Solve the problem.Rachel's bus leaves at 4:10 PM and accelerates at the rate of 3 meters per second per second. Rachel, who can run 6 meters per second, arrives at the bus station 3 seconds after the bus has left. Find parametric equations that describe the motions of the bus and Rachel as a function of time, and simulate the motion of the bus and Rachel by simultaneously graphing these equations.
A. Bus: x1 = t2, y1 = 2;
Rachel: x2 = 6(t + 3), y2 = 4
B. Bus: x1 = t2, y1 = 2;
Rachel: x2 = 6(t - 3), y2 = 4
C. Bus: x1 = 3t2, y1 = 2;
Rachel: x2 = 6(t - 3), y2 = 4
D. Bus: x1 = 3t2, y1 = 2;
Rachel: x2 = (t - 3), y2 = 4
Answer: B
You might also like to view...
Find the extreme values of the function subject to the given constraint.
A. Maximum: 4 at minimum: -4 at
B. Maximum: 4 at minimum: -4 at
C. Maximum: 18 at minimum: -18 at
D. Maximum: 18 at minimum: -18 at
Find all complex solutions.x4 - 49 = 0
A.
B. , i
C. ±
D. ± , ± i
Find the domain of the expression.
A. {x|x ? -2 and x ? -4} B. {x|x ? -8 and x ? +8} C. {x|x ? 2 and x ? 4} D. {x|x ? 0}
Find the x- and y-intercepts of the graph of the equation. x = y2 + 3y + 2
A. x-intercept: 2; y-intercepts: -1, -2 B. x-intercepts: 1, 2; y-intercept: -2 C. x-intercept: -2; y-intercepts: 1, 2 D. x-intercepts: -1, -2; y-intercept: 2