The ideal efficiency of a heat engine operating between a hot reservoir at 2950K and a cold reservoir at 318K is 0.8925 or 89.25%.
The ideal efficiency of a heat engine is given by the Carnot efficiency formula, which depends on the temperature of the hot reservoir and the temperature of the cold reservoir.
In this case, the hot reservoir temperature is 2950K and the cold reservoir temperature is 318K.
The Carnot efficiency formula is:
Efficiency = 1 - (T_cold/T_hot)
where T_cold is the temperature of the cold reservoir and T_hot is the temperature of the hot reservoir.
Plugging in the given temperatures, we get:
Efficiency = 1 - (318/2950)
Simplifying this expression, we get:
Efficiency = 0.8925
Therefore, the ideal efficiency of a heat engine operating between a hot reservoir at 2950K and a cold reservoir at 318K is 0.8925 or 89.25%.
This means that the engine can convert 89.25% of the heat energy it receives from the hot reservoir into useful work, while the remaining 10.75% is rejected to the cold reservoir.
It is important to note that this is the theoretical maximum efficiency of a heat engine, and in reality, no engine can achieve this ideal efficiency due to factors such as friction and heat loss.
However, the Carnot efficiency provides a useful benchmark for evaluating the performance of real-world heat engines.
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HELP PLEASE
DUE VERY SOON
Draw a force diagram and a motion diagram. Be sure to check for consistency between representations.
I can give you 20 brainly
NEED ASAP
Answer:
I can msg it toyou
------->------>---->
Explanation:
What is the function of a heart rate monitor?
O to monitor blood pressure
O to track abnormal heart rhythm
O to estimate VO2max
O to track how fast a heart beats
Answer:
O- to track how fast a heart beats
Explanation:
10. What do you think the effect is of jet airplanes on global warming?
Answer:
Like other emissions resulting from fossil fuel combustion, aircraft engines produce gases, noise, and particulates, raising environmental concerns over their global effects and their effects on local air quality.[2]Jet airliners contribute to climate change by emitting carbon dioxide (CO2), the best understood greenhouse gas, and, with less scientific understanding, nitrogen oxides, contrails and particulates. Their radiative forcing is estimated at 1.3–1.4 that of CO2 alone, excluding induced cirrus cloud with a very low level of scientific understanding. In 2018, global commercial operations generated 2.4% of all CO2 emissions.
Between 1940 and 2018, aviation CO2 emissions grew from 0.7% to 2.65% of all CO2 emissions.[1]
Jet airliners have become 70% more fuel efficient between 1967 and 2007, and CO2 emissions per Revenue Ton-kilometer (RTK) in 2018 were 47% of those in 1990. In 2018, CO2 emissions averaged 88 grams of CO2 per revenue passenger per km. While the aviation industry is more fuel efficient, overall emissions have risen as the volume of air travel has increased. By 2020, aviation emissions were 70% higher than in 2005 and they could grow by 300% by 2050.
Aircraft noise pollution disrupts sleep, children's education and could increase cardiovascular risk. Airports can generate water pollution due to their extensive handling of jet fuel and deicing chemicals if not contained, contaminating nearby water bodies. Aviation activities emit ozone and ultrafine particles, both of which are health hazards. Piston engines used in general aviation burn Avgas, releasing toxic lead.
Aviation's environmental footprint can be reduced by better fuel economy in aircraft or Air Traffic Control and flight routes can be optimised to lower non-CO2 effects on climate from NO
x, particulates or contrails. Aviation biofuel, emissions trading and carbon offsetting, part of the ICAO's CORSIA, can lower CO2 emissions. Aviation usage can be lowered by short-haul flight bans, train connections, personal choices and aviation taxation and subsidies. Fuel-powered aircraft may be replaced by hybrid electric aircraft and electric aircraft or by hydrogen-powered aircraft.
(b) A free electron has a wavefunction ψ(x)=Acos[(10^10)x−ωt], where x is in meters. Find (i) The electron's wavelength. (3) (ii) The electron's momentum. (3) (iii) The electron's energy in electron volts.
Wavelength of the electron is 6.28 x 10^(-11) m. The energy of the electron is 3.51 electron volts in energy.
(b) The wavefunction can be represented as ψ(x) = A cos(kx - ωt) where k is the wavenumber.
The wavelength of the electron is given by
λ = 2π/k
Therefore, λ = 2π/(10^10)
Therefore, λ = 6.28 x 10^(-11) m
(ii) The momentum of the electron can be calculated using the de Broglie relation:
p = hk, where h is Planck's constant and k is the wavenumber of the electron.
