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Link to our latest notes and resources: https://drive.google.com/drive/u/2/folders/15Ld6KabsL9x9X-t4GefBgSzXFDckJFa6 1.6 Momentum 1 Define momentum as mass × velocity; recall and use the equation p = mv 2 Define impulse as force × time for which force acts; recall and use the equation impulse = FΔt = Δ(mv) 3 Apply the principle of the conservation of momentum to solve simple problems in one dimension 4 Define resultant force as the change in momentum per unit time; recall and use the equation resultant force = change in momentum time taken F = ∆p ∆t
Link to our latest notes and resources: https://drive.google.com/drive/u/2/folders/15Ld6KabsL9x9X-t4GefBgSzXFDckJFa6 1.6 Momentum 1 Define momentum as mass × velocity; recall and use the equation p = mv 2 Define impulse as force × time for which force acts; recall and use the equation impulse = FΔt = Δ(mv) 3 Apply the principle of the conservation of momentum to solve simple problems in one dimension 4 Define resultant force as the change in momentum per unit time; recall and use the equation resultant force = change in momentum time taken F = ∆p ∆t
Link to our latest notes and resources: https://drive.google.com/drive/u/2/folders/15Ld6KabsL9x9X-t4GefBgSzXFDckJFa6 1.6 Momentum 1 Define momentum as mass × velocity; recall and use the equation p = mv 2 Define impulse as force × time for which force acts; recall and use the equation impulse = FΔt = Δ(mv) 3 Apply the principle of the conservation of momentum to solve simple problems in one dimension 4 Define resultant force as the change in momentum per unit time; recall and use the equation resultant force = change in momentum time taken F = ∆p ∆t