Imagine a superfast fish that is able to swim faster than the speed of sound in water. Would this fish produce a “sonic boom”?
Use the concepts from this module to explain why flying bees buzz.
If the handle of a tuning fork were to be handled firmly against a table, would the sound from the tuning fork change? If so, what would change?
The strings of a harp have different length in order to produce different notes. However, given that the strings in a guitar have all the same length, how are the different notes produced?
In: Physics
The pitot static system of Cessna 172 is used to determine the indicated airspeed at which the aircraft is flying. Determination of airspeed on the airspeed indicator is based on using sea level density in the Bernoulli’s equation. If the pressure difference between the pitot tube on the wing and the static pressure probe on the fuselage side of the airplane is 40.9 lb/ft^2, determine the indicated airspeed of the aircraft in knots. If the aircraft is cruising at 5,500 feet in a standard atmosphere, determine the true airspeed in knots.
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Define the following in plasma physics : 1- Larmor
radius or Gyro- radius
2- Guiding-center
3- adiabatic invariants
4- first adiabatic invariant
5- The magnetic flux
6- Harris field
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Describe the conditions which are favorable for ozone destruction in polar regions. Include what occurs in polar spring which causes the rather abrupt commencing of ozone destruction.
What happens in polar summer that reverses some of the effects of ozone destruction that occur in polar spring?
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Two eagles fly directly toward one another, the first at 15.0 m/s and the second at 24.2 m/s. Both screech, the first emitting a frequency of 3643 Hz and the other one of 3800 Hz. What frequencies do they receive if the speed of sound is 330 m/s? (Enter your answers to at least the nearest 10 Hz.)
| first eagle | Hz |
| second eagle | Hz |
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Fill in blank space with the following words:
Black Hole
Law of Universal Gravitation
Efficiency
Power
Weight
Rotational Speed
Torque
7. The force of an object on a surface, usually due to gravity, is called
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how much energy is needed to place four positive charges, each of magnitude +5.0 mc, at the vertices of a square of side 2.5 cm? choose one way of assembling the charges and calculate the potential at each empty vertex as this set of charges is assembled. be sure to clearly describe the order of assembly.
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Consider the ground state energy of the hydrogen atom E0.
Enter the expression you use to verify that the ground state energy is 13.6 eV? Use fundamental constants e, me, k and h.
E0 = ?
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a) If you have five capacitors with capacitances 1.1 × 10-6 F, 3.5 × 10-6 F, 5.5 × 10-6 F, and two 8.6 × 10-6 F in series. What is the equivalent capacitance of all five?
b) Initially the capacitors are uncharged. Now a 7 V battery is attached to the system. How much charge is on the positive plate of the 5.5 × 10-6 F capacitor?
c)What is the potential difference between the plates of the 5.5 × 10-6 F capacitor?
d) How much energy is stored in the entire capacitor system?
e) If you have five capacitors with capacitances 1.1 × 10-6 F, 3.5 × 10-6 F , 5.5 × 10-6 F, and two 8.6 × 10-6 F in parallel. What is the equivalent capacitance of all five?
f) If one attaches a 7 V battery to the system, how much charge is on the positive plate of the 5.5 × 10-6 F capacitor?
g)What is the potential difference between the plates of the 5.5 × 10-6 F capacitor?
h) How much energy is stored in the entire capacitor system?
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Let’s look at some gravitational potentials and the density profiles that can generate them.
i) For ρ(r) = ρ◦r ◦^2/r^2 , what is the corresponding gravitational potential?
ii) For Φ(r) = −GM/[b + √ (b ^2 + r ^2)], what is the corresponding density profile?
iii) For Φ(R, z) = Φ◦ln[ (R ◦^2+R ^2+(z ^2/q^2))/R◦^2 ], what is the corresponding density profile ρ(R, z)? In this expression, the constant q controls the axis ratio of the potential, where q = 1 would be spherically symmetric and q < 1 means that the potential is “flattened” a bit along the z-axis. Does something strange happen along the z axis if q < 0.7 ?
