Sunday, December 12, 2010

Energy!!!

Energy can be classified as either Potential Energy or Kinetic Energy. Energies can be measured in joules, however, scientist also uses other measurment for certain type of energy.

Kinetic energy: energy of motion - waves, molecules, objects, substances, and objects.
Potential Energy: stored energy

Sound Energy: the energy is transferred through the substance in a wave.

Thermal Energy: the vibration and movement of the atoms and molecules within substances. As an object is heated up, its atoms and molecules move and collide faster.
Radiant Energy: electromagnetic energy that travels in transverse waves. Visible light, x-rays, gamma rays and radio waves are radiant energy.
Chemical Energy: energy stored in the bonds of atoms and molecules. Biomass, petroleum, natural gas, and coal are examples of stored chemical energy. Chemical energy is converted to thermal energy when burned.
Mechanical Energy: energy stored in objects by tension.

Motion Energy: energy stored in the movement of objects. The faster the object moves, the more energy is stored.

Nuclear Energy: energy stored in the nucleus of an atom . Combining or spliting nucleus can produce large amount of energy. Fission and Fusion produces nuclear energy.

Gravitational Energy: energy stored in an object's height. The higher and heavier the object, the more gravitational energy is stored.

Electrical Energy: energy stored in a battery, and can be used to power a electric or electronic  Electrical energy is delivered by  charged particles called electrons.

Tuesday, November 30, 2010

Cannon

A cannon works very similar to how a gun works. A charge is loaded into the cannon (such as gunpowder) and then the cannonball is loaded in on top of the charge. Wadding is placed into the top of the cannon along with the fuse. The fuse is lit which sets the wadding on fire which in turn ignites the charge. The gases from the charge will then quickly expand causing the cannon ball to fly from the end of the cannon. There are concerns about cannon. First, what's the effect of the barrel of cannons? The barrel is the place where the ignition of gun powders took place. The cannon ball which put on top of the charge receive the energy exerted by the chemical reaction of the charge. A barrel will determines whether the effect of the ignition is being sufficiently used. Normally, a longer barrel can increase the initial speed of cannonballs because it lets the cannonball receives the energy exerted by the chemical reaction longer. The second concern is the chamber pressure. Chamber pressure is the pressure exerted within the chamber of a cannon or other firearms when a cartridge is fired in it. Similar to the barrel, the higher the chamber pressure, the higher the initial speed of the cannonball being fired. However, how to increase the chamber pressure or create a cannon with a high chamber pressure? The most simple way to increase the chamber pressure within a already made cannon can be simply adding charges (i.e. gun powder)

After knowing how to increase the pressure in a cannon, how to increase the range of a cannonball that can fly after being fired? There are two factors determine that. One is explained above, by its initial velocity. The second factor is the mass and shape of the cannonball. When the mass decreases, the cannonball can be easier pushed by the force to a longer distance. When the surface area of the cannonball that directly receives the exerted force by the chemical reaction increases, the cannonball can receive more energy. This directly relates to the distance it can fly.


Friday, November 26, 2010

Equilibrium, Incline, Pullies and Trains

Equilibrium
Assumptions: 1. set positive axises
             2. no acceleration in both x and y direction becuase of the
                object is not moving
             3. no friction because friction can result in inequality.

                                
a = 0
                                     F = ma
Fx = ma                                                    Fy = ma              T1x - T2x = 0                                             -Fg + T1y + T2y = 0
T1x = T2x                                                  T1y + T2y = Fg
                                                           T1sinA + T2sinB = mg
                                                        (T1sinA + T2sinB) / g = m
Inclines - 1

Static - object have not started moving. No acceleration at all.
Assumptions:
1. fs = MFn
2. no acceleration. a = 0
3. set positive axises along the decline
4. no air resistance
No movement, acceleration is zero



Ms = ?
                               F = ma                      
Fy = ma                                              Fx = ma
Fy = 0                                               Fgx - f = 0
Fn - Fgy = 0                                         Fgsinθ- MFn = 0
Fn = Fgy                                             Fgsinθ = MFgy
Fn = Fgcosθ                                         Fgsinθ = MFgcosθ
                                                     Fgsinθ/Fgcosθ = M
                                                     tanθ = M 
Inclines - 2
Kinetic -  object is moving on x-axis thus there is acceleration.

