An object moving in two dimension has an acceleration given by: a = (12t-4m) + (10m),...
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An object moving in two dimension has an acceleration given by: a = (12t-4m) î+ (10m), At t=0 s, the position and velocity of the object are respectively: To = (10 m)î – (6 m)ĵ and v₁ = (2¹) î + (5¹) ƒ a. Find the equation for the velocity as a function of time. b. Find the equation for the position as a function of time. Separate the equations into components, then use the integral relationships: vx - Vxo = Stadt Vy-vyo = Stadt x-xo = √vxdt y-yo = vydt An object moving in two dimension has an acceleration given by: a = (12t-4m) î+ (10m), At t=0 s, the position and velocity of the object are respectively: To = (10 m)î – (6 m)ĵ and v₁ = (2¹) î + (5¹) ƒ a. Find the equation for the velocity as a function of time. b. Find the equation for the position as a function of time. Separate the equations into components, then use the integral relationships: vx - Vxo = Stadt Vy-vyo = Stadt x-xo = √vxdt y-yo = vydt
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