [0, 1], which is not σ-finite. Show that the conclusion of the Radon-Nikodym theorem does not hold in this case (there is no "derivative" dλ/dc having the properties..

Problem regarding the orthonormal basis : Let (X, S, µ) and (Y, T , ν) be two measure spaces. Let { fn } be an orthonormal basis of L2(X, S, µ) and {gn } an orthonormal basis of L2(Y, T , ν). Show that the set of all functions hmn (x, y) := fm (x )gn (y) is an orthonormal basis of L2(X × ..

User Account

All Pages