A fish swimming in a horizontal plane has velocity Vi=(4i+j)m/s at a point in the ocean where the position relative to a certain rock is ri=(10i -4j)m. After the fish swims with constant acceleration for 20s, its velocity is Vf =(20i – 5j)m/s. a) Find the acceleration of the fish b) If the fish maintains this constant acceleration, where is it at t=25s?
"v_i=4i+j"
"v_f=20i-5j"
"r_i=10i-4j"
(a)
"a=\\frac{v_f-v_i}{\\Delta t}=\\frac{16i-6j}{20}=0.8i-0.3j"
(b)
"r_x=10+4\\cdot25+0.8\\cdot25^2\/2=360\\ (m)"
"r_y=-4+1\\cdot25-0.3\\cdot25^2\/2=-72.75\\ (m)"
"r_f=360i-72.75j"
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