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How to and where to apply the formulas in chapter motion?? I am always confused with this.?
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How to and where to apply the formulas in chapter motion?? I am always...
**Applying Formulas in Chapter Motion**

Chapter Motion in Class 9 physics deals with the study of various concepts related to motion, such as speed, velocity, acceleration, and the equations that govern them. To apply the formulas effectively, follow the steps below:

**Step 1: Understand the Concept**
Before applying any formula, it is crucial to have a clear understanding of the concept being discussed. Read the chapter thoroughly and grasp the underlying principles and definitions.

**Step 2: Identify the Given Parameters**
Identify the parameters provided in the question or problem. These may include distance, time, speed, velocity, or acceleration. Note down the given values and their respective units.

**Step 3: Determine the Required Parameter**
Identify the parameter that needs to be calculated. This could be the distance traveled, time taken, speed, velocity, or acceleration.

**Step 4: Choose the Relevant Formula**
Refer to the formulas provided in your textbook or notes that correspond to the given parameters and the required parameter. Some commonly used formulas in the chapter on motion include:

- Speed: Speed = Distance/Time
- Velocity: Velocity = Displacement/Time
- Acceleration: Acceleration = Change in Velocity/Time

**Step 5: Substitute Values and Solve**
Substitute the given values into the chosen formula and solve for the required parameter. Ensure that the units of the given values are consistent with the units used in the formula. Perform the necessary calculations, keeping track of significant figures.

**Step 6: Analyze the Solution**
Once you have calculated the required parameter, analyze the solution to ensure it makes sense in the given context. Check if the magnitude and direction (if applicable) are appropriate for the given situation.

**Step 7: Practice**
To become proficient in applying formulas in the chapter on motion, practice solving a variety of problems. This will help you gain confidence and improve your understanding of the concepts and their applications.

Remember, understanding the underlying principles is key to successfully applying formulas in the chapter on motion. Practice regularly to reinforce your knowledge and develop problem-solving skills.
Community Answer
How to and where to apply the formulas in chapter motion?? I am always...
Hi! 
I think I'd be eligible to answer these questions, because I overcame the same confusions!

The three equations of motion are:
a] v=u+at
b] s=ut+(1/2)at^2
c] v^2-u^2 = 2as
(v = finial velocity
 u = initial velocity
 a = acceleration
 s = distance or displacement
 t = time)
 
It's very simple. First, let's put down some points.

1. These equations are valid only when the acceleration is CONSTANT.

2. When you find "the object starts from rest" in the question, the initial velocity 'u' is equal to ZERO.

3.When you find "the object comes to rest" in the question, the final velocity 'v' is equal to ZERO.

4. Now let's analyze:
a] v=u+at
Here, we do not have distance/displacement (s) in the equation
b] s=ut+(1/2)at^2
Here, we do not have final velocity (v) in the equation
c] v^2 - u^2 = 2as
Here, we do not have time (t) in the equation.

Always jot down the information given in the question. Then, check which equation has all the values you have and the value you need to find out.
Let's take an example for better understanding:

Q. A car starts from rest and travels 8m/s for the whole journey. the car takes 2 seconds to complete the journey. Find out acceleration.

Solution: We have, u=0,v=8,t=2 and a=?
Here, the first equation would be most appropriate.
v=u+at
8= 0+ a(2)
8/2=a
{4 m/s^2 = a}

5. Understand. Memorize. Apply.
Once you understand these equations and how they were derived, the equations get registered in your mind. Then apply these while solving problems.

6. This is a tip for any concept you learn.
PRACTISE LOTS OF QUESTIONS
Solve different sums. Try cracking problems of quality. Quantity doesn't matter when you start solving sums with accuracy.

Once your done with this,
Congratulations, 
You've got it!
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