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In this exercise, the first of a series, we will make connections between the physics you have been learning (in this case, kinematics) and how it is used by people in their work and research. Today we consider an example from kinesiology research, based on a 2000 paper from the Journal of Measurement in Physical Education and Exercise Science (nota bene: you do not have to read this paper, or any of the hyperlinks to follow the exercise – it is only provided here for your interest).
Jumping is an activity common to many sports, such as basketball, volleyball, and others. An important part of training to improve jumping ability is tracking your progress: how else will you decide if your chosen routine is working? Researchers in the field , as well as professional athletes and their coaches , use a variety of techniques to accurately measure the vertical jump height. One approach is straightforward: just "see" how high you jump! To do it accurately, however, you need high speed cameras, a way of calculating the position of the body's centre of mass, balancing torques... very complicated. Or you can use the old "reach" method, having subjects jump and touch the highest point they can reach with a chalk-covered palm – but now you have to correct for differential arm length, swing timing... rather crude.
However, with your knowledge of kinematics, you can get away with as little as a stopwatch, saving valuable time and money. Below we will get you to follow in the footsteps of pioneering kinesiologists and exercise scientists and re-invent two of these physics-based methods. (By the way, this kind of use of mechanics in biology is called biomechanics.)
a) (Please refrain from looking at the rest of the question until you have given this part some thought: not to worry, no wrong answers here!) Given your knowledge of kinematics, what variable would you want to measure to be able to calculate someone's vertical jump height? Please explain in a few words how you would go about doing this.
b) Suppose you could measure the time of flight ?flight. How would you calculate the vertical jump height ℎ? (Unsurprisingly, this is called the time-of-flight method . Calculate the predicted height for the following times-of-flight: 0.827 s (LeBron James), 0.846 s (Michael Jordan), 0.864 s (Wilt Chamberlain), 0.53 s (the author of this exercise).
c) What about if you measured the vertical take-off velocity ?=(0,??) instead? (This is known as the impulse-momentum method , because of the way the take-off velocity is calculated using a force platform). Calculate the predicted height for the following take-off velocities: 3.91 m/s (LeBron James), 4.00 m/s (Michael Jordan), 4.09 m/s (Wilt Chamberlain), 2.60 m/s (the author of this exercise).
d) Suppose you have both numbers: would you expect them to be consistent, i.e., to give the same predicted vertical jump height? Give your reasons. How might you check for consistency?
e) Use the two datasets from the previous parts of this problem to check consistency. Were you right? If you found an inconsistency, list some of the reasons behind this inconsistency. If not, explain why you should expect them to be consistent.
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One of the advantages of skates is that they allow you to push
against ice, which
typically has low friction. Let’s consider an hockey player on
frictionless ice who is
going to shoot a slap shot. The player weighs Mp = 100kg. He is
going to fire the
puck, which weighs Mpuck = 0.5kg with a velocity of v = 50(m/s).
How fast does the
hockey player recoil in the direction opposite to the puck’s
trajectory. If the force he
exerts on the puck occurs over a time, ∆t = 0.1s what is the
average force needed to
create the impulse that accelerates the puck to that velocity?
Please explain carefully so that I can understand it!
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Two charged metal balls of a different size, radius R1 is bigger than R2, and then connected by a wire. Which ball gets the larger charge? What about charge density? Prove the answer.
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Uniqueness theorem
Prove that the solution to the Laplace’s equation in a spatial region is unique if the potential is specified on the surface of the region.
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A charge of -2.705 μC is located at (2.830 m , 4.456 m ), and a charge of 1.460 μC is located at (-2.757 m , 0).
Find the electric potential at the origin. the answer to this was 154 V.
Here is the part I dont understand. Need (x,y) coordinates
there is one point on the line connecting these two charges where the potential is zero. Find this point.(x,y)
Express your answers using three decimal places separated by a comma.
Please show work and answer in (x,y)
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