Assumptions:
1. fk = MkFn
2. ax does not equal to zero, ay equal to zero. No movement on y-axis
3.  set positive axises along the direction of movement.
4.  no air resistance
a = ?
                               F = ma
Fy = ma                                               Fx = ma
Fy = 0                                                Fyx - fk = ma
Fn - Fgy = 0                                          Fyx - MkFn = ma
Fn = Fgy                                              Fgsinθ - Mkmgcosθ = ma
Fn = Fgcosθ                                          Fgsinθ - Mkmgcosθ/m = a
Fn = mgcosθ                                                                    

Pulley

1. two free body diagram with different positive axises.
2. Tension 1 = Tension 2
3. no horizontal force in pulley questions, however, if one mass is on a 
   horizontal surface

Assumptions:
1. no friction on rope
2. no air resistance
3. two free body diagrams
4. positive axises set along the movement
5. T1 = T2
6. acceleration is the same for either mass.
mass 1
                               F = ma
Fy = ma                                                   Fx = ma
Fg - T = ma                                             Fx = 0
m1g - T = m1a
T = m1g - m1a (1)

mass 2
                               F = ma
Fy = m2a                                                  Fx = ma
T - m2g = m2a                                         Fx = 0
T = m2g + m2a (2)

Find a
put (1) and (2) together
m1g - m1a = m2g +m2a
m1g-m2g = m1a + m2a
collect like terms:
m1g-m2g = a(m1+m2)
m1g - m2g / m1+m2 = a

Find T
use either equation (1) or (2)
(1): T = m1g - m1a
TRAINS

1. Three free body diagrams, each for different cart.
2.  no vertical movement, thus Fn = Fg
3.  only the leading cart that has the applied force. other carts' 
     force that cause movement is the tension force.
Assumptions:
1.  3 free body diagramss for T1 and T2
2.  acceleration is the same
3.  no air resistance
4.  set posivetion axises along the movement.
                               
mass 1
                                                      F = ma

Fy = m1a
                                                                              Fx= m1a
Fn - m1g = 0
                                                                        Fa - T1 - f = m1a
Fn = m1g
                                                                              Fa - T1 - Mm1g = m1a
                                                                                                Fa - Mm1g - m1a = T1

mass 2
                                                     F = ma
Fy = ma                                                                                      Fx = ma
Fn = Fg                                                                                      T1 - f - T2 = m2a
Fn = m2g                                                                                    Fa - Mm1g - m1a - f -T2 = m2a


mass 3

                                                      F = ma

Fy = m3a                                                                                     Fx = m3a
Fy = 0                                                                                          T2 - f = m3a
Fn - m3g = 0                                                                               T2 = m3a + f
Fn = m3g                                                                                     T2 = m3a + Mm3g


 


Sunday, November 7, 2010

Solving Projectile Motion Problems

There are four types of projectile motion as we learned in the physics class. They are, for example, the projectile motion one, object falls from top to the horizontal. In this diagram, the object is moving horizontally with a down force that pulls the object down to the ground. This force is know as gravity, which is 9.8m/s square.
Projectile Motion 1

















Solving this type of question, usually the x value (distance travelled) is given, as well as the vx value (horizontal velocity). The common questions are: asking for time travelling the x distance; knowing the time, asking for height (dy).




Example 1:  A plane flying at the speed of 100 m/s parallel to the ground drops an object from a height of 2 km. Find (i) the time of flight (ii) velocity of the object at the time it strikes the ground and (iii) the horizontal distance traveled by the object.