Therefore, p = h/λ
Therefore, p = 6.626 x 10^(-34)/(6.28 x 10^(-11))
Therefore, p = 1.05 x 10^(-23) kg m/s
(iii) The energy of the electron is given byE = (p^2)/(2m)
where m is the mass of the electron
Therefore, E = (1/2)(9.11 x 10^(-31))(1.05 x 10^(-23))^2
Therefore, E = 5.62 x 10^(-10) Joules
To convert Joules to electron volts, divide by 1.6 x 10^(-19)
Therefore, E = 3.51 eV
Therefore, the energy of the electron is 3.51 electron volts in energy.
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A massive light hangs over the table in Jeremy's dining room. The light is supported by four strong chains which make an angle of 72° with the horizontal. The force in each chain is 36.4 N. Determine the mass of the light in kilograms (kg). Use the approximation g ≈ 10 m/s^2.
Given
A massive light hangs over the table in Jeremy's dining room. The light is supported by four strong chains which make an angle of 72° with the horizontal.
The force in each chain is F=36.4 N.
To find
The mass of the light in kg
Explanation
Let the mass of the light be m
The weight of the light acts downwards.
To balance thisi force the force on the string vertically upward is considered
In equillibrium
\(\begin{gathered} mg=4Fsin72^o \\ \Rightarrow10m=4\times36.4\times sin72^o \\ \Rightarrow m=13.84\text{ kg} \end{gathered}\)Conclusion
The mass of the light is 13.84 kg
condensation in a longitudinal wave corresponds to what part of a transverse wave?
Condensation in a longitudinal wave corresponds to the compression part of a transverse wave.
The compression part of a wave is where the particles of a medium are pushed together, while the rarefaction part is where the particles of the medium are spread apart. Longitudinal waves are waves in which the displacement of the medium is in the same direction as the propagation of the wave. In a longitudinal wave, compression corresponds to the crest of the wave, while rarefaction corresponds to the trough. This is different from a transverse wave, in which the displacement of the medium is perpendicular to the propagation of the wave.
In a transverse wave, the compression corresponds to the highest point of the wave, while rarefaction corresponds to the lowest point of the wave. Condensation in a longitudinal wave is where the particles of the medium are pushed together, while rarefaction is where the particles of the medium are spread apart. This is due to the alternating pattern of high and low-pressure regions that make up the wave. In a longitudinal wave, the regions of high pressure correspond to compression, while the regions of low pressure correspond to rarefaction.Overall, the compression part of a transverse wave corresponds to condensation in a longitudinal wave, while the rarefaction part of a transverse wave corresponds to a rarefaction in a longitudinal wave.
In conclusion, condensation in a longitudinal wave corresponds to the compression part of a transverse wave. The compression part of a wave is where the particles of a medium are pushed together, while the rarefaction part is where the particles of the medium are spread apart. This is due to the alternating pattern of high and low pressure regions that make up the wave.
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suppose two parallel-plate capacitors have the same charge q, but the area of capacitor 1 is a and the area of capacitor 2 is 2a.
if the spacing between the plant, d, is the same in both capacitors 1 is V, what the voltage across capasitor 2
The voltage across capacitor 2 is \(\frac{V}{2}\).
Capacitance:
Two conductors that are separated by an insulating material have the capacity to store charge. This is referred to as capacitance.
Capacitance is, by definition, the ratio of the voltage across its plates to the charge on one of its plates.
Mathematically,
\(C=\frac{Q}{V}\)
When Gauss' Law is applied to a closed surface enclosing one of the parallel-plate capacitors, it can be demonstrated that the geometry and material used to fill the space between the plates determine simply how much capacitance is present:
C = ∈*A/d
Where,
A is the capacitor's area, d is the distance between the plates, and ∈ the dielectric constant of the substance between them.
Let's call C₁, the capacitor of area A, and C₂, the one of area 2*A.
So, we can write the following expression:
C₂ = ∈*2*A / d = 2* (∈*A/d) = 2* C₁
If Q remains constant, we can write the following equality:
⇒ Q = C₁*V = 2*C₁*V₂
Solving for \(V_{2}\), we have:
\(V_{2}=V/2\)
If the value of the capacitance is doubled, in order to keep Q constant, V₂ must be half of V.
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how many excess electrons were on the negative plate?
a. There is a charge of 3.0 Coulombs on each plate.
b. There are approximately \(1.87 * 10^{19}\) excess electrons on the negative plate.
We can use the formula relating charge, capacitance, and voltage for a capacitor:
Q = C * V,
where Q is the charge, C is the capacitance, and V is the voltage.
