Help with Acceleration problems

In summary: To convert 200 km/h to m/s. ( Useful Conversion #1)- To convert 2 minutes to seconds ( Useful Conversion #2)Show your work including equation, substitution and final answer, for questions 4 – 7.4. A boy on a bicycle travels in a straight line east and slows down from 30 m/s to 10 m/s in 5.0 s. What is his acceleration?a=ΔivΔfvThat should be a = \frac{\Delta v}{\Delta t}, since you are given the initial and final velocities, and need to find the acceleration.5. A car traveling south slows down from 80 m/s to 40 m
  • #1
gabez
1
0
Show all work using LESSS to answer questions 1 - 3.

1. A car starts from rest and proceeds west, accelerating to a velocity of 100 km/h in exactly one minute. What was the acceleration in m/s2?

a=ΔvΔt

This is what I got for #1
L Delta A = ?
E Delta A = Ai= 27.8m/s Af= 60 seconds
S Delta A = Ai/Af = 27.8 / 60 =
S Delta A = 0.463
S Delta A = 0.5m/s2 2. A car traveling north at 50 m/s speeds up to 80 m/s by accelerating at a rate of 4.0 m/s2. What was the time required?

T= Iv/fv*a?

3. A plane traveling at 200 km/h north accelerates at 5.00 m/s2 for two minutes. What is the planes final velocity in m/s?

Final velocity = iv+ t * a3. A plane traveling at 200 km/h north accelerates at 5.00 m/s2 for two minutes. What is the planes final velocity in m/s?

Final velocity = (Initial velocity) + (time)(acceleration)
Show your work including equation, substitution and final answer, for questions 4 – 7.

4. A boy on a bicycle travels in a straight line east and slows down from 30 m/s to 10 m/s in 5.0 s. What is his acceleration?

a=ΔivΔfv5. A car traveling south slows down from 80 m/s to 40 m/s by accelerating at -4.0 m/s2. What time interval was required?

Time = Initial Speed/Final Speed*Acceleration? 6. A car traveling south accelerates at 3.0 m/s2 for 9.0 s and reaches a speed of 90 m/s. What was the car’s original speed?

Not sure7. A car traveling east at an unknown speed applies the brakes and slows down at a rate of 5.0 m/s2 for 5.0 s. If the final velocity of the car is 95 m/s east, what was the original velocity of the car?

Not sure

I'm aware I need to at least try, Which I'm doing now.
Thanks in advance.
 
Last edited:
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  • #2
gabez said:
Show all work using LESSS to answer questions 1 - 3.

1. A car starts from rest and proceeds west, accelerating to a velocity of 100 km/h in exactly one minute. What was the acceleration in m/s2?

a=ΔvΔt

This is what I got for #1
L Delta A = ?
E Delta A = Ai= 27.8m/s Af= 60 seconds
S Delta A = Ai/Af = 27.8 / 60 =
S Delta A = 0.463
S Delta A = 0.5m/s2


2. A car traveling north at 50 m/s speeds up to 80 m/s by accelerating at a rate of 4.0 m/s2. What was the time required?

T= Iv/fv*a?

3. A plane traveling at 200 km/h north accelerates at 5.00 m/s2 for two minutes. What is the planes final velocity in m/s?

Final velocity = iv+ t * a


3. A plane traveling at 200 km/h north accelerates at 5.00 m/s2 for two minutes. What is the planes final velocity in m/s?

Final velocity = (Initial velocity) + (time)(acceleration)



Show your work including equation, substitution and final answer, for questions 4 – 7.

4. A boy on a bicycle travels in a straight line east and slows down from 30 m/s to 10 m/s in 5.0 s. What is his acceleration?

a=ΔivΔfv


5. A car traveling south slows down from 80 m/s to 40 m/s by accelerating at -4.0 m/s2. What time interval was required?

Time = Initial Speed/Final Speed*Acceleration?


6. A car traveling south accelerates at 3.0 m/s2 for 9.0 s and reaches a speed of 90 m/s. What was the car’s original speed?

Not sure


7. A car traveling east at an unknown speed applies the brakes and slows down at a rate of 5.0 m/s2 for 5.0 s. If the final velocity of the car is 95 m/s east, what was the original velocity of the car?

