What was Martha’s displacement before turning around?

In summary, the conversation discusses a question about Martha's displacement while driving with a constant velocity, making a u-turn, and accelerating before arriving back at home. The relevant equation used is d = vt + 1/2 at^2. The attempted solution involved plugging in values for initial velocity, time, and acceleration, but did not get the correct answer. The mistake may have been in the values used for acceleration during the first 85 seconds and the next 6.5 seconds of the trip. Further explanation and clarification on the values and equations used is needed for a proper solution.
  • #1
Snipes

Homework Statement


Use the following information to construct any necessary graphs to help you complete the next four questions.

Martha leaves her house and drives with a constant velocity due east at 15 m/s for 85 seconds. She realizes she forgot something at home and stops the car in 6.5 seconds, makes a u-turn and then accelerates at 0.25 m/ss until she arrives back at home.

What was Martha’s displacement before turning around?

Homework Equations


d= vt+1/2 at^2

The Attempt at a Solution


tried using the displacement equation initial velocity acceleration but didnt get it right
Not sure what graph to use position vs time or what?

(15 m/s)(91.5 s)+1/2(.1639 m/s^2)(8.37 s^2) =d
2058.60589 =d
 
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  • #2
Please list the "relevant equations" in section 2. Show your work in section 3 so that we can see where you are making a mistake.
 
  • #3
Snipes said:
(15 m/s)(91.5 s)+1/2(.1639 m/s^2)(8.37 s^2) =d
Can you elaborate on how you got the expression on the left? What does the first term represent? How did you get the values .1639 m/s2 and 8.37 s2 in the second term?
 
  • #4
used d=vt+1/2 at^2
 
  • #5
What is the value of the acceleration during the first 85 seconds of the trip? Please explain your answer.

What is the value of the acceleration during the next 6.5 seconds of the trip? Please explain your answer.
 

1. What is displacement?

Displacement is the change in an object's position in relation to its starting point. It is a vector quantity that takes into account both the distance and direction of the object's movement.

2. Who is Martha?

Martha is the subject of the question, and can refer to any person or object that is moving.

3. What does "turning around" mean in this context?

Turning around refers to the point at which Martha changes direction in her movement. Before turning around, she may have been moving in one direction, and after turning around, she is moving in the opposite direction.

4. How can I calculate Martha's displacement before turning around?

To calculate Martha's displacement before turning around, you would need to know her starting point and her position at the point of turning around. You can then use the formula d = xf - xi, where d is displacement, xf is final position, and xi is initial position.

5. Why is displacement important in science?

Displacement is an important concept in science because it helps us understand and measure an object's motion. It also takes into account the direction of movement, which can be important in certain situations. Displacement is used in various fields of science, including physics, engineering, and biology.

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