This is a typical question for projectile motion 1. The commonly used equations are at = v2 - v1, and d = v1t + 1/2gt square.

i) for finding the time, we substitute the values given and used equation
d = v1t + 1/2gt square.
Since d = 2000, g (gravity, constant value one Earth) = 9.81, and v1 (start with 0 metre per second) = 0m/s

The new equation will be: 2000 = 0(t) + 1/2(9.81)(t) square; following the equation solving process, we will get a final answer of 20.20 second.
ii)We can find the velocity at the time of strike with ground by calculating component velocities at that instant in the  perpendicular directions and finding the resultant (composite) velocity as : vf = vy square + vx square. The answer will be 223.60 m/s
iii)Horizontal distance traveled by the object: time x horizontal velocity
20.20 x 100 = 2000 m


Projectile Motion 2















All questions about projectile motion 2 are given either the initial velocity and angle or vertical velocity and horizontal velocity. If initial velocity and angle are given, using cos θ multiplying initial velocity to find horizontal velocity, and using sin θ multiplying initial velocity to find vertical velocity.

Three common questions for this type of projectile motion are: asking for range, asking for height, and asking for travelling time.

Example 2: A baseball player leads off the game and hits a long home run. The ball leaves the bat at an angle of 30.0 degrees from the horizontal with a velocity of 40.0 m/s. How far will it travel in the air?

Using the values given, we know the initial velocity is 40.0 m/s and the angle of the motion is 30.0 degrees.  We then use cosθ to get horizontal velocity (vx), which is 36.64 m/s, and the vertical velocity (vy1), which is 20 m/s.

Since we all know distance equals time multiplying speed, and horizontal velocity is a constant value. We need to calculate the time first in order to get the distance travelled. There is a simply equation used to find time. t = 2sinθ/g
or following a more complicated method which is to calculate the time used to reach the vertical velocity from 0 m/s. In this case, I chose to use the second method. The vertical velocity is 20 m/s, and we divide it by 9.81, which is the gravity, we get 2.04 second for the object to reach the highest point and the vertical velocity. Use the time we got multiplying by 2, we will get the total time for travelling the entire distance, which is 4.08 seconds in this case. 4.08 times 34.64 (horizontal distance), we get the range, which is 141 m.

Sunday, October 31, 2010

Physics behind Roller Coaster

Roller Coaster
Probably everyone have heard roller coaster and wanted to enjoy a ride. As the train cruising down from a steep hill, did anyone think about the physics behind it? What made the train crusing at a extremely high speed without a motor? What made the train loops 3 or 4 times and not falling off at the middle? They are all about physics and especially the kinetic energy and potential energy. A roller coaster is a very simple machine. The train is first carried up to the top of a lift hill and is from then powered by gravity until it reaches the end of a ride. In a roller coaster, there are two types of energy that decides the success and they are: potential and kinetic evergy. Kinetic energy is the energy of motion. When a object is moving, it has a kinetic energy on it, and when it moves faster, coordinately, a higher kinetic energy. Potential energy is harder to explain but could be simply thought as stored energy. For example, when the train is slowly moving up to the top of a hill, it gains potential energy. This energy is not used until the train start cruising down the hill. When there is more potential energy stored, the faster the train can move. And, when the train is cruising down the hill,the potential energy stored is converted to kinetic energy . The further it cruises down, the more potential energy that gets converted to kinetic energy. In other words, the train picks up speed as it falls. There is a short flash could simulate the increase and decrease of energy in a short and simple roller coaster. Flash to Show Potential and Kinetic Energy

Saturday, October 30, 2010

How to add vectors

Right Triangle Figure 1
How to add vectors? We know that vectors are physical quantities that consist of a magnitude as well as a direction, for example velocity, acceleration, and displacement, as opposed to scalars, which consist of magnitude only, for example speed, distance, or energy. While scalars can be added by adding their magnitudes , vectors are  more complicated to add. When only two vectors are given, first we have to connect those vectors, for example, 4 metre west and 3 metre north. We can choose to draw them on a piece of paper and connect them together to form a right triangle when a hypothetical hypotenuse is added. The second step is to use the Pythagorean Theorem to calculate the length of the hypotenuse.