Not sure

I'm aware I need to at least try, Which I'm doing now.
Thanks in advance.

What on Earth does LESSS mean?

1: do you know how to convert km to metres? hours to seconds? minutes to seconds?
because the acceleration is obviously 100km/hour/minute - it is just a unit conversion from there.

All the other questions are a fancy way of asking "Do you know what acceleration is/means?"

You are indicating the answer is no.
All these examples seem to be in a straight line, which makes things simpler.
If you accelerate at 5 m/s2 for 3 seconds, you velocity will increase by 15 m/s.

If it was 12, it will now be 27.

If it becomes 35, it was originally 20.

hope that helps.
 
  • #3
Welcome to Physics Forums.

gabez said:
Show all work using LESSS to answer questions 1 - 3.

1. A car starts from rest and proceeds west, accelerating to a velocity of 100 km/h in exactly one minute. What was the acceleration in m/s2?

a=ΔvΔt

Actually, it's [itex]a = \frac{\Delta v}{\Delta t}[/itex], right? :wink: Let's call this Useful Equation #1.

This is what I got for #1
L Delta A = ?
E Delta A = Ai= 27.8m/s Af= 60 seconds
S Delta A = Ai/Af = 27.8 / 60 =
S Delta A = 0.463
S Delta A = 0.5m/s2
That's the correct answer. But I have no idea what LESSS means, and you seem to be using "Delta A" to mean both the initial velocity and the acceleration, which are different things.

2. A car traveling north at 50 m/s speeds up to 80 m/s by accelerating at a rate of 4.0 m/s2. What was the time required?

T= Iv/fv*a?
No, use [itex]a = \frac{\Delta v}{\Delta t}[/itex] ( Useful Equation #1) as before. You are given a and you can figure out what Δv is from the given information.

3. A plane traveling at 200 km/h north accelerates at 5.00 m/s2 for two minutes. What is the planes final velocity in m/s?

Final velocity = iv+ t * a
That is the correct equation. Let's call it Useful Equation #2. Plug in the given information and calculate it -- you'll need to do some units conversions.

Show your work including equation, substitution and final answer, for questions 4 – 7.

4. A boy on a bicycle travels in a straight line east and slows down from 30 m/s to 10 m/s in 5.0 s. What is his acceleration?

a=ΔivΔfv
What does Δiv even mean here? The change in the initial velocity? That doesn't even make sense.

Instead, try using either Useful Equation #1 or Useful Equation #2. In fact, all the remaining problems can be solved using either Useful Equation #1 or Useful Equation #2:

5. A car traveling south slows down from 80 m/s to 40 m/s by accelerating at -4.0 m/s2. What time interval was required?

Time = Initial Speed/Final Speed*Acceleration?

6. A car traveling south accelerates at 3.0 m/s2 for 9.0 s and reaches a speed of 90 m/s. What was the car’s original speed?

Not sure

7. A car traveling east at an unknown speed applies the brakes and slows down at a rate of 5.0 m/s2 for 5.0 s. If the final velocity of the car is 95 m/s east, what was the original velocity of the car?

Not sure
 

Related to Help with Acceleration problems

What is acceleration?

Acceleration is the rate of change of velocity over time. It is a vector quantity, meaning it has both magnitude and direction. In simpler terms, it is how quickly an object's velocity is changing.

How is acceleration calculated?

Acceleration can be calculated by dividing the change in velocity by the change in time. The formula for acceleration is:
a = (vf - vi) / t, where a is acceleration, vf is final velocity, vi is initial velocity, and t is time.

What are some common units for acceleration?

The SI unit for acceleration is meters per second squared (m/s²). Other common units include feet per second squared (ft/s²) and kilometers per hour squared (km/h²).

What is the difference between average and instantaneous acceleration?

Average acceleration is the change in velocity over a specific amount of time, while instantaneous acceleration is the acceleration at a specific moment in time. Average acceleration is calculated using the overall change in velocity, while instantaneous acceleration is calculated using the slope of the velocity-time graph at a specific point.

How is acceleration used in real life?

Acceleration is used in many real-life situations, such as driving a car, playing sports, and riding a roller coaster. It is also important in understanding the motion of objects in space and the effects of gravity on falling objects.

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