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Physics powerpoint presentations Free to download

Physics powerpoint presentations free to download and use for teaching.

Using PowerPoint for teaching physics can be an effective way to engage your students and present complex concepts visually. Here are some tips on how to use PowerPoint effectively for teaching physics:

Start with an outline: Plan your presentation by creating an outline that outlines the main topics and subtopics you want to cover. This will help you organize your content and ensure a logical flow.

Use visuals: Physics often involves abstract concepts that can be challenging for students to grasp. Incorporate relevant visuals such as diagrams, graphs, images, or videos to make the concepts more tangible and easier to understand.

Simplify complex ideas: Break down complex physics concepts into smaller, more digestible pieces. Use step-by-step explanations and visual representations to help students follow along and grasp the core principles.

Use animations and transitions: PowerPoint offers animation and transition features that can be used to demonstrate processes or show how variables change over time. For example, you can use animations to illustrate the motion of objects or the behavior of waves

Below are a list of physics powerpoint presentations.

These have been submitted by teachers to help other teachers. They can be used freely and modified to your own preferred format.

Physics powerpoint presentations- Please submit any powerpoints you have made at the bottom of this page

Please submit any of your own physics powerpoints using the form below. It is very much appreciated.

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Other hints and tips for making physics powerpoint presentations

Incorporate real-world examples: Relate physics concepts to real-life examples and applications. Show how these concepts are used in everyday situations or in specific fields like engineering or astronomy. This can help students connect theory to practical applications.

Encourage active learning: Design interactive slides that encourage student participation. Include questions, quizzes, or problem-solving activities within your presentation. This promotes active engagement and helps students apply their knowledge.

Provide clear explanations: Use concise and clear explanations to convey information. Break down complex equations or formulas into smaller parts and explain each component separately. Use bullet points, charts, or diagrams to support your explanations.

Include practice problems: Dedicate slides to practice problems that allow students to apply the concepts they have learned. Walk them through the problem-solving process step by step and provide explanations for each step.

Allow for discussion and questions: Allocate time for students to ask questions or engage in discussions related to the presented material. Encourage active participation and create a supportive learning environment.

Keep it visually appealing: Use a consistent and visually appealing design throughout your presentation. Choose an appropriate font, color scheme, and layout that is easy to read and visually appealing. Avoid cluttered slides that may distract or confuse students.

Use multimedia elements: Consider incorporating videos, simulations, or interactive online resources to enhance student understanding and engagement. These can provide visual demonstrations or virtual experiments that supplement your teaching.

Review and summarize: End your presentation with a summary slide that recaps the main points covered. Reinforce key concepts and encourage students to review the material on their own.

Remember to adapt your presentation style to suit the needs of your students and adjust the pace of your presentation accordingly. Be prepared to answer questions and provide further clarification as needed.

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• Page 1 of 6

Chapter 2: Representing Motion

Principles and Problems

You can use displacement and velocity to describe an object’s motion.

Representing Motion

Section 2.1 Picturing Motion

Section 2.2 Where and When?

Section 2.3 Position-Time Graphs

Section 2.4 How Fast?

Table Of Contents

Click a hyperlink to view the corresponding slides.

• How do motion diagrams represent motion?
• How can you use a particle model to represent a moving object?

You can use motion diagrams to show how an object’s position changes over time.

Essential Questions

SECTION 2.1

Picturing Motion

New Vocabulary

• Motion diagram
• Particle model

Review Vocabulary

• Model a representation of an idea, event, structure or object to help people better understand it.
• Perceiving motion is instinctive—your eyes pay more attention to moving objects than to stationary ones. Movement is all around you.
• Movement travels in many directions, such as the straight-line path of a bowling ball in a lane’s gutter, the curved path of a tether ball, the spiral of a falling kite, and the swirls of water circling a drain.

All Kinds of Motion

• When an object is in motion, its position changes. Its position can change along the path of a straight line, a circle, an arc, or a back-and-forth vibration.

All Kinds of Motion (cont.)

• Straight-line motion follows a path directly between two points without turning left or right.
• Ex. Forward and backward, up and down, or north and south.
• A description of motion relates to place and time. You must be able to answer the questions of where and when an object is positioned to describe its motion.

Motion Diagrams

Explain how applying the particle model produces a simplified version of a motion diagram?

Section Check

Answer: Keeping track of the motion of the runner is easier if we disregard the movements of the arms and the legs, and instead concentrate on a single point at the center of the body. In effect, we can disregard the fact that the runner has some size and imagine that the runner is a very small object located precisely at that central point. A particle model is a simplified version of a motion diagram in which the object in motion is replaced by a series of single points.

