You are standing on a straight stretch of road and watching the motion of a bicycle; you choose your position as the origin. At one instant, the position of the bicycle is negative and its velocity is positive. Is the bicycle getting closer to you or farther away? Explain.

The jet bike is moving along a straight road with the speed described by the $v-s$ graph. Construct the a-s graph.

You are standing on a straight stretch of road and watching the motion of a bicycle; you choose your position as the origin. At one instant, the position of the bicycle is negative and its velocity is positive. Is the bicycle getting closer to you or farther away? Explain.

You are standing on a straight stretch of road and watching the motion of a bicycle; you choose your position as the origin. At one instant, the position of the bicycle is negative and its velocity is positive. Is the bicycle getting closer to you or farther away? Explain.

Give an example of a trip you might take in your car for which the distance traveled as measured on your car's odometer is not equal to the displacement between your initial and final positions.

Write a square root function for which the domain is

$$\{ x | x \geq 8 \}$$

and the range is

$$\{ y | y \leq 14 \}$$

Give an example of a trip you might take in your car for which the distance traveled as measured on your car's odometer is not equal to the displacement between your initial and final positions.

Compare the amount of movement possible in synarthrotic, amphiarthrotic, and diarthrotic joints. Relate these terms to the structural classification of joints; that is, to fibrous, cartilaginous, and synovial joints.

write the quotient in standard form. 8+16i / 2i

Solve the inequality. Graph the solution.

$$z - ( - 7 ) < 5$$

The earth formed $4.57 \times 10 ^ { 9 }$ years ago. What is this time in seconds? A. $1.67 \times 10 ^ { 12 } \mathrm { s }$ B. $4.01 \times 10 ^ { 13 } \mathrm { s }$ C. $2.40 \times 10 ^ { 15 } \mathrm { s }$ D. $1.44 \times 10 ^ { 17 } \mathrm { s }$

The cost per day of running a hospital is 200,000 + .002x2 dollars, where x = patients served per day. What size hospital minimizes the per-patient cost of running the hospital?

Find the Taylor polynomial of degree n for x near the given point a. cos x, $a=\pi / 2,$ n = 4

Find each percent of increase. Round to the nearest percent. 15 to 35