Pythagorean Theorem Figure 2



And as we calculated, the length is 5 metre. After this step, the final step is to determine the direction and angle to the y-axis. For example, in figure 1, we draw a cross at the starting point, and calculate the angle between the blue line and the y-axis. Figure 3 shows an example. the angle should be calculated is the angle between the y-axis and line A.

Use the equation in Figure 5 and use Figure 4 to determine a right triangle.
Figure 5
Figure 3
Figure 4




















However, the above information are just the simplest part of adding vectors. When more and more vectors are given, how to add them all together and find the hypotenuse and angle? In such question, when 3 vectors are given and they are 5 metre 30 degree west north, 3 metre 60 degree east north and 10 metre 20 degree west south, how to solve it? This time a more complicated method would be introduced. We will add them all together, but before that we have to classify the y and x for those hypotenuses given. In figure 3, the vertical dotted line is call the y of a hypotenuse, and the horizontal dotted line is called the x of a hypotenuse. When they are all together, a right triangle could be formed. When the length of a hypotenuse and the angle are given, we use the equations introduced in the below diagram to calculate the adjacent and opposite lines.

Figure 6





When we have found all of the x and y, we will add then together and get a final x and y. We then plot them on a piece of graph paper. The shape formed by plotting the x and y can simply be the one showed in Figure 1. Since x and y are the opposite and adjacent line of the triangle, we can easily find the hypotenuse by using figure 5's equation. Lastly, we repeat the same step for finding the angle and write the answer like 20m (N 30 degree S)
























Friday, October 22, 2010

How to derive equation 3 and 4 by using a graph? It is simple! imagine a trapezoid on a graph. Since the trapezoid is composed of a right triangle and a rectangle shaped figure, we can actually simply add the area of the right triangle and the rectangle for equation three:

Area for rectangle:  (v1)(t)
Area for right triangle:   (v2-v1)(t)/2

So, after combining these two results, the equation would be: 
d = v1t + ½(v2-v1)t
Because at = v2-v1 the next step would be substituting this equation into the one above. So it becomes:  d = v1t + ½at(t). As we continue, the final equation which is the third equation would be d = v1t + ½at²


Equation Four


This time, we change our steps for finding the area of the trapezoid. We previously used addition to find the area, therefore this time we will be using subtraction. We first calculate the total area of a rectangle which is the trapezoid, but we see it as a rectangle. The equation will be: (v2)(t). In order for us to get the correct area of the trapezoid, we have to subtract the excessive area we included. So the excessive area would be: (v2-v1)(t)/2
Again, since at = v2-v1, we substitute this into the result we got from above and the equation would be like: d = v2t-½(v2-v1)t, then, 
d = v2t-½at(t), continue to d = v2t-½at², and we are done!

Tuesday, October 12, 2010

Motion

  • This is a d->t (distance and time) graph.
  • When line is horizontal, it represents immobility, thus stay at one spot.
  • When the line has an inclining slope, it means moving backward from the senor in this case.
  • When the line has a declining slope, it means moving oppositely of backward, so in this case, move forward towards the sensor.
1. Stand 1 meter away from the origin, and stay for 1 second.
2.Walk 1.5 meter away from the origin in 2 seconds with constant speed.
3. Stand 2.5 meter away from the origin, and stay for 3 seconds.
4. Walk 0.75 meter toward the origin in 1.5 seconds with constant speed.
5. Stand 1.75 meter away from the origin, and stay for 2.5 seconds.

This is a d->t graph
         1. Stand 3 meter away from the origin, and walk 1.5 meter toward the origin in 3 seconds, with constant speed.
           2. Stand 1.5 meter away from the origin, and stay for 1 second.
           3. Walk 1 meter toward the origin in 1 second with constant speed.

