Find the best tutors and institutes for Class 11 Tuition
Q3.11(d):
Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (d) with positive value of acceleration must be speeding up.
Solution :
Step 1: Theoretical Foundation
The state of a particle's motion is determined by the relationship between the velocity vector ($\vec{v}$) and the acceleration vector ($\vec{a}$). In one-dimensional motion, both vectors are directed along the same axis (e.g., the $x$-axis).
- Speeding up occurs when the velocity and acceleration vectors point in the same direction ($\vec{v} \cdot \vec{a} > 0$).
- Slowing down (deceleration) occurs when the velocity and acceleration vectors point in opposite directions ($\vec{v} \cdot \vec{a} < 0$).
Step 2: Analytical Evaluation of the Statement
The statement claims that a positive value of acceleration ($a > 0$) implies the particle must be speeding up. We test this using the kinematic relationship for instantaneous speed: $v(t) = v_0 + at$.
Consider two distinct scenarios where $a > 0$:
| Scenario | Velocity ($v$) | Acceleration ($a$) | Effect on Speed ($|v|$) |
|---|---|---|---|
| I | $v > 0$ | $a > 0$ | Speeding up (Magnitude $|v|$ increases) |
| II | $v < 0$ | $a > 0$ | Slowing down (Magnitude $|v|$ decreases) |
Step 3: Justification and Counter-Example
Verdict: False.
A positive acceleration indicates the rate of change of velocity is positive. If the particle is moving in the negative direction (e.g., $v = -10 \, \text{m/s}$) and experiences a positive acceleration (e.g., $a = +2 \, \text{m/s}^2$), the velocity will change from $-10$ to $-8$, then to $-6$. [By the definition of vector addition in kinematics].
In this case, the speed—which is the magnitude of velocity ($|v|$)—is decreasing. Thus, positive acceleration does not guarantee an increase in speed.
Step 4: Conclusion
The speed of a particle increases only if the velocity and acceleration have the same sign. If $a > 0$ and $v < 0$, the particle is decelerating (slowing down). Therefore, the statement is scientifically inaccurate.
Final Solution: The statement is False. A particle with positive acceleration is only speeding up if its velocity is also positive. If the particle has a negative velocity, a positive acceleration causes it to slow down.
More Questions from Class 11 Physics Motion in a Straight Line EXERCISES
- Q2.1(a): In which of the following examples of motion, can the body be considered approximately a point object: (a) a railway carriage moving without jerks between two stations.
- Q2.1(b): In which of the following examples of motion, can the body be considered approximately a point object: (b) a monkey sitting on top of a man cycling smoothly on a circular track.
- Q2.1(c): In which of the following examples of motion, can the body be considered approximately a point object: (c) a spinning cricket ball that turns sharply on hitting the ground.
- Q2.1(d): In which of the following examples of motion, can the body be considered approximately a point object: (d) a tumbling beaker that has slipped off the edge of a table.
- Q2.10(a)(i): A man walks on a straight road from his home to a market 2.5 km away with a speed of 5 km h(^{-1}). Finding the market closed, he instantly turns and walks back home with a speed of 7.5 km h(^{-1}). What is the (a) magnitude of average velocity over the interval of time (i) 0 to 30 min ?
- Q2.10(a)(ii): A man walks on a straight road from his home to a market 2.5 km away with a speed of 5 km h(^{-1}). Finding the market closed, he instantly turns and walks back home with a speed of 7.5 km h(^{-1}). What is the (a) magnitude of average velocity over the interval of time (ii) 0 to 50 min ?
- Q2.10(a)(iii): A man walks on a straight road from his home to a market 2.5 km away with a speed of 5 km h(^{-1}). Finding the market closed, he instantly turns and walks back home with a speed of 7.5 km h(^{-1}). What is the (a) magnitude of average velocity over the interval of time (iii) 0 to 40 min ?
- Q2.10(b)(i): A man walks on a straight road from his home to a market 2.5 km away with a speed of 5 km h(^{-1}). Finding the market closed, he instantly turns and walks back home with a speed of 7.5 km h(^{-1}). What is the (b) average speed of the man over the interval of time (i) 0 to 30 min ?
- Q2.10(b)(ii): A man walks on a straight road from his home to a market 2.5 km away with a speed of 5 km h(^{-1}). Finding the market closed, he instantly turns and walks back home with a speed of 7.5 km h(^{-1}). What is the (b) average speed of the man over the interval of time (ii) 0 to 50 min ?
