The two equations are the two basic equations used in most kinematics problems for the first few chapters of a physics book generally.

Do you know what to do next?

The two equations are the two basic equations used in most kinematics problems for the first few chapters of a physics book generally.

Do you know what to do next?

Filed Under: Physics

“If you travel from earth in 99.99% the speed of light for one year (from earths perspective) how long would you perceive the trip to be?”

Basically we use something called the Lorentz Factor to calculate this. Time will seem to contract from the perspective of what is traveling at some speed and the contraction can be significant for very fast speeds. This is also known as time dilation.

Filed Under: Physics

Could you survive inside a whale? Would lighting a match cause an explosion? Was reading an article that was somewhat ridiculous and somewhat interesting at the same time.

In the comments, someone said that they breathed out Carbon Dioxide (rather than oxygen). Which is partly true, but mostly not.

The air your breathe out is mostly nitrogen and ~5% less oxygen than what you breathe in (and ~5% more carbon dioxide than what you breathed in).

“Artificial respiration” done by another person allows someone to put oxygen into another person.

The air you breathe in is ~20% oxygen, what you breathe out is ~15% oxygen.

Here is an approximate breakdown of the air we breathe with three components (by volume),

How much oxygen your body uses at any given moment partly depends on what you are doing whether it’s sleeping, exercising, sitting, etc.

But basically, you breathe out about 3x more oxygen than you breathe out Carbon Dioxide. Your body uses some of the oxygen.

Filed Under: Physics

You want a common denominator to simplify things.

I replaced jw x 10^-5 with the variable X, so I didn’t have to write it as many times.

You can factor out a term later on that cancels.

Filed Under: Physics

We looked at circuits with resistors. Saw current, voltage, and resistance. The circuits included branches.

Current is the flow of electrons. Electrons have a negative charge.

Used Ohm’s law, V = IR and moved the variables around.

Current flows in an optimal combination when it comes to a branch. Electrons tend to flow where there is less resistance but the presence of more electrons creates more resistance.

Current flow is much like water flow through pipes. Though different in a few ways.

Used 1/R1 + 1/R2 = 1/R for two resistors in parallel.

Filed Under: Physics

Made this video as an analogy for circuit branches with resistors.

Filed Under: Physics

Short answer is “no”.

There is a lower limit to how cold something can be, absolute zero.

It looks like the specific heat of silver is 0.233 J/gm K ( at 20 C). Let’s say it stays that value throughout this process, that should be fine.

The density of silver is about 10490 kg/m^3

A sphere of that size would be 523.598775598 m^3

Multiply the density by the volume to get a mass of 5492551.15602 kg

Multiply that by the specific heat (careful with the units) and you get

**Energy per degree for the silver:**

1279764419.35 J/K

The ocean across the world varies a bit in temperature.

Salt water freezes at about -2° C

Absolute Zero is −273.15° C

A change in temperature of about 271° for the silver sphere to absorb the energy needed to reach equilibrium with freezing salt water.

**Energy to bring the silver to -2°**

1279764419.35 J/K * 271

**346816157644 J **

(that could be absorbed by the silver)

**How much water could the sphere freeze?**

Let’s say some ocean water is 10° C. It would decrease by 12° to freeze.

Specific heat of water, 4179 J/kg

We will take the energy the silver could absorb and figure out much water at this temperature would transfer that energy to change its temperature to -2 C

**346816157644 J = 4179 J/kg X**

X = 82990226.7633 kg

About 8,000,000 kg, 8000 m^3 (20 m x 20 m x 20m)

The Great Lakes have about 22,700 cubic kilometers of water.

One cubic kilometer of water is 1000000000000 kg

You could lower the temperature of 8000 m^3 water with the silver sphere to -2° C. But at that point its still not frozen, you would use the latent heat of fusion to figure that out.

But no where near being able to freeze the ocean. Maybe a small pond.

Filed Under: Physics

From Quora,

The first book in college (as a physics major) I used for Quantum Mechanics was the book by Griffiths.

**Introduction to Quantum Mechanics (2nd Edition)**

David J. Griffiths: 9780131118928: Amazon.com: Books

Seems like you can get a paperback copy for under $20, hardcover is a bit more.