           4. Stand 0.5 meter away from the origin, and stay for 2 seconds.

           5. Walk 2 meter away from the origin in 3 seconds.
1. Stand 0.8 meter away from the origin, and walk 1 meter away from the origin in 3.5 seconds with constant speed.
2. Stand 1.8 meter away from the origin, and stay for 3 seconds.
3. Walk 1.3 meter away from the origin in 3 seconds.

This is a v->t (velocity and time) graph
  • Postive and constant line represents a constant velocity moving away from the sensor
  • Negative and constant line represents a constant velocity moving West (toward the sensor)
  • Sudden increase or decrease in the value of the line means a dramatic acceleration or deceleration.
1. Speed up for 4 seconds.
 2. Walk at a speed of 0.5m/s and move away from the origin for 2 seconds.
3. Walk at a speed of 0.4m/s and move toward the origin for 3 seconds.
4. Stay for 1 second.

Translation from Velocity to Acceleration
1. The acceleration is 0.1m/s^2, and the line is on the positive side.
2. There is no acceleration.
3. There is no acceleration.
4. There is no acceleration.

This is a velocity-time graph
1. Stay for 2 seconds.
2. Walk at a velocity of 0.5m/s away from the origin for 3 seconds.
3. Stay for 2 seconds.
4. Walk at a velocity of 0.5m/s toward the origin for 3 seconds.

Translation from Velocity to Acceleration
1. There is no acceleration.
2. There is no acceleration.
3. There is no acceleration.
4. There is no acceleration.


This is an acceleration graph
Translation from Acceleration to Velocity
1. Walk at a velocity of 0.35m/s away from the origin for 3 seconds.
2. Speed up, still away from the origin, for 0.25 second.
3. Slow down, now toward the origin, for 0.25 second.
4. Walk at a velocity of 0.35m/s toward the origin for 3 seconds.
5. Slow down, toward the origin, for 0.25 second.
6. Stay for 3 seconds.

1. There is no acceleration.
2. The line is on the negative side.
3. The line is on the negative side.
4. There is no acceleration.
5. The line is on the positive side.
6. There is no acceleration.

Thursday, September 30, 2010

Motor

Simple Motor
Today, in the physics class, our group learned how to build a simple motor with materials such as cork, wires, wood, thumbtack nails, and aluminum pieces. The motor are basically divided to different components - the commutator, split-ring, conductor, and power supply. The commutator involves two pins that are metal that are fixed in the cork so they can attach to the brushes located at the both sides of the commutator while spinning (aluminum pieces), and the electricity will pass through the metal conductor to the wires wrapped around the cork. While electricity passing through the wires been wrapped around the cork, magnetic field is created which makes a up force at one side and a down force at the other side due to the direction of current flow, so overall the commutator could spin a complete circle. In the process of building a simple motor, there are few details that needs to be further noticed otherwise, the motor will not work at the first time. The brushes made of aluminum pieces from cans are needed to be rubbed by sandpaper until the silver-shiny surface appear, otherwise electricity will not passes through them. The wires are also required to be rubbed at the end and the beginning part which then will wrap around the pin. For building the commutator, wires should be wrapped neatly, and parallel to each other.