Which statement describes best the motion diagram of an object in motion?

A. a graph of the time data on a horizontal axis and the position on a vertical axis

B. a series of images showing the positions of a moving object at equal time intervals

C. a diagram in which the object in motion is replaced by a series of single points

D. a diagram that tells us the location of the zero point of the object in motion and the direction in which the object is moving

Reason: A series of images showing the positions of a moving object at equal time intervals is called a motion diagram.

What is the purpose of drawing a motion diagram or a particle model?

A. to calculate the speed of the object in motion

B. to calculate the distance covered by the object in a particular time

C. to check whether an object is in motion

D. to calculate the instantaneous velocity of the object in motion

Reason: In a motion diagram or a particle model, we relate the motion of the object with the background, which indicates that relative to the background, only the object is in motion.

• What is a coordinate system?
• How does the chosen coordinate system affect the sign of objects’ positions?
• How are time intervals measured?

What is displacement?

• How are motion diagrams helpful in answering questions about an object’s position or displacement?

A coordinate system is helpful when you are describing motion.

SECTION 2.2

Where and When?

• Coordinate system
• Dimension extension in a given direction;one dimension is along a straight line; three dimensions are height, width and length.
• Time interval
• Displacement
• A coordinate system tells you the location of the zero point of the variable you are studying and the direction in which the values of the variable increase.
• The origin is the point at which both variables have the value zero.

Coordinate Systems

• In the example of the runner, the origin, represented by the zero end of the measuring tape, could be placed 5 m to the left of the tree.

Coordinate Systems (cont.)

• The motion is in a straight line, thus, your measuring tape should lie along that straight line. The straight line is an axis of the coordinate system.
• You can indicate how far away an object is from the origin at a particular time on the simplified motion diagram by drawing an arrow from the origin to the point representing the object, as shown in the figure.
• The two arrows locate the runner’s position at two different times.
• Because the motion in the figure below is in one direction, the arrow lengths represent distance.
• The length of how far an object is from the origin indicates its distance from the origin.
• A position 9 m to the left of the tree, 5 m left of the origin, would be a negative position, as shown in the figure below.
• Quantities that have both size, also called magnitude , and direction, are called vectors , and can be represented by arrows.
• Vector quantities will be represented by boldface letters.
• Quantities that are just numbers without any direction, such as distance, time, or temperature, are called scalars .
• Scalars quantities will be represented by regular letters.

Vectors and Scalars

• The difference between the initial and the final times is called the time interval .

Vectors and Scalars (cont.)

• The common symbol for a time interval is ∆ t , where the Greek letter delta, ∆, is used to represent a change in a quantity.
• The time interval is defined mathematically as follows:
• Although i and f are used to represent the initial and final times, they can be initial and final times of any time interval you choose.
• The time interval is a scalar because it has no direction.
• The figure below shows the position of the runner at both the tree and the lamppost.
• These arrows have magnitude and direction.
• Position is a vector with the arrow’s tail at the origin and the arrow’s tip at the place.
• The symbol x is used to represent position vectors mathematically.
• X i represents the position at the tree, x f represents the position at the lamppost and ∆ x, represents the change in position, displacement , from the tree to the lamppost.
• Displacement is defined mathematically as:
• Remember that the initial and final positions are the start and end of any interval you choose, so a plus and minus sign might be used to indicate direction.

∆ x = x f - x i

• A vector that represents the sum of two other vectors is called a resultant .
• The figure to the right shows how to add and subtract vectors in one dimension.
• To completely describe an object’s displacement, you must indicate the distance it traveled and the direction it moved. Thus, displacement, a vector, is not identical to distance, a scalar; it is distance and direction.
• While the vectors drawn to represent each position change, the length and direction of the displacement vector does not.
• The displacement vector is always drawn with its flat end, or tail, at the earlier position, and its point, or tip, at the later position.

Differentiate between scalar and vector quantities.

Reason: Quantities that have both magnitude and direction are called vectors, and can be represented by arrows. Quantities that are just numbers without any direction, such as time, are called scalars.

A. the vector drawn from the initial position to the final position of the motion in a coordinate system

B. the distance between the initial position and the final position of the motion in a coordinate system

C. the amount by which the object is displaced from the initial position

D. the amount by which the object moved from the initial position

Reason: Options B, C, and D are all defining the distance of the motion and not the displacement. Displacement is a vector drawn from the starting position to the final position.

