3.) This is differential Calculus subject. A PARTICLE IS MOVING ALONG A HORIZONTAL LINE ACCORDING TO THE GIVEN EQUATION. The Equation is S = t^3 - 9t^2 + 15t ; t>=0. where (s) meters is the directed distance of the particle from the originat (t) seconds. where (v) meters per second is the instantaneous acceleration of the particle. 1. FIND (v) AND (a) IN TERMS OF (t). 2. MAKE A TABLE THAT GIVES A Description of THE POSITION AND MOTION of the particle, include in the table the intervals of time when the PARTICLE IS MOVING TO THE LEFT AND RIGHT include in the table when the VELOCITY IS INCREASING AND DECREASING include in the table when the SPEED IS INCREASING AND DECREASING include in the table the POSITION OF THE PARTICLE with respect to the origin during these intervals of time. and Show the BEHAVIOR OF THE MOTION
3.) This is differential Calculus subject.
A PARTICLE IS MOVING ALONG A HORIZONTAL LINE ACCORDING TO THE GIVEN EQUATION.
The Equation is S = t^3 - 9t^2 + 15t ; t>=0.
where (s) meters is the directed distance of the particle from the originat (t) seconds.
where (v) meters per second is the instantaneous acceleration of the particle.
1. FIND (v) AND (a) IN TERMS OF (t).
2. MAKE A TABLE THAT GIVES A Description of THE POSITION AND MOTION of the particle,
include in the table the intervals of time when the PARTICLE IS MOVING TO THE LEFT AND RIGHT
include in the table when the VELOCITY IS INCREASING AND DECREASING
include in the table when the SPEED IS INCREASING AND DECREASING
include in the table the POSITION OF THE PARTICLE with respect to the origin during these intervals of time.
and Show the BEHAVIOR OF THE MOTION
Step by step
Solved in 3 steps with 3 images