(a) Since you have two 1.5-volt batteries connected to the capacitor, the total voltage across the capacitor is the sum of the voltages of the batteries:
\(V_{total} = V_1 + V_2 = 1.5 V + 1.5 V = 3 V\).
Using the formula Q = C * V, we can calculate the charge on each plate:
Q = 1.0 F * 3 V = 3.0 Coulombs.
Therefore, on each plate, there is a 3.0 Coulomb charge.
(b) To determine the number of excess electrons on the negative plate, we need to consider the relationship between charge and the elementary charge (e):
Q = n * e,
where Q is the charge, n is the number of excess electrons, and e is the elementary charge (approximately \(1.602 * 10^{-19}\) Coulombs).
From part (a), we know that the charge on each plate is 3.0 Coulombs. Setting this equal to the number of excess electrons multiplied by the elementary charge, we have:
\(3.0 C = n * (1.602 * 10^{-19} C)\)
Solving for n, we get:
n = (3.0 C) / \((1.602 * 10^{-19} C)\) ≈ \(1.87 * 10^{19\) excess electrons.
Therefore, on the negative plate, there are roughly \(1.87 * 10^{19}\) more electrons.
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The complete question is:
(a) Suppose you charge a 1.0 F capacitor with two 1.5 volt batteries. How much charge was on each plate?
(b) How many excess electrons were on the negative plate?
A gas is enclosed in a container fitted with a piston of cross-sectional area 0.10 m2 . the pressure of the gas is maintained at 8000 nm-2 . when heat is slowly transferred, the piston is pushed up through a distance of 4 cm. if 42 j heat is transferred to the system during the expansion, what is the change in internal energy of the system?
The change in internal energy is 10 J.
Calculation:Given,
Cross-sectional area, A = 0.10 m²
Pressure of gas, P = 8000 N/m²
Displacement, s = 4 cm = 0.04 m
Heat transferred, H = 42 J
To find,
Change in internal energy =?
We know that, as per Law of thermodynamics,
Change in internal energy = Heat - Work
Force = pressure × area
= 8000 × 0.10
= 800 N
Work = Force × Displacement
= 800 × 0.04
= 32 J
Change in internal energy = Heat - Work
= 42 - 32
= 10 J
Hence, the change in internal energy is 10 J.
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is hydrogen good conductor or poor conductor
Answer:
Good one
Explanation:
Hydrogen has the highest thermal conductivity of any gas.
Analyze What could you do to change the
volume of a gas?
You can change the volume, pressure, or temperature of a gas.
Change the volume of a gas to raise or lower the temperature. As the temperature increases, the gas expands and increases in volume. Conversely, as the temperature decreases, the volume of the gas decreases. As the temperature increases, the volume of the gas increases. Conversely increasing the pressure will decrease the volume of the gas.
Reducing the gas volume increases the gas pressure. An example of this is when gas is trapped inside a cylinder by a piston. When the piston is pushed in, the volume occupied by the gas decreases, so there is less room for gas particles to move. The relationship between pressure and volume Boyle's Law. As the pressure of a gas increases the gas particles are pushed together thus decreasing the volume of the gas.
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can the sun kill someone ?
Answer:
Explanation:
Yes it can give them a stroke when it's really hot outside. Or give them cancer.
Answer:
yes
Explanation:
if you get to close or severe sun cancer
What is 1.2 kg converted into mg.
I need to know for step by step please?
=> 1200 000 mg
ExPlaNatIoN :We know that,
1 kg = 1000 g
1 g = 1000 gm
then,
1.2kg = 1.2 × 1000 g = 1200 g
1200 g = 1200 × 1000 mg
=> 1200 000 mgWhat kind of image is formed when an object is placed at the focal point of a convex lens? Explain WHY this is the image that occurs
Answer:
Since light does not actually pass through this point, the image is referred to as a virtual image. Observe that when the object in located in front of the focal point of the converging lens, its image is an upright and enlarged image that is located on the object's side of the lens.
Explanation:
a plane travels West for a distance of 750 km the trip takes 45 minutes calculate the planes velocity in terms of km/hr
When an object's final velocity is less than its initial velocity, however, it has ________________ acceleration.
Answer:
The body has negative acceleration PR a deceleration.
Explanation:
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You find a rock that looks like bits of sand glued together. What conclusions can you draw about this rock?
Question options:
It was changed by heat and pressure.