Refer to the adjoining figure and calculate the time taken by the car to travel from one signal to another signal?

Reason: Time interval Δ t = t f – t i

Here t f = 01:45 and t i = 01:20

Therefore, Δ t = 25 min

• What information do position-time graphs provide?
• How can you use a position-time graph to interpret an object’s position or displacement?
• What are the purposes of equivalent representations of an object’s motion?

You can use position-time graphs to determine an object’s position at a certain time.

SECTION 2.3

Position-Time Graphs

• Position-time graph
• Instantaneous position
• Intersection a point where lines meet and cross.

Finding Positions

Click image to view movie.

• Graphs of an object’s position and time contain useful information about an object’s position at various times. It can be helpful in determining the displacement of an object during various time intervals.

Finding Positions (cont.)

• The data in the table can be presented by plotting the time data on a horizontal axis and the position data on a vertical axis, which is called a position-time graph .
• To draw the graph, plot the object’s recorded positions. Then, draw a line that best fits the recorded points. This line represents the most likely positions of the runner at the times between the recorded data points.
• The symbol x represents the instantaneous position of the object—the position at a particular instant.
• Words, pictorial representations, motion diagrams, data tables, and position-time graphs are all representations that are equivalent. They all contain the same information about an object’s motion.
• Depending on what you want to find out about an object’s motion, some of the representations will be more useful than others.

Multiple Objects on a Position-Time Graph

In the graph, when and where does runner B pass runner A?

Step 1: Analyze the Problem

Multiple Objects on a Position-Time Graph (cont.)

Restate the questions.

Question 1 : At what time do A and B have the same position?

Question 2 : What is the position of runner A and runner B at this time?

Step 2: Solve for the Unknown

In the figure, examine the graph to find the intersection of the line representing the motion of A with the line representing the motion of B.

These lines intersect at 45 s.

The position of both runners is about 190m from the origin.

B passes A about 190 m beyond the origin, 45.0 s after A has passed the origin.

The steps covered were:

Restate the questions.�

Considering the Motion of Multiple Objects

A position-time graph of an athlete winning the 100-m run is shown. Estimate the time taken by the athlete to reach 65 m.

Reason: Draw a horizontal line from the position of 65 m to the line of best fit. Draw a vertical line to touch the time axis from the point of intersection of the horizontal line and line of best fit. Note the time where the vertical line crosses the time axis. This is the estimated time taken by the athlete to reach 65 m.

A position-time graph of an athlete winning the 100-m run is shown. What was the instantaneous position of the athlete at 2.5 s?

Reason: Draw a vertical line from the position of 2.5 m to the line of best fit. Draw a horizontal line to touch the position axis from the point of intersection of the vertical line and line of best fit. Note the position where the horizontal line crosses the position axis. This is the instantaneous position of the athlete at 2.5 s.

From the following position-time graph of two brothers running a 100-m dash, at what time do both brothers have the same position? The smaller brother started the race from the 20-m mark.

Reason: The two brothers meet at 6 s. In the figure, we find the intersection of lines representing the motion of one brother with the line representing the motion of other brother. These lines intersect at 6 s and at 60 m.

• What is velocity?
• What is the difference between speed and velocity?
• How can you determine an object’s average velocity from a position-time graph?
• How can you represent motion with pictorial, physical, and mathematical models?

An object’s velocity is the rate of change in its position.

SECTION 2.4

• Average velocity
• Average speed
• Instantaneous velocity
• Absolute value magnitude of a number, regardless of sign.
• Suppose you recorded two joggers in one motion diagram, as shown in the figure below. The position of the jogger wearing red changes more than the of the jogger wearing blue

Velocity and Speed

• For a fixed time, the magnitude of the displacement ( ∆ x ), is greater for the jogger in red.
• If each jogger travels 100m, the time interval ( ∆ t) would be smaller for the jogger in red.
• Recall from Chapter 1 that to find the slope, you first choose two points on the line.
• Next, you subtract the vertical coordinate ( x in this case) of the first point from the vertical coordinate of the second point to obtain the rise of the line.
• After that, you subtract the horizontal coordinate ( t in this case) of the first point from the horizontal coordinate of the second point to obtain the run.
• Finally, you divide the rise by the run to obtain the slope.

Velocity and Speed (cont.)

