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...by 3(k-1) to get rid of fractions 3k(k-1) = k+15 ==> expand the

**LHS**3k^2-3k = k+15 ==> move everything to the**LHS**3k^2-4k-15=0 actually...3 Answers · Science & Mathematics · 21/07/2007

... / (EI) ==> M = y'' EI Looking at the

**LHS**of the Beam P/2 ======= P ======= P/2 | ------ x...1 Answers · Science & Mathematics · 16/01/2014

... should check this back to see that it satisfies the differential equation (

**LHS**) but no time I'm afraid! We now have to find any particular solution...2 Answers · Science & Mathematics · 19/03/2013

y1'(t) = 0 y2'(t) = 3(t-t0)^2 Then, for y1:

**LHS**: y'(t) = 0 RHS: 3y^(2/3) = 3(0)^(2/3) = 0 ✓ And for y2:**LHS**: y'(t) = 3(t-0)^2 = 3t^2 RHS: 3y^(2/3) = 3[(t-0)^3]^(2/3) = 3t^2 ✓1 Answers · Science & Mathematics · 30/09/2009

..., so the only vertical forces in the cut members in the

**LHS**of the truss are in CG. Then the vertical load in CG...1 Answers · Science & Mathematics · 31/01/2012

...91 is a transformation of Eqn 2-88, using 2-89 to replace the

**LHS**and using 2.90 to replace the RHS of 2-88. Eqn 2-92 ...1 Answers · Science & Mathematics · 26/05/2013

...of the RHS is obviously ln(x) + C. Integral of the

**LHS**looks tough, trying Wolfram Integrator if you'...1 Answers · Science & Mathematics · 03/07/2013

1. Simplify the given equation. 2. Move all the unknowns(usually the subject) on your

**LHS**and the rest of the known values on the RHS 3. Equate them to get the answer.1 Answers · Science & Mathematics · 18/03/2014

...: tan² θ cos² θ + cot² θ sin²θ = 1

**LHS**= (sin²θ/cos²θ) × cos² θ+ (cos²θ/sinθ²...1 Answers · Science & Mathematics · 01/10/2013

r(t) = e^-t costi + e^-t sintj + e^-tk This shows that point (x, y, z) is parametrically (e^-t cost, e^-t sint, e^-t)

**LHS**= z^2= e^2t RHS= x^2 + y^2= e^2t( cos^2t + sin^2t )= e^2t So vector lies on cone1 Answers · Science & Mathematics · 25/09/2014