- Q2.10(b)(iii): A man walks on a straight road from his home to a market 2.5 km away with a speed of 5 km h(^{-1}). Finding the market closed, he instantly turns and walks back home with a speed of 7.5 km h(^{-1}). What is the (b) average speed of the man over the interval of time (iii) 0 to 40 min ?
- Q2.11: We have carefully distinguished between average speed and magnitude of average velocity. No such distinction is necessary when we consider instantaneous speed and magnitude of velocity. The instantaneous speed is always equal to the magnitude of instantaneous velocity. Why?
- Q2.12: Look at the graphs (a) to (d) (Fig. 2.10) carefully and state, with reasons, which of these cannot possibly represent one-dimensional motion of a particle.
- Q2.13: Figure 2.11 shows the (x-t) plot of one-dimensional motion of a particle. Is it correct to say from the graph that the particle moves in a straight line for (t) < 0 and on a parabolic path for (t) > 0 ? If not, suggest a suitable physical context for this graph.
- Q2.14: A police van moving on a highway with a speed of 30 km h(^{-1}) fires a bullet at a thief’s car speeding away in the same direction with a speed of 192 km h(^{-1}). If the muzzle speed of the bullet is 150 m s(^{-1}), with what speed does the bullet hit the thief’s car ? (Note: Obtain that speed which is relevant for damaging the thief’s car).
- Q2.15: Suggest a suitable physical situation for each of the following graphs (Fig 2.12):
- Q2.16: Figure 2.13 gives the (x-t) plot of a particle executing one-dimensional simple harmonic motion. (You will learn about this motion in more detail in Chapter13). Give the signs of position, velocity and acceleration variables of the particle at (t) = 0.3 s, 1.2 s, – 1.2 s
- Q2.17: Figure 2.14 gives the (x-t) plot of a particle in one-dimensional motion. Three different equal intervals of time are shown. In which interval is the average speed greatest, and in which is it the least ? Give the sign of average velocity for each interval.
- Q2.18: Figure 2.15 gives a speed-time graph of a particle in motion along a constant direction. Three equal intervals of time are shown. In which interval is the average acceleration greatest in magnitude? In which interval is the average speed greatest ? Choosing the positive direction as the constant direction of motion, give the signs of (v) and (a) in the three intervals. What are the accelerations at the points A, B, C and D ?
- Q2.2(a): The position-time ((x-t)) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 2.9. Choose the correct entries in the brackets below ; (a) (A/B) lives closer to the school than (B/A)
- Q2.2(b): The position-time ((x-t)) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 2.9. Choose the correct entries in the brackets below ; (b) (A/B) starts from the school earlier than (B/A)
- Q2.2(c): The position-time ((x-t)) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 2.9. Choose the correct entries in the brackets below ; (c) (A/B) walks faster than (B/A)
- Q2.2(d): The position-time ((x-t)) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 2.9. Choose the correct entries in the brackets below ; (d) A and B reach home at the (same/different) time
- Q2.2(e): The position-time ((x-t)) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 2.9. Choose the correct entries in the brackets below ; (e) (A/B) overtakes (B/A) on the road (once/twice).
- Q2.3: A woman starts from her home at 9.00 am, walks with a speed of 5 km h(^{-1}) on a straight road up to her office 2.5 km away, stays at the office up to 5.00 pm, and returns home by an auto with a speed of 25 km h(^{-1}). Choose suitable scales and plot the (x-t) graph of her motion.
- Q2.4: A drunkard walking in a narrow lane takes 5 steps forward and 3 steps backward, followed again by 5 steps forward and 3 steps backward, and so on. Each step is 1 m long and requires 1 s. Plot the (x-t) graph of his motion. Determine graphically and otherwise how long the drunkard takes to fall in a pit 13 m away from the start.
- Q2.5: A car moving along a straight highway with speed of 126 km h(^{-1}) is brought to a stop within a distance of 200 m. What is the retardation of the car (assumed uniform), and how long does it take for the car to stop ?
- Q2.6(a): A player throws a ball upwards with an initial speed of 29.4 m s(^{-1}). (a) What is the direction of acceleration during the upward motion of the ball ?
- Q2.6(b): A player throws a ball upwards with an initial speed of 29.4 m s(^{-1}). (b) What are the velocity and acceleration of the ball at the highest point of its motion ?