• The slopes of the two lines are found as follows:
• A greater slope, shows that the red jogger traveled faster.
• The unit of the slope is meters per second. In other words, the slope tells how many meters the runner moved in 1 s.
• The slope is the change in position, divided by the time interval during which that change took place, or ( x f - x i ) / ( t f - t i ), or Δ x /Δ t .
• When Δ x gets larger, the slope gets larger; when Δ t gets larger, the slope gets smaller.
• The slope of a position-time graph for an object is the object’s average velocity and is represented by the ratio of the change of position to the time interval during which the change occurred.

Average Velocity ≡ _______ = ________

( x f - x i )

( t f - t i )

• The symbol ≡ means that the left-hand side of the equation is defined by the right-hand side.
• It is a common misconception to say that the slope of a position-time graph gives the speed of the object.
• The slope of the position-time graph on the right is –5.0 m/s. It indicates the average velocity of the object and not its speed.
• The object moves in the negative direction at a rate of 5.0 m/s.
• The slope’s absolute value is the object’s average speed , 5.0m/s, which is the distance traveled divided by the time taken to travel that distance.
• If an object moves in the negative direction, then its displacement is negative. The object’s velocity will always have the same sign as the object’s displacement.

The graph describes the motion of a student riding his skateboard along a smooth, pedestrian-free sidewalk. What is his average velocity? What is his average speed?

Step 1: Analyze and Sketch the Problem

Identify the coordinate system of the graph.

Identify the unknown variables.

Find the average velocity using two points on the line.

Use magnitudes with signs indicating directions.

Substitute x 2 = 12.0 m, x 1 = 6.0 m, t 2 = 8.0 s, t 1 = 4.0 s:

Step 3: Evaluate the Answer

Are the units correct?

m/s are the units for both velocity and speed.�

Do the signs make sense?

The positive sign for the velocity agrees with the coordinate system. No direction is associated with speed.

The average speed is the absolute value of the average velocity.�

• A motion diagram shows the position of a moving object at the beginning and end of a time interval. During that time interval, the speed of the object could have remained the same, increased, or decreased. All that can be determined from the motion diagram is the average velocity.
• The speed and direction of an object at a particular instant is called the instantaneous velocity .
• The term velocity refers to instantaneous velocity and is represented by the symbol v .
• Although the average velocity is in the same direction as displacement, the two quantities are not measured in the same units.
• Nevertheless, they are proportional—when displacement is greater during a given time interval, so is the average velocity.
• A motion diagram is not a precise graph of average velocity, but you can indicate the direction and magnitude of the average velocity on it.

Equation of Motion

• Using the position-time graph used before with a slope of -5.0m/s, remember that you can represent any straight line with the equation, y = mx + b .
• y is the quantity plotted on the vertical axis, m is the line’s slope, x is the quantity plotted on the horizontal axis and b is the line’s y -intercept.
• Based on the information shown in the table, the equation y = mx + b becomes x = t + x i , or, by inserting the values of the constants, x = (–5.0 m/s) t + 20.0 m.
• You cannot set two items with different units equal to each other in an equation.

Equation of Motion (cont.)

• An object’s position is equal to the average velocity multiplied by time plus the initial position.
• This equation gives you another way to represent the motion of an object.

Which of the following statements defines the velocity of the object’s motion?

A. the ratio of the distance covered by an object to the respective time interval

B. the rate at which distance is covered

C. the distance moved by a moving body in unit time

D. the ratio of the displacement of an object to the respective time interval

Reason: Options A, B, and C define the speed of the object’s motion. The velocity of a moving object is defined as the ratio of the displacement (Δ x ) to the time interval (Δ t ).

Which of the statements given below is correct?

A. Average velocity cannot have a negative value.

B. Average velocity is a scalar quantity.

C. Average velocity is a vector quantity.

D. Average velocity is the absolute value of the slope of a position-time graph.

Reason: Average velocity is a vector quantity, whereas all other statements are true for scalar quantities.

The position-time graph of a car moving on a street is given here. What is the average velocity of the car?

Reason: The average velocity of an object is the slope of a position-time graph.