You say you have a college-level overview of math/sciences. I’m not sure exactly what that entails. Does it include calculus?

I took the class with Griffiths book in my third year as an undergraduate.

A book that will help you understand the necessary mathematics is,

**Mathematical Methods in the Physical Sciences**

Mary L. Boas: 9780471198260: Amazon.com: Books

This is assuming you know some calculus. If you do not know calculus, you should also get a calculus book. There are quite a few options. Also some lessons about calculus on Khan Academy.

You should also know some chemistry. I had only taken a single quarter of chemistry (10 weeks) in college before I took Quantum Mechanics. Later I took a second quarter.

I read through the Griffiths Quantum Mechanics book the summer before taking the class. It’s interesting and you can understand a little by just reading it. But you need to work the problems to understand it better. Having that book could be a first step since then you can know more of what is involved in learning the subject.

Filed Under: Physics

Some notes from tutoring today,

His class is studying sound waves right now.

We looked at questions related to a lab. One question had to do with the accuracy of finding the speed of sound using either standing waves in a tube or an echo. We reviewed the equation for velocity and how to graph it which was relevant for two of the problems.

Fundamentally, sound waves are expansions and compressions of air or another medium. We often graph them like sine waves, but those waves represent density.

The sounds of instruments are really combinations of different levels of frequencies. In a similar way, the tone of voices is made of a combination of frequencies.

Flutes and clarinets change the tube length by covering or uncovering holes in the tube.

Even though clarinets and flutes are about the same length, the flute functions like an open-open tube and the clarinet functions like a closed-open tube.

Filed Under: Physics

Saw this question on Quora and thought it was interesting.

The sun is hot enough to have nuclear fusion.

But let’s pretend that it was just a fire like we would have burning wood on Earth and compare the sizes of the Sun and the Earth.

The radius of Mercury is 2,440 km

The radius of Venus is 6,052 km

**The radius of the Earth is 6,371 km**

The radius of Mars is 3,390 km

The radius of Jupiter is 69,911 km

The radius of Saturn is 58,232 km

The radius of Uranus 25,362 km

The radius of Neptune is 24,622 km

**The radius of the Sun is 696,300 km**

The radius of Pluto is 1,186 km

This drawing is fairly accurate for comparing the sizes of the planets and the Sun. Pluto is the hardest to see since it’s the smallest so I labeled it. I went ahead and labeled Jupiter, the largest planet, as well in addition to the Earth and the Sun.

If you imagined that you had a fire that was an ordinary size and you had some water that was the same ratio compared to the fire as the Earth compared to the Sun, you would think that the water would simply evaporate when it got near the fire but not extinguish it or really take away much energy at all from the fire.

And you could say that the sun is much hotter than ordinary fires.

Filed Under: Physics

- Reviewing for RLS AATP Final
- Why you should not use the Law of Sines if you can use SOHCAHTOA instead
- How to use logarithms to solve a problem with a variable exponent
- Reviewing for RLS Final, Trig Functions
- Graphing Trig Functions
- Logarithm Properties, Tutoring at RLS
- Tutoring Law of Cosines, RLS Friday Sheet
- Infinite sums, getting towards the idea of integration
- Algebra at CSUMB with trig identities- sine, cosine, tangent, cosecant, secant, cotangent
- Algebra at CSUMB with logarithms

- Algebra (50)
- Announcements (2)
- Calculus (18)
- Chemistry (3)
- Geometry (25)
- Google Calculations (1)
- Mathematics (6)
- nealien.com (1)
- Physics (32)
- Physics 2A (16)
- Physics 2A Homework (16)
- Physics 2B (12)
- Physics 2B Homework (15)
- Physics 31 (18)
- Physics 32 (27)
- Physics 33 (2)
- Physics Concepts (53)
- Physics Formulas (16)
- Physics Problem Solving (6)
- Popular Physics (2)
- Precalculus (32)
- SAT Math (2)
- Sound (1)
- Trigonometry (11)
- Tutoring Physics (6)

Copyright © 2017 · Prose Theme On Genesis Framework · WordPress · Log in