It is a sedimentary rock
Answer:
it is a sedimentary rock
A soapbox derby race car starts at rest at the top of a track that has a vertical drop of 15 m. The car is to be stopped at the end of the track by colliding with and compressing a spring. In order to avoid injury to the driver, the spring must be compressed to 3.0 m before the car stops. What should be the force constant of this spring
In order to avoid injury to driver, The force constant of this spring should be 73.82 N/m
Calculation of force constant to this spring:
Here
vertical drop is 15 m.
mass of the car, m= 113 kg
gravitational acceleration, g= -9.8 m/s^2
spring compression before car stops, x= 3.0 m
In order to avoid injury to the driver,
we need to use Hooke's law and Newton's second law:
F(net) = F(x)
m*a=-k*x
here a=g
k= -(m*g) / x
here k is force constant of this spring
substituting the values we get,
k = -(113* -9.8) / (15)
k = 73.8266 N/m
Hence, the force constant of this spring should be 73.82 N/m
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A boy walks towards a stationary plane mirror at a speed of 12ms^1 what is the relative speed of approach of the boy and his image? (a)zero (b)1.2ms^-1 (c) 2.4ms^-1 (d)1.44ms^-1
Answer:
a
Explanation:
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20. A cavern 165 m long, 22 m wide and 15 m high is to be excavated in chalk beneath the sea. The crown of the cavern will be 35 m below the seabed. What is the main geological information you would like to have before proceeding with the excavation? 2. A mine is planned to use a decline with a dip of 30
∘
to access the orebody at the depth of 500 meters. Estimate the vertical and horizontal insitu stresses at 500 m depth, assuming the average unit weight of rock 27kN/m3, horizontal Young's modulus 75 GPa and Poisson's ratio 0.3.
At a depth of 500 meters in the mine, the estimated vertical stress is 13.5 MPa, and the estimated horizontal stress is 11.57 MPa. Specific details to consider are Chalk Strength, Chalk Permeability, Chalk Heterogeneity.
Before proceeding with the excavation of the cavern beneath the sea, the main geological information that would be important to have includes the properties and characteristics of the chalk formation. Some specific details to consider are:
a) Chalk Strength: It is essential to determine the strength and stability of the chalk formation to ensure that it can support the excavation without collapsing or experiencing excessive deformation. This would involve assessing parameters such as the cohesion, friction angle, and compressive strength of the chalk.
b) Chalk Permeability: Understanding the permeability of the chalk is crucial, especially since the cavern will be beneath the sea. The permeability will impact the water flow within the chalk and may affect stability, seepage, and potential groundwater inflow into the excavation.
c) Chalk Heterogeneity: Chalk formations can exhibit variations in their composition, including the presence of layers or discontinuities such as faults or joints. Understanding the geological structure and heterogeneity of the chalk will help in assessing the potential for rock mass instability, water ingress, or the presence of other geological hazards.
To estimate the vertical and horizontal in-situ stresses at a depth of 500 meters in the mine, we can use the principles of rock mechanics and consider the given parameters.
Vertical Stress:
The vertical stress is the stress component acting vertically downward due to the weight of the overlying rock. It can be calculated using the average unit weight of the rock and the depth.
Vertical Stress = Unit Weight of Rock × Depth
Vertical Stress = 27 kN/m³ × 500 m
Vertical Stress = 13,500 kN/m² or 13.5 MPa
Horizontal Stress:
The horizontal stress can be estimated using the in-situ stress ratio, which is influenced by Poisson's ratio. The relationship between the horizontal and vertical stresses can be expressed as:
Horizontal Stress = Vertical Stress × (2 × Poisson's Ratio) / (1 - Poisson's Ratio)
Horizontal Stress = 13.5 MPa × (2 × 0.3) / (1 - 0.3)
Horizontal Stress = 13.5 MPa × 0.6 / 0.7
Horizontal Stress = 11.57 MPa
Therefore, at a depth of 500 meters in the mine, the estimated vertical stress is 13.5 MPa, and the estimated horizontal stress is 11.57 MPa.
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You are sitting 3 m away from you friend who is watching a cartoon on his phone. How will the sound itensity change if your friend moves a distance 6 cm from you?
Answer:
Decreases by \($3.6 \times 10^{-3}$\) times
Explanation:
The intensity of a sound is defined as the energy of the sound that is flowing in an unit time through the unit area which is in the direction that is perpendicular to the direction of the sound waves movement.
The intensity of energy is described by the inverse square law. It states that the intensity varies inversely with the distance square of the distance.