- Q2.6(c): A player throws a ball upwards with an initial speed of 29.4 m s(^{-1}). (c) Choose the (x) = 0 m and (t) = 0 s to be the location and time of the ball at its highest point, vertically downward direction to be the positive direction of (x)-axis, and give the signs of position, velocity and acceleration of the ball during its upward, and downward motion.
- Q2.6(d): A player throws a ball upwards with an initial speed of 29.4 m s(^{-1}). (d) To what height does the ball rise and after how long does the ball return to the player’s hands ? (Take (g) = 9.8 m s(^{-2}) and neglect air resistance).
- Q2.7(a): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (a) with zero speed at an instant may have non-zero acceleration at that instant
- Q2.7(b): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (b) with zero speed may have non-zero velocity,
- Q2.7(c): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (c) with constant speed must have zero acceleration,
- Q2.7(d): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (d) with positive value of acceleration must be speeding up.
- Q2.8: A ball is dropped from a height of 90 m on a floor. At each collision with the floor, the ball loses one tenth of its speed. Plot the speed-time graph of its motion between (t) = 0 to 12 s.
- Q2.9(a): Explain clearly, with examples, the distinction between : (a) magnitude of displacement (sometimes called distance) over an interval of time, and the total length of path covered by a particle over the same interval; Show that the second quantity is either greater than or equal to the first. When is the equality sign true ? [For simplicity, consider one-dimensional motion only].
- Q2.9(b): Explain clearly, with examples, the distinction between : (b) magnitude of average velocity over an interval of time, and the average speed over the same interval. [Average speed of a particle over an interval of time is defined as the total path length divided by the time interval]. Show that the second quantity is either greater than or equal to the first. When is the equality sign true ? [For simplicity, consider one-dimensional motion only].
- Q3.1(a): In which of the following examples of motion, can the body be considered approximately a point object: (a) a railway carriage moving without jerks between two stations.
- Q3.1(b): In which of the following examples of motion, can the body be considered approximately a point object: (b) a monkey sitting on top of a man cycling smoothly on a circular track.
- Q3.1(c): In which of the following examples of motion, can the body be considered approximately a point object: (c) a spinning cricket ball that turns sharply on hitting the ground.
- Q3.1(d): In which of the following examples of motion, can the body be considered approximately a point object: (d) a tumbling beaker that has slipped off the edge of a table.
- Q3.10(a): A player throws a ball upwards with an initial speed of $29.4 m s^{-1}$. (a) What is the direction of acceleration during the upward motion of the ball ?
- Q3.10(b): A player throws a ball upwards with an initial speed of $29.4 m s^{-1}$. (b) What are the velocity and acceleration of the ball at the highest point of its motion ?
- Q3.10(c): A player throws a ball upwards with an initial speed of $29.4 m s^{-1}$. (c) Choose the $x = 0 m$ and $t = 0 s$ to be the location and time of the ball at its highest point, vertically downward direction to be the positive direction of $x$-axis, and give the signs of position, velocity and acceleration of the ball during its upward, and downward motion.
- Q3.10(d): A player throws a ball upwards with an initial speed of $29.4 m s^{-1}$. (d) To what height does the ball rise and after how long does the ball return to the player’s hands ? (Take $g = 9.8 m s^{-2}$ and neglect air resistance).
- Q3.11(a): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (a) with zero speed at an instant may have non-zero acceleration at that instant
- Q3.11(b): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (b) with zero speed may have non-zero velocity,
- Q3.11(c): Read each statement below carefully and state with reasons and examples, if it is true or false ; A particle in one-dimensional motion (c) with constant speed must have zero acceleration,
- Q3.12: A ball is dropped from a height of $90 m$ on a floor. At each collision with the floor, the ball loses one tenth of its speed. Plot the speed-time graph of its motion between $t = 0$ to $12 s$.
- Q3.13(a): Explain clearly, with examples, the distinction between : (a) magnitude of displacement (sometimes called distance) over an interval of time, and the total length of path covered by a particle over the same interval;
- Q3.13(b): Explain clearly, with examples, the distinction between : (b) magnitude of average velocity over an interval of time, and the average speed over the same interval. [Average speed of a particle over an interval of time is defined as the total path length divided by the time interval]. Show in both (a) and (b) that the second quantity is either greater than or equal to the first. When is the equality sign true ? [For simplicity, consider one-dimensional motion only].
