IB Physics

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IB Physics

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IB Physics. Folders, text books, calculators. Paper 1 (Multiple Choice) Paper 2 (Extended response- some choice) Paper 3 (Options) CourseworkSL-40 hours HL-60 hours. Let’s have a ball!. Topic 1 – Physics and physical measurement. - PowerPoint PPT Presentation

Transcript of IB Physics

Page 1: IB Physics

IB Physics

Page 2: IB Physics

Folders, text books, calculators

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• Paper 1 (Multiple Choice)

• Paper 2 (Extended response- some choice)

• Paper 3 (Options)

• Coursework SL-40 hours HL-60 hours

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Let’s have a ball!

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Topic 1 – Physics and physical measurement

Use the syllabus particularly when

studying for examinations

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Ranges of sizes, masses and times

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Order of magnitude

We can express small and large numbers using exponential notation

The number of atoms in 12g of carbon is approximately

600000000000000000000000

This can be written as 6 x 1023

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Order of magnitude

We can say to the nearest order of magnitude that the number of atoms in 12g of carbon is 1024

(6 x 1023 is 1 x 1024 to one significant figure)

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Small numbers

Similarly the length of a virus is 2.3 x 10-8 m. We can say to the nearest order of magnitude the length of a virus is 10-8 m.

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Ranges of sizes, masses and times

You need to have an idea of the ranges of sizes, masses and times that occur in the universe.

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Size

On your paper can you write in order of decreasing size the names of 5 very small things.

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Size

Which is the smallest? What size is it to the nearest order of magnitude?

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Size

The smallest objects that you need to consider in IB physics are subatomic particles (protons and neutrons).

These have a size (to the nearest order of magnitude) of 10-15 m.

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Size

On your paper can you write in order of increasing size the names of 5 very large things.

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Size

Which is the largest? How large is it to the nearest order of magnitude?

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Size

The largest object that you need to consider in IB physics is the Universe.

The Universe has a size (to the nearest order of magnitude) of 1025 m.

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Mass

On your paper can you estimate the masses of the 5 smallest objects you wrote down earlier.

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Mass

What do you think the mass of the electron is?

10-30 kg!(0.000000000000000000000000000001 kg)

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Mass

We have already decided that the Universe is the largest object. What do you think its mass is?

1050 kg

(100000000000000000000000000000000000000000000000000 kg)

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Time

Now think of 5 small time intervals

(For example, the time it takes sound to travel 1 metre is a small time interval. Can you think of smaller?)

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Time

Can you add order of magnitude estimates for your time intervals?

(For example, the time it takes sound to travel 1 metre is 10-3 seconds to the nearest order of magnitude)

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Time

The smallest time interval you need to know is the time it takes light to travel across a nucleus.

Can you estimate it?

10-23 seconds

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Time

What’s the longest time interval you can think of?

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Time

The age of the universe.

Any ideas?

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Time

The age of the universe.

1018 seconds

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Copy please!

Size10-15 m to 1025 m (subatomic particles to the

extent of the visible universe)Mass

10-30 kg to 1050 kg (electron to the mass of the Universe)

Time10-23 s to 1018 s (time for light to cross a

nucleus to the age of the Universe)

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A common ratio – Learn this!

Hydrogen atom ≈ 10-10 m

Proton ≈ 10-15 m

Ratio of diameter of a hydrogen atom to its nucleus

= 10-10/10-15 = 105

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Estimation

For IB you have to be able to make order of magnitude estimates.

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Estimation/Guess

What’s the difference?

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Estimate the following:

1. The mass of an apple

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple

2. The number of times a human heart beats in a lifetime.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple

2. The number of times a human heart beats in a lifetime.

3. The speed a cockroach can run.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple

2. The number of times a human heart beats in a lifetime.

3. The speed a cockroach can run.

4. The number of times the earth will fit into the sun (Rs = 6.96 x 108, Re = 6.35 x 106)

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple

2. The number of times a human heart beats in a lifetime.

3. The speed a cockroach can run.

4. The number of times the earth will fit into the sun (Rs = 6.96 x 108, Re = 6.35 x 106)

5. The number of classrooms full of tea Mr Porter will drink in his lifetime.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple 10-1 kg

2. The number of times a human heart beats in a lifetime.

3. The speed a cockroach can run.

4. The number of times the earth will fit into the sun (Rs = 6.96 x 108, Re = 6.35 x 106)

5. The number of classrooms full of tea Mr Porter will drink in his lifetime.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple 10-1 kg

2. The number of times a human heart beats in a lifetime. 70x60x24x365x70=109

3. The speed a cockroach can run.

4. The number of times the earth will fit into the sun (Rs = 6.96 x 108, Re = 6.35 x 106)

5. The number of classrooms full of tea Mr Porter will drink in his lifetime.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple 10-1 kg

2. The number of times a human heart beats in a lifetime. 70x60x24x365x70=109

3. The speed a cockroach can run. 100 m/s

4. The number of times the earth will fit into the sun (Rs = 6.96 x 108, Re = 6.35 x 106)

5. The number of classrooms full of tea Mr Porter will drink in his lifetime.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple 10-1 kg

2. The number of times a human heart beats in a lifetime. 70x60x24x365x70=109

3. The speed a cockroach can run. 100 m/s

4. The number of times the earth will fit into the sun (6.96 x 108)3/(6.35 x 106)3 = 106

5. The number of classrooms full of tea Mr Porter will drink in his lifetime.

(to the nearest order of magnitude)

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Estimate the following:

1. The mass of an apple 10-1 kg

2. The number of times a human heart beats in a lifetime. 70x60x24x365x70=109

3. The speed a cockroach can run. 100 m/s

4. The number of times the earth will fit into the sun (6.96 x 108)3/(6.35 x 106)3 = 106

5. The number of classrooms full of tea Mr Porter will drink in his lifetime.

(to the nearest order of magnitude)

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Let’s do some more estimating!