Physics Online

Study Guide

Chapter Assessment Questions

Standardized Test Practice

• A motion diagram shows the position of an object at successive equal time intervals.
• In the particle model motion diagram, an object’s position at successive times is represented by a series of dots. The spacing between dots indicates whether the object is moving faster or slower.
• A coordinate system gives the location of the zero point of the variable you are studying and the direction in which the values of the variable increase.
• A vector drawn from the origin of a coordinate system to an object indicates the object’s position in that coordinate system. The directions chosen as positive and negative on the coordinate system.
• A time interval is the difference between two times.
• Change in position is displacement, which has both magnitude and direction.
• On a motion diagram, the displacement vector’s length represents how far the object was displaced. The vector points in the direction of the displacement, from xi to xf.
• Position-time graphs provide information about the motion of objects. They also might indicate where and when two objects meet.
• The line on a position-time graph describes an object’s position at each time.
• Motion can be described using words, motion diagrams, data tables or graphs.
• An object’s velocity tells how fast it is moving and in what direction it is moving.
• Speed is the magnitude of velocity.
• Slope on a position-time graph described the average velocity of the object.
• You can represent motion with pictures and physical models. A simple equation relates an object’s initial position ( x i ), its constant average velocity, its position ( x ) and the time ( t ) since the object was at its initial position.

What should be true about the motion of an object in order for you to treat that object as if it were a particle?

A. The object should be no smaller than your fist.

B. The object should be small compared to its motion.

C. The object should be no larger than you can lift.

D. The object should not be moving faster than the speed of sound.

Chapter Assessment

Reason: you can treat even planets and stars as particles as long as those objects are small compared to the motion you are studying.

Which is the distance and direction from one point to another?

A. Displacement

B. Magnitude of distance

C. Position

D. Velocity

Reason: Velocity is speed and direction.

On a position-time graph, how would you indicate that object A has a greater velocity than object B?

D. Make the y -intercept for object A greater than the y -intercept for object B.

A. Make the slope for object A less than the slope for object B.

B. Make the slope for object A greater than the slope for object B.

C. Make the y -intercept for object A less then the y -intercept for object B.

Answer: The slope of a line on a position-time graph indicates the object’s velocity.

A car is moving at a constant speed of 25 m/s. How far does this car move in 0.2 s, the approximate reaction time for an average person?

Reason: (25m/s)(0.2s) = 5m

Which is a measurement of velocity?

C. 300 km west

D. 7800 m/s north

Reason: Velocity measures both speed and direction.

Which statement about velocity vectors is true?

A. All velocity vectors are positive.

B. Velocity vectors have magnitude but no direction.

C. Velocity vectors and displacement vectors are the same thing.

D. A velocity vector’s length should be proportional to the object’s speed.

What is the average speed of a sprinter who completes a 55-m dash in 6.2 s?

Car A is moving faster than Car B on the highway. Which statement describes the particle model motion diagrams for Car A and Car B?

A. The does for Car A are farther apart than the dots for Car B.

B. The dots for Car A are closer together than the dots for Car B.

C. The slope of the motion diagram is greater for Car A than for Car B.

D. The slope of the motion diagram is less for Car A than for Car B.

An athlete runs four complete laps around a 200-m track. What is the athlete’s displacement?

Which correctly describes a relationship between an object’s particle model motion diagram and that object’s graph of position v. time?

• If the dots on the motion diagram are closer together, then the slope of the graph is greater.
• If the dots on the motion diagram are farther apart, then the slope of the graph is greater.
• If the dots on the motion diagram are closer together, then the y -intercept of the graph is less.
• If the dots on the motion diagram are farther apart, then the y -intercept of the graph is less.

Stock up on Supplies

Test-Taking Tip

Bring all your test-taking tools: number two pencils, black and blue pens, erasers, correction fluid, a sharpener, a ruler, a calculator, and a protractor.

Chapter Resources

Coordinate Systems Showing Position

Motion Diagram Showing Negative Position

Position-Time Graph for the Runner

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Physics 8: Lectures

For each lecture, the PowerPoint file is available, along with a full-color 4-slide-per-page PDF version. If you want to print grayscale or black & white, you may be able to do so from the PowerPoint file.

Lecture 1: Course Introduction, Roadmap

Powerpoint lecture | 4-slide pdf, lecture 2: basic physics i: laws of motion, lecture 3: basic physics ii: work, energy, power, lecture 4: energy flow and human energy requirements, lecture 5: springs, oscillation, and resonance, lecture 6: electric force, fields, current, & bulbs, lecture 7: ohm's law, basic circuits, bulbstravaganzza, lecture 8: ac electricity, transformers, lecture 9: electrictronic devices, diodes, and more, transmitter questions: first half, powerpoint lecture | 9-slide pdf, lecture 10: sound and sound waveforms, lecture 11: digital information, sampling, cds, lecture 12: transistors, logic, computers, remote controls, lecture 13: radio: electromagnetic waves, am, fm, lecture 14: faraday cages and microwaves, lecture 15: television, lcds, etc., lecture 16: optics: reflection and refraction (revised), lecture 17: light, color, and spectra, lecture 18: color perception, and natural light phenomena, lecture 19: student-selected topics #1, lecture 20: tides, transmitter questions: second half (updated with tv questions).

