Limitations of the Problem

Oct 13, 2025 by recoveryshake.com 24 views

Introduction

In this problem, we are given a scenario where a habal habal motor bicycle accelerates from rest at a rate of 5.5m/s² for 15 seconds until it passes Aling Tina's bakery. We are asked to find the distance covered by the motor bicycle when it reaches the bakery. To solve this problem, we will use the equations of motion, specifically the equation for uniformly accelerated motion.

Equations of Motion

The equation for uniformly accelerated motion is given by:

s = ut + (1/2)at²

where:

s is the distance traveled
u is the initial velocity (which is 0 in this case, since the motor bicycle starts from rest)
t is the time
a is the acceleration

Given Values

We are given the following values:

Initial velocity (u) = 0 m/s
Acceleration (a) = 5.5 m/s²
Time (t) = 15 seconds

Calculating the Distance

Substituting the given values into the equation for uniformly accelerated motion, we get:

s = 0 × 15 + (1/2) × 5.5 × 15² s = 0 + (1/2) × 5.5 × 225 s = 0 + 617.5 s = 617.5 meters

Conclusion

Therefore, the distance covered by the habal habal motor bicycle when it reaches Aling Tina's bakery is 617.5 meters.

Additional Information

To verify our result, we can use another equation of motion, which is:

v = u + at

where:

v is the final velocity
u is the initial velocity
a is the acceleration
t is the time

Substituting the given values, we get:

v = 0 + 5.5 × 15 v = 82.5 m/s

We can then use the equation:

s = vt

to find the distance:

s = 82.5 × 15 s = 1242.5 meters

However, this result is not correct, since we know that the motor bicycle starts from rest and accelerates for 15 seconds. The correct result is 617.5 meters, which we obtained using the equation for uniformly accelerated motion.

Real-World Applications

This problem has real-world applications in the field of physics, particularly in the study of motion and acceleration. Understanding how objects move and accelerate is crucial in many areas, such as engineering, sports, and transportation.

Limitations of the Problem

One limitation of this problem is that it assumes a constant acceleration, which may not be the case in real-world scenarios. Additionally, the problem does not take into account any external forces that may affect the motion of the motor bicycle.

Future Research Directions

Future research directions in this area could include studying the effects of external forces on the motion of objects, as well as developing more accurate models of acceleration and motion.

Conclusion

In conclusion, the distance covered by the habal habal motor bicycle when it reaches Aling Tina's bakery is 617.5 meters. This result was obtained using the equation for uniformly accelerated motion, and it is consistent with our understanding of how objects move and accelerate.

Q&A

Q: What is the initial velocity of the habal habal motor bicycle?

A: The initial velocity of the habal habal motor bicycle is 0 m/s, since it starts from rest.

Q: What is the acceleration of the habal habal motor bicycle?

A: The acceleration of the habal habal motor bicycle is 5.5 m/s².

Q: How long does the habal habal motor bicycle accelerate?

A: The habal habal motor bicycle accelerates for 15 seconds.

Q: What is the distance covered by the habal habal motor bicycle when it reaches Aling Tina's bakery?

A: The distance covered by the habal habal motor bicycle when it reaches Aling Tina's bakery is 617.5 meters.

Q: How can we verify the result?

A: We can verify the result by using another equation of motion, which is v = u + at. Substituting the given values, we get v = 0 + 5.5 × 15 = 82.5 m/s. We can then use the equation s = vt to find the distance, but this result is not correct, since we know that the motor bicycle starts from rest and accelerates for 15 seconds.

Q: What are some real-world applications of this problem?

A: This problem has real-world applications in the field of physics, particularly in the study of motion and acceleration. Understanding how objects move and accelerate is crucial in many areas, such as engineering, sports, and transportation.

Q: What are some limitations of this problem?

A: One limitation of this problem is that it assumes a constant acceleration, which may not be the case in real-world scenarios. Additionally, the problem does not take into account any external forces that may affect the motion of the motor bicycle.

Q: What are some future research directions in this area?

A: Future research directions in this area could include studying the effects of external forces on the motion of objects, as well as developing more accurate models of acceleration and motion.

Q: Can we use this problem to solve other related problems?

A: Yes, we can use this problem to solve other related problems, such as finding the final velocity of the motor bicycle or the time it takes to cover a certain distance.

Q: How can we apply this problem to real-world scenarios?

A: We can apply this problem to real-world scenarios by considering the motion of objects in different situations, such as a car accelerating from rest or a ball rolling down a hill.

Additional Q&A

Q: What is the equation for uniformly accelerated motion?

A: The equation for uniformly accelerated motion is s = ut + (1/2)at².

Q: What is the equation for uniformly accelerated motion when the initial velocity is 0?

A: When the initial velocity is 0, the equation for uniformly accelerated motion simplifies to s = (1/2)at².

Q: What is the final velocity of the motor bicycle?

A: The final velocity of the motor bicycle is 82.5 m/s.

Q: What is the time it takes to cover a certain distance?

A: The time it takes to cover a certain distance can be found using the equation s = vt, where s is the distance, v is the final velocity, and t is the time.

Q: How can we find the acceleration of an object?

A: We can find the acceleration of an object by using the equation v = u + at, where v is the final velocity, u is the initial velocity, a is the acceleration, and t is the time.