Monday, September 20, 2010

Magnetic Force

Right Hand Rule #1
Right Hand Rule #2
  • Magnetic Field is the distribution of a magnetic force in the region of a magnet There are two different magnetic characteristics, labelled North and South.
  • Similar magnetic poles, north and north or south and south, repel one another. Dissimilar poles, north and south, attract one another with a force at a distance.
  • Metals such as iron, nickel, and cobalt, or mixtures of there metals, are called the ferromagnetic metals, which means they could be attracted by magnets.
  • Magnets are made of ferromagnetic metals
  • Domain Theory states that all large magnets are made up of many smaller and rotatable magnets, called dipoles, which can interact with other dipoles close by. If dipoles line up, then a small magnetic domain is produced.
  • Domains that line up could make the metal be magnetized.
  • Oersted's Principle: Charge moving through a conductor produces a circular magnetic field around the conductor.
  • Right-hand rules are three rule about magnets fields that involves your right hand. The abbreviation for them are RHR#1, RHR#2, and RHR#3.
  • Right-hand rule#1: For conventional current flow, grasp the conductor with the thumb of the right hand pointing in the direction of conventional, or positive (+) current flow. The curved fingers point in the direction of the magnetic field around the conductor. There is a Left-hand rule#1, which is just opposite to RHR#1
  • Scientists curve the conductor to strengthen the magnetic field.
  • RHR#2: For conventional current flow, grasp the coiled conductor with the right hand such that curved fingers point in the direction of conventional, or positive (+), current flow. The thumb points tin the direction of the magnetic field within the coil. Outside the coil, the thumb represents the north end of the electromagnet produced by the coil.
  • Left-hand rule#2: Opposite to RHR#2, the left-hand thumb grasp the coiled conductor, pointing the direction of the electron (-) current flow through the conductor.
  • Electromagnet is a coil of wire around a soft iron core, which uses electric current to produce a magnetic field.
  • Important formulas in the chapter are B2 = B1(I2/I1), and B2 = B1(n2/n1) - both of them are for calculating the strength of an electromagnet (B).

Tuesday, September 14, 2010

Resistance - Ohm's Law and Kirchhoff's Laws

  • The amount of energy transferred to a load depends on two things: 1. the potential difference of the power supply and 2. the resistance of the pathway through the loads that are using the lectir potential energy.
  • Resistance directly affect the amount of current passes through the load. Low resistance makes current to pass through the load much more easily.
  • The measure of the opposition to flow is called electrical resistane.
  • R = V/I is the formula for calculating resistance. R is the resistance in volts/ampere and unit is Ω. V is the potential difference in volts and I is the current in amperes.
  • The Ohm's law states that the V/I ratio is constant for a particular resistor.
  • The amount of current flowing through a resistor varies directly as the amount of poetential difference applied across the resistor. The higher the potential difference, the more the current flows through the resistor.
  • The resistance on a conductor depends on many properties such as Length, corss-sectional area, the material it is made of, and its temperture.
  • The formula for calculating the resistance of  conductors in difference length  R1/R2 = L1/L2.  
  • Cross-sectional area that affects the resistance, the larger the area or thicker the conductor, the less resistant it has to current flow. It is represented as R1/R2 = A2/A1
  • Some materials are better conductors than other materials. The measure of the resistance of a substance is called resistivity. It has units Ω m. It is represented as R1/R2 = p1/p2
  • Temperature also works as one factor that changes resistance of a substance. Unsually the higher the temperature the higher the resistance, however, not for all substances.

Monday, September 13, 2010

Prelab: Using Voltmeter and Ammepter

Name Symbol  Unit Definition
Voltage V V Potential difference for each coulomb of charge in a circuit.
Current A A The flow of charge
Resistance R Ω The opposition to current flow
Power P W The rate at which work is performed or energy is converted





Saturday, September 11, 2010

Qustion 1 - 12

  1. Touch two metal contacts to make the ball flash.
  2. To create a complete electric circuit
  3. The ball will not flash. It needs a conductor, and it will flash only when the two materials that works as the conductor connects forming a complete circuit. 
  4. The materials we tested are metal, and human body. Both of them could work as conductor.
  5. When the body is not attached to the metal contacts which means covered by something such as clothing.
  6. We can make the energy ball work with all people as long as a complete circuit is established.
  7. A series circuit
  8. We could make both ball light up in either a series circuit or a parallel circuit.
  9. If two balls are in one circuit when on person disconnects with the other, the balls will not light up. If there are two circuits when on person disconnects in a circuit, the other circuit still operates.
  10. In a series circuit, no.
  11. 4 people.

Series Circuit and Parallel Circruit

Series Circuit

Series circuit is a electric circuit in which the loads are connected one after another. In a series circuit there is only one path from the source through all of the loads and back to the source. This means that all of the current in the circuit must flow through all of the loads. Opening or breaking the circuit at any point will cause the loads, for example, light bulbs in the circuit all start operating or stop operating. This is the main disadvantage of a series circuit. If any one of the light bulbs or loads burns out or is removed, the entire circuit stops operating.