- Q3.14(a)(i): A man walks on a straight road from his home to a market $2.5 km$ away with a speed of $5 km h^{-1}$. Finding the market closed, he instantly turns and walks back home with a speed of $7.5 km h^{-1}$. What is the (a) magnitude of average velocity of the man over the interval of time (i) 0 to 30 min
- Q3.14(a)(ii): A man walks on a straight road from his home to a market $2.5 km$ away with a speed of $5 km h^{-1}$. Finding the market closed, he instantly turns and walks back home with a speed of $7.5 km h^{-1}$. What is the (a) magnitude of average velocity of the man over the interval of time (ii) 0 to 50 min
- Q3.14(a)(iii): A man walks on a straight road from his home to a market $2.5 km$ away with a speed of $5 km h^{-1}$. Finding the market closed, he instantly turns and walks back home with a speed of $7.5 km h^{-1}$. What is the (a) magnitude of average velocity of the man over the interval of time (iii) 0 to 40 min ?
- Q3.14(b)(i): A man walks on a straight road from his home to a market $2.5 km$ away with a speed of $5 km h^{-1}$. Finding the market closed, he instantly turns and walks back home with a speed of $7.5 km h^{-1}$. What is the (b) average speed of the man over the interval of time (i) 0 to 30 min
- Q3.14(b)(ii): A man walks on a straight road from his home to a market $2.5 km$ away with a speed of $5 km h^{-1}$. Finding the market closed, he instantly turns and walks back home with a speed of $7.5 km h^{-1}$. What is the (b) average speed of the man over the interval of time (ii) 0 to 50 min
- Q3.14(b)(iii): A man walks on a straight road from his home to a market $2.5 km$ away with a speed of $5 km h^{-1}$. Finding the market closed, he instantly turns and walks back home with a speed of $7.5 km h^{-1}$. What is the (b) average speed of the man over the interval of time (iii) 0 to 40 min ? [Note: You will appreciate from this exercise why it is better to define average speed as total path length divided by time, and not as magnitude of average velocity. You would not like to tell the tired man on his return home that his average speed was zero !]
- Q3.15: When we consider instantaneous speed and magnitude of velocity. The instantaneous speed is always equal to the magnitude of instantaneous velocity. Why ?
- Q3.16: Look at the graphs (a) to (d) (Fig. 3.20) carefully and state, with reasons, which of these cannot possibly represent one-dimensional motion of a particle.
- Q3.17: Figure 3.21 shows the $x-t$ plot of one-dimensional motion of a particle. Is it correct to say from the graph that the particle moves in a straight line for $t < 0$ and on a parabolic path for $t > 0$ ? If not, suggest a suitable physical context for this graph.
- Q3.18: A police van moving on a highway with a speed of $30 km h^{-1}$ fires a bullet at a thief’s car speeding away in the same direction with a speed of $192 km h^{-1}$. If the muzzle speed of the bullet is $150 m s^{-1}$, with what speed does the bullet hit the thief’s car ? (Note: Obtain that speed which is relevant for damaging the thief’s car).
- Q3.19: Suggest a suitable physical situation for each of the following graphs (Fig 3.22):
- Q3.2(a): The position-time ($x-t$) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 3.19. Choose the correct entries in the brackets below ; (a) (A/B) lives closer to the school than (B/A)
- Q3.2(b): The position-time ($x-t$) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 3.19. Choose the correct entries in the brackets below ; (b) (A/B) starts from the school earlier than (B/A)
- Q3.2(c): The position-time ($x-t$) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 3.19. Choose the correct entries in the brackets below ; (c) (A/B) walks faster than (B/A)
- Q3.2(d): The position-time ($x-t$) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 3.19. Choose the correct entries in the brackets below ; (d) A and B reach home at the (same/different) time
- Q3.2(e): The position-time ($x-t$) graphs for two children A and B returning from their school O to their homes P and Q respectively are shown in Fig. 3.19. Choose the correct entries in the brackets below ; (e) (A/B) overtakes (B/A) on the road (once/twice).
- Q3.20: Figure 3.23 gives the $x-t$ plot of a particle executing one-dimensional simple harmonic motion. (You will learn about this motion in more detail in Chapter14). Give the signs of position, velocity and acceleration variables of the particle at $t = 0.3 s$, $1.2 s$, $– 1.2 s$.
