▼ A 1.50-kg particle moves in the xy plane with a velocity of v = (4.20 î - 3.60 Ĵ) m/s. Determine the angular momentum of the particle about the origin when its position vector is r (1.50 +2.20 ĵ) m. =

The velocity of a particle of mass m = 2.00 kg is given by v= 5.10 + 2.40 m /s. What is the angular momentumof the particle around the origin when it is located atr= 8.60 3.70 m?

▼ A 1.50-kg particle moves in the xy plane with a velocity of v = (4.20 î - 3.60 Ĵ) m/s. Determine the angular momentum of the particle about the origin when its position vector is r (1.50 +2.20 ĵ) m. =

Find for the Cross Product of the following pairs of vectors 1. A=4i-5j +8k, B = -2i+3j+3k 2. C = -6i+4j+7k, D=4i-j+5k 3. E= -i-5j + 2k, F = 8i+2j-6k

A 1.10-kg particle moves in the xy plane with a velocity of v = (3.90 î - 3.70 ĵ) m/s. Determine the angular momentum of the particle about the origin when its position vector is ř = (1.50 î + 2.20 ĵ) m. k) kg · m²/s

A 1.10-kg particle moves in the xy plane with a velocity of v = (4.30 î –- 3.50 ĵ) m/s. Determine the angular momentum of the particle about the origin when its position vector is ŕ = (1.5o î + 2.20 ĵ) m. (0 î + 0 j + 13.85 Review the equation for the angular momentum in terms of components of the vectors. k) kg · mʻ/s

A 1.40-kg particle moves in the xy plane with a velocity of v = (4.40 î – 3.30 ĵ) m/s. Determine the angular momentum of the particle about the origin when its position vector is ř = (1.50 î + 2.20 ĵ) m. k) kg · m2/s

A 1.30-kg particle moves in the xy plane with a velocity of V = (4.30 i − 3.70 j) m/s. Determine the angular momentum of the particle about the origin when its position vector is r  = (1.50 i + 2.20 j) m.

Given a displacement F = 4.0m 1 +9.0m Ĵ +0.0m K, and a momentum p = 10.0N*s 1 + 3.0N*s Ĵ +0.0N*s k Find the angular momentum.

A particle of mass 1.30 kg is moving with velocity (7.41 +5.6) m/s. Part A Find the angular momentum ₺ relative to the origin when the particle is at ŕ = (2.0ĵ +4.2k) m. Enter your answers in indicated order separated by commas. Express your answer using two significant figures. | ΑΣΦ Lx, Ly, Lx = Submit Request Answer ? kg-m²/s Part B At position ☛ a force of ☛ = 4.3 NÎ is applied to the particle. Find the torque relative to the origin. Enter your answers in indicated order separated by commas. Express your answer using two significant figures. Tx, Ty, Tz = ΜΕ ΑΣΦ ? m-N