Solve for the constants of the integration and the general form of the equation. A particle travels and is accelerating at a rate of an equation given, a=3t 2 − 12t + 7. Twenty seconds after the initial take-off, it has already travelled 80meters. After 10 more seconds after the last recorded data, it is 200 meters away from the initial position. a. Determine the equation at any time, t. b. Find the position after 1.5 minutes
Solve for the constants of the integration and the general form of the equation. A particle travels and is accelerating at a rate of an equation given, a=3t 2 − 12t + 7. Twenty seconds after the initial take-off, it has already travelled 80meters. After 10 more seconds after the last recorded data, it is 200 meters away from the initial position. a. Determine the equation at any time, t. b. Find the position after 1.5 minutes
Solve for the constants of the integration and the general form of the equation. A particle travels and is accelerating at a rate of an equation given, a=3t 2 − 12t + 7. Twenty seconds after the initial take-off, it has already travelled 80meters. After 10 more seconds after the last recorded data, it is 200 meters away from the initial position. a. Determine the equation at any time, t. b. Find the position after 1.5 minutes
Solve for the constants of the integration and the general form of the equation.
A particle travels and is accelerating at a rate of an equation given, a=3t
2 − 12t + 7.
Twenty seconds after the initial take-off, it has already travelled 80meters. After 10 more seconds after the last recorded data, it is 200 meters away from the initial position.
a. Determine the equation at any time, t. b. Find the position after 1.5 minutes.
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
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