- Q3.21: Figure 3.24 gives the $x-t$ plot of a particle in one-dimensional motion. Three different equal intervals of time are shown. In which interval is the average speed greatest, and in which is it the least ? Give the sign of average velocity for each interval.
- Q3.22: Figure 3.25 gives a speed-time graph of a particle in motion along a constant direction. Three equal intervals of time are shown. In which interval is the average acceleration greatest in magnitude ? In which interval is the average speed greatest ? Choosing the positive direction as the constant direction of motion, give the signs of $v$ and $a$ in the three intervals. What are the accelerations at the points $A$, $B$, $C$ and $D$ ?
- Q3.3: A woman starts from her home at 9.00 am, walks with a speed of $5 km h^{-1}$ on a straight road up to her office $2.5 km$ away, stays at the office up to 5.00 pm, and returns home by an auto with a speed of $25 km h^{-1}$. Choose suitable scales and plot the $x-t$ graph of her motion.
- Q3.4: A drunkard walking in a narrow lane takes 5 steps forward and 3 steps backward, followed again by 5 steps forward and 3 steps backward, and so on. Each step is $1 m$ long and requires $1 s$. Plot the $x-t$ graph of his motion. Determine graphically and otherwise how long the drunkard takes to fall in a pit $13 m$ away from the start.
- Q3.5: A jet airplane travelling at the speed of $500 km h^{-1}$ ejects its products of combustion at the speed of $1500 km h^{-1}$ relative to the jet plane. What is the speed of the latter with respect to an observer on the ground ?
- Q3.6: A car moving along a straight highway with speed of $126 km h^{-1}$ is brought to a stop within a distance of $200 m$. What is the retardation of the car (assumed uniform), and how long does it take for the car to stop ?
- Q3.7: Two trains $A$ and $B$ of length $400 m$ each are moving on two parallel tracks with a uniform speed of $72 km h^{-1}$ in the same direction, with $A$ ahead of $B$. The driver of $B$ decides to overtake $A$ and accelerates by $1 m s^{-2}$. If after $50 s$, the guard of $B$ just brushes past the driver of $A$, what was the original distance between them ?
- Q3.8: On a two-lane road, car A is travelling with a speed of $36 km h^{-1}$. Two cars $B$ and $C$ approach car $A$ in opposite directions with a speed of $54 km h^{-1}$ each. At a certain instant, when the distance $AB$ is equal to $AC$, both being $1 km$, $B$ decides to overtake $A$ before $C$ does. What minimum acceleration of car $B$ is required to avoid an accident ?
- Q3.9: Two towns $A$ and $B$ are connected by a regular bus service with a bus leaving in either direction every $T$ minutes. A man cycling with a speed of $20 km h^{-1}$ in the direction $A$ to $B$ notices that a bus goes past him every $18 min$ in the direction of his motion, and every $6 min$ in the opposite direction. What is the period $T$ of the bus service and with what speed (assumed constant) do the buses ply on the road?
CBSE Solutions for Class 11 Physics Motion in a Straight Line
Chapters in CBSE - Class 11 Physics
Top Tutors who teach Motion in a Straight Line
Top Tutor
Anora Kala, Lucknow
20 yrs of
Exp
2 students
2148 hrs of classes completed
400
per hour
Online Classes
Students enjoyed & learnt the subject. Programming in Java is thaught in a way that students understand the logic & also learn to apply it on similar problems. They fared well in various software competitions.
Very committed and focused on the concepts. My child benefited a lot with Mrs. Shilvanti's classes. Highly recommend using her as a tutor in case any child is facing challenges with Computers.
Top Tutor
Vaishali Nagar, Jaipur
9 yrs of
Exp
9 students
3087 hrs of classes completed
600
per hour
Online Classes
As a certified and top-ranked tutor on UrbanPro with over 9 years of teaching experience, I specialize in guiding Class 11 students as they transition into the commerce stream. My strength lies in simplifying complex Accountancy concepts and building a strong foundational understanding. Backed by 7+ years of industry experience in Accounting, Auditing, and Taxation, I effectively bridge theoretical learning with real-world application. My goal is to make learning engaging, practical, and confidence-boosting, helping students not only excel in exams but also prepare for higher studies in commerce.
He is good teacher for study. He teach detailly about subject. His teach style is strict. But sometimes this style is good for students.