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Physics PowerPoint Presentation Templates and Google Slides

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Home / Free Education Presentation templates / Free Physics PowerPoint Template and Google Slides

Free Physics PowerPoint Template and Google Slides

About the Template

To understand how the world works as it does, then Physics lessons can give you the answers. To make your understanding easy and lessons creative, here we have free Physics PowerPoint template and Google slides . With this amazing Physics ppt template, we guarantee you create a presentation that looks appealing and conveys necessary information precisely to your students.

Learning Physics isn’t interesting for everyone; for some, it can be a joyous experience. If you want a template to illustrate Physics or Science related information, try using these creative Physics designs.

The template has cool icons and illustrations, which makes the template look super-stunning. This Physics deck template includes 18 slides with a dark background that includes formulas and laws to focus on the topic at all times. With this interactive design, your audience will feel very comfortable learning the lessons as it includes wholly well-designed and eye-catching elements. Moreover, students can use these Physics backgrounds as Physics project front page design. So, what are you waiting for? Be confident, make the most of this cool template, and inspire your kids to love Physics.

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Physics ii: electricity and magnetism, class slides.

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AQA GCSE COMBINED SCIENCE PHYSICS P13 ELECTROMAGNETISM

Subject: Physics

Age range: 14-16

Resource type: Lesson (complete)

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2 September 2024

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ENTIRE LESSON SLIDES FOR THE COMBINED SCIENCE PHYSICS P13 ELECTROMAGNETISM CHAPTER.

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第十届全国大学生物理实验竞赛（天津赛区） 第二轮通知

发布者：曾婧 发布时间：2024-09-06 浏览次数： 12

根据全国大学生物理实验竞赛章程，由 国家级实验教学示范中心联席会物理学科组 、 教育部大学物理课程教学指导委员会大学物理实验专项委员会、全国高等学校实验物理教学研究会、天津市实验物理专项委员会联合主办的第十届全国大学生物理实验竞赛 （ Chinese Undergraduate Physics Experiment Competition,CUPEC ）天津赛区比赛将于 2024 年 9 月在南开大学举办 。 第一轮通知已于 2024 年 6 月发布 ， 第 二轮通知如下：

1.  领队 ：每个高校 1位领队。负责与组委会进行沟通、参赛资格审核、 关注 领队 微信群 通知等。

2.  赛区预赛作品提交时间： 2024年9月 7 日 2 4 ： 0 0 前，各队 提交 PDF电子版研究 报告 （命题和自选类） 或 PPT（讲课 类 ） ，不需要提供视频资料。作品提交与评审系统网站地址： http://8.152.4.247/ 。系统使用说明在领队群中公布。

3.  初赛彩排时间： 2 024 年 9月12日晚6:30-10:30，请参赛学生参加，采用线上腾讯会议进行，初赛方案请见附件 1 ：《 10 th  CUPEC 天津赛区初赛方案》。

4.  预赛时间： 2 024 年 9月 14 日早 8:00开始， 线上 匿名 答辩 ，采用腾讯会议进行，具体时间表将在赛前通知到各领队。

5.  决赛时间： 2024年9月21日 ，线下答辩。地点：南开大学八里台校区。

1.  赛区预赛无报名费， 进入决赛的队伍请缴纳费用， 决赛每支队伍收费 500元 。

2.  缴费方式为汇款：

（ 1）缴费时间：9月2 1 日之前

（ 2 ） 汇款信息请注明： * *** 天津 物理实验竞赛 （ * *** 为学校名或企业名）， 发票为电子发票。

户       名：南开大学

账      号： 120066032010149600156

开户银行：交通银行南开大学支行

本次会议为广大企业级仪器设备公司提供包括展位展示服务、礼品赞助等服务，展位费 3 000 元。详情请各位仪器展商咨询王晓杰老师 (1 5222039963) ，展位费汇入账户同上。

如有疑问或需要帮助，请联系竞赛组织委员会秘书处。

联系人：王铮 1 3920307628   张思遥   1 5022163077

邮箱： wlsy @ nankai .edu.cn

其它未尽事宜另行通知并由组委会负责解释。

第十届 全国大学生物理实验竞赛（天津赛区）组委会

南开大学物理科学学院（代章）

2024年9月 5 日

天津市卫津路94号 [300071]

南开大学物理学院版权所有

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