Calculate the velocity and acceleration vectors and the speedof 𝐫(𝑡)=〈16+𝑡2,𝑡6+𝑡2〉r(t)=〈16+t2,t6+t2〉 at thetime 𝑡=4.t=4.
Find the velocity vector v(t), given the acceleration vector a(t) = (3e¹, 5, 10t + 9) and the initial velocity v(0) = (8, −6, 2). (Use symbolic notation and fractions where needed. Give your answer in the vector form.) v(t) =
Find r(t) and the velocity vector v(t) given the acceleration vector a(t) = (5e¹, 14t, 22t + 6), the initial velocity v(0) = (1, 0, 1), and the position r(0) = (2, 1, 1). (Use symbolic notation and fractions where needed. Give your answer in the vector form.) v(t) = r(t) : =
Calculate the velocity and acceleration vectors and the speed of r(t) = ( 62 6+2) at the time t = 4. " (Use symbolic notation and fractions where needed. Give your answer in the vector form.) v(4) = a(4) = Calculate the speed of r(t) at the time t = 4. (Use symbolic notation and fractions where needed.) v(4) =
Calculate the velocity and acceleration vectors and the speed of 𝐫(𝑡)=〈16+𝑡2,𝑡6+𝑡2〉r(t)=〈16+t2,t6+t2〉 at the time 𝑡=4.t=
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