Parallel circuit is a circuit in which there are at least two independent paths in the circuit to get back to the source.The loads in a parallel circuit connect side by side. In the circuit, the current will flow through the closed paths and not through the open paths. Consider an example, in the example a switch and a 60 watt light bulb is acquired. If the switch is closed, the light operates. When a second 60 watt bulb is added to the circuit in parallel with the first bulb, it is connected so that there is a path to flow through to the first bulb or a path to flow through to the second bulb. In such circuit both bulbs glow at their intended brightness, since each of them receives the full circuit voltage.
Every load connected in a separate path receives the full circuit voltage. If a third 60-watt bulb is added to the circuit, it also glows at its intended brightness since it also receives its full volts from the source.
The concern in parallel circuits is that it is very easy to overload a circuit by adding loads in which more current is flowing in the circuit than it could safely handle. 
An obvious advantage of parallel circuits is that the burnout or removal of one bulb does not affect the other bulbs in parallel circuits. They continue to operate because there is still a independent closed path from the source to each of the other loads.

Thursday, September 9, 2010

Challenge

Oriental Pearl Tower
Yesterday we did a fun activity which is to use newspapers to build a tower as high as possible in a group. We were allowed to use whatever method except for taping the newspapers directly on the table in which a fixed base would be created. At the beginning, we first thought about the shape of base and came up with two ideas: triangular or rectangular. Soon we decided to use a rectangular base instead of using a triangular one. The reason is that the newspapers were limited in the amount. So a lighter and thinner base could save more paper for later use. The method we used to build up the tower is that we make each level smaller and lighter than the previous one, so that the top does not gravitate to other sides. However, as the tower reaches a certain height, the top automatically leans to one side. So we decided to put small pieces of paper at the opposite side of the leaning side in order to balance the weight. The typical problem that we faced is that the upper part falls from the middle. So what we did is to avoid that from happening. The final product is not ideal although it stands alright. At the end what we learned is that for tall buildings, a triangular base or the main building that gains support from triangular structure would be much more stable than other bases in different shape. A sample  could clearly explain the idea would be the Oriental Pearl Tower in Shanghai, China. One more thing that needs to be mentioned is that the centre of gravity which is the average location of the weight of an object. The key factor for building up a building is to establish the centre of gravity at the middle.

Wednesday, September 8, 2010

Current Electricity and Electric Circuits

Rate of Charge Flow
Electric Potential Difference
Basic Symbols
  • Electrons repel on another makes electric current.
  • In the formula of calculating the rate of charge flow, I represents the current in amperes which is the base unit for current, Q represents the charge in coulombs - a electric unit represented by C, and t represents the time in seconds.
  • The time must be converted to seconds in any of the calculation.
  • The electric current-measuring device is called ammeter.
  • DC, an abbreviation for direct current, in which the current flows in a single direction from the power supply through conductor to a load.
  • AC is the abbreviation for alternating current, in which the flowing direction of the current periodically reverses with the help of electric and magnetic forces.
  • Charge does not flow on its own, but a complete circuit allows the excess charge to be able to "see" a region of charge deficit.
  • Power supply sets up an electric field. Electric charge in the electric field has a certain amount of electrical potential energy.
  • The power supply increases the electrical potential energy of each coulomb of charge from a low to high value. The electrical potential energy of charge decreases as it flows though load.
  • In the formula of electric potential difference, V stands for the electric potential difference, E stands for the energy required to increase the electric potential of a charge (Q).
  • One volt (V) is the electric potential difference between two points if one Joule of work is required to move on coulomb of charge between the points.
  • Formula E = VIt is used to calculate the amount of energy in joule; V represents the potential difference in volts, I is the current in amperes, and t is the time in seconds.
  • Potential difference between any two points can be measured by using a voltmeter and the voltmeter must be placed parallel with the load.