Top Tutor
Bade Kajipur, Gorakhpur
20 yrs of
Exp
10 students
1257 hrs of classes completed
350
per hour
Online Classes
Student's Home
Tutor's home
This is 12 Month NEET Physics Syllabus Crash Course Starting From 1 April 2026 to 30 April 2027. Four Days in a Week. Every Live Class is of 1hour 30 minutes, including Precise Notes of each topic Practice Questions and Online Test With Video Solutions. Formula Sheet for every chapter. Course Fees of NEET 2026 Crash Course for Physics is 9000/- I prefer to teach physics specially class 11 and 12, I do focus on Competitive level Physics like N.E.E.T. and I.I.T.J.E.E. along with basic physics to make my students understand physics easier. My focus is on competitive exam for betterment of students. This is 12 Month NEET Physics Syllabus Crash Course Starting From 1 April 2026 to 30 April 2027. Four Days in a Week. I have been teahing Physics twenty years of teaching experience, I had done my schooling and college from Gorakhpur city Uttar Pradesh. I am Teaching since 2004 in Gorakhpur initially off-line, and teaching online since 2020 with zoom and Google Meet I do provide study material like Notes, Question Bank and D.P.P., No Additional charge is require to pay, it is included in class fees. Monthly Fees 4000/- for 3 days in a week and in a month 12 hours
Your positive attitude and enthusiasm for teaching have made a lasting impression on me. Thank you for being a teacher who truly cares about their students’ success and well-being.
Top Tutor
Vayusenabad, Delhi
5 yrs of
Exp
5 students
118 hrs of classes completed
400
per hour
Online Classes
One of the key challenges in teaching commerce is the diversity of students’ learning styles. Some students may excel in theory, while others may struggle with calculations or interpreting financial statements. As a commerce teacher, you need to be adaptable—using visual aids, group work, and real-world scenarios to make abstract concepts more understandable. For example, showing a video on how a business grows can bring the business theory to life in a way that reading a textbook may not. You might begin a lesson by discussing real-world examples, such as current economic trends, business case studies, or financial news. This helps students connect theoretical concepts to practical situations. For example, when teaching accounting principles, you might ask students to work through a mock company’s balance sheet or profit and loss statement, making the material more tangible. Regular quizzes, assignments, and group projects can be used to assess both theoretical knowledge and practical application of commerce concepts. For instance, group projects in business studies might involve students creating a business plan or analyzing a company’s performance, fostering teamwork and real-world problem-solving.
He classes are really interesting, ma'am makes the classes really fun so that understanding becomes easier.
Top Tutor
Panchkula Extension, Panchkula
4 yrs of
Exp
2 students
425 hrs of classes completed
500
per hour
Online Classes
I am Aaina Nandal, an experienced, qualified teacher and tutor, worked as an Assistant Professor in an engineering college. With a dynamic and engaging teaching style, I strive to create an environment where curiosity is nurtured, and knowledge is not just acquired but embraced. Education is not just about memorizing facts; it's about understanding and applying knowledge. I am deeply passionate about my subjects, and I bring that enthusiasm into every lesson. Recognizing that every student is unique, my teaching methodology is adaptive. I tailor lessons to suit individual learning styles, ensuring that each student progresses at their own pace. My classes are designed to be interactive and exciting, encouraging students to actively participate and enjoy the learning process. My goal is to equip students with the skills they need to thrive in all aspects of life. • Who Can Benefit High school students aiming for academic excellence. College students seeking additional support or a fresh perspective. Online tuition classes for students with backlogs, year-back students for the subject or topics of their need with one-to-one teaching. The syllabus will be covered in detail to make the student understand the concepts correctly. Last minute preparation/ crash course classes can also be conducted upon request for any subject. I can hold tuition classes for engineering subjects as per syllabus during weekends and semester vacation Please feel free to ask for a free demo online class Courses Offered: • B.Tech (All ECE Subjects and 1st year subjects which is common to all branches. • Diploma (Branch-ECE) • UGC-NET (Paper 1 & Paper 2 (Electronic Science)) • Class IX-X (Subjects: Mathematics & Science) • Class XI-XII ( Subjects: Mathematics ) • Class XI-XII ( Subjects: Computer science & Informatics Practices)
Really loved the way she teaches. She gives full attention to achieve best grades. The way she makes you understand every basic is commendable. Highly recommended!!