In other words, the sound intensity decreases as inversely proportional to the squared of the distance. i.e. \($\frac{1}{r^2}$\)
In the context when the distance was 3 m, the intensity of the sound was = \($\frac{1}{9}$\)
But when the distance became 6 cm or 0.06 m, the sound intensity decreases by = \($\frac{1}{0.06^2}$\)
= \($3.6 \times 10^{-3}$\) times
Water flowing in a horizontal pipe speeds up as it goes from a section with a large diameter to a section with a small diameter. Why does the speed of the water increase?
Water speeds up as it flows from a large-diameter section to a small-diameter section in a horizontal pipe due to the principle of conservation of mass and the continuity equation.
What is the reason behind the acceleration of water flow in a narrowing pipe?When water flows through a horizontal pipe, the principle of conservation of mass states that the mass of water entering a section must equal the mass of water exiting that section. According to the continuity equation, which is derived from this principle, the product of the cross-sectional area and velocity of the water must remain constant along the pipe.
As the pipe narrows and the cross-sectional area decreases, the continuity equation implies that the velocity of the water must increase to maintain the constant mass flow rate. This is known as the principle of continuity.
To illustrate, consider a pipe with a larger diameter. In this wider section, the cross-sectional area is greater, allowing the water to occupy a larger volume. As the water flows into a smaller-diameter section, the same amount of water must pass through a smaller area, resulting in an increase in velocity to compensate for the reduced area. This phenomenon is known as the Venturi effect.
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Which process is represented inside of the dashed circle?
Evaporation
Condensation
Precipitation
Transpiration
Which best describes the motion of the object between 1 and 4 seconds?
Answer:The object has negative acceleration and eventually stops.
Explanation:
Answer:not sure
Explanation:
Sorry:(
When work is done by a system, does the internal energy of the system increase or decrease?
Decrease
Explanation:The mathematical relationship between heat, internal energy and work done by the system is given as:
△U = Q + W
where △U is the change in the internal energy
W is the workdone by the system
Q is the heat energy in the system
Since the workdone by the system is negative, when a system does work, there is a depletion in the amount of energy possessed by the system.
Due to this loss of energy by the system as a result of the workdone, the internal energy decreases.
weight lifting is an example of an anaerobic exercise. true/false
The statement is True.
Weight lifting is an example of anaerobic exercise. Anaerobic exercise involves short bursts of intense physical activity that do not require significant amounts of oxygen.
Weight lifting typically involves lifting heavy weights for a short period of time, which requires the muscles to produce energy without oxygen.
During anaerobic exercise, the body relies on stored sources of energy, such as creatine phosphate and glycogen, rather than oxygen, to fuel the muscles.
Therefore, weight lifting is considered an example of anaerobic exercise.
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when light travelling in a certain medium falls on the surface of another medium, a part of it turns back in the same medium. this phenomenon is called group of answer choices diffraction dispersion reflection refraction acoustics
When light travels in a certain medium and falls on the surface of another medium a part of it turns back in the same medium This phenomenon is called Reflection.
A wavefront may alter its course at an interface between two different media and return to the first medium, a phenomenon known as reflection. Common examples are the reflection of light, sound, and water waves.
Reflection of light refers to the occurrence where light strikes an item and bounces back off its surface. Examples: using a flat mirror to reflect. by a spherical mirror's reflection. There are essentially two types of reflection that apply to light. While diffuse reflection is caused by rough surfaces that tend to reflect light in all directions, specular reflection is described as light reflected off a smooth surface at a specific angle.
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Describe three ways that solar energy can be used
Answer: Heat for making hot water
Heating buildings and cooking.
To generate electricity with solar cells or heat engines, and to take the salt away from sea water.
Explanation:
A balloon is inflated by blowing air into it. Explain what would happen if an inflated balloon was put in a freezer.
Answer:
The air was blew into the balloon, which means that it was above room temperature. The space between particles is warm are far apart, so the air in the balloon is fully spaced out.
If you were to place the balloon inside of a freezer, then the space between the particles would close in and cause the balloon to shrink, similar to the picture below.
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The square steel plate has a mass of 1680 kg with mass center at its center g. calculate the tension in each of the three cables with which the plate is lifted while remaining horizontal.
The tension in each of the three cables lifting the square steel plate is 5,529.6 N.
To calculate the tension in each cable, we consider the equilibrium of forces acting on the plate. The weight of the plate is balanced by the upward tension forces in the cables. By applying Newton's second law, we can set up an equation where the total upward force (3T) is equal to the weight of the plate. Solving for T, we divide the weight by 3 to find the tension in each cable. Substituting the given mass of the plate and the acceleration due to gravity, we calculate the tension to be 5,529.6 N. This means that each cable must exert a tension of 5,529.6 N to lift the plate while keeping it horizontal.
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