Answer:She finds that the line at 575.050 nm has actually split into three lines, with adjacent lines 4.20 x 10^-2 nm apart, indicating that the gas is in an external.
Explanation:
if the operator initially drives the pedals at 13 rev/min , and then begins an angular acceleration of 8 rev/min2 , determine the angular velocity of the flywheel f after the pedal arm has rotated 4 revolutions. note that the pedal arm is fixed connected to the chain wheel a, which in turn drives the sheave b using the fixed-connected clutch gear d. the belt wraps around the sheave then drives the pulley e and fixed-connected flywheel.
The angular velocity of the flywheel after 4 revolutions is 45 rev/min.
What is the final angular velocity of the flywheel after 4 revolutions?When the operator initially drives the pedals at 13 rev/min, the system experiences an angular acceleration of 8 rev/min². To determine the final angular velocity of the flywheel after 4 revolutions, we can use the equation of angular motion:
ω_f = ω_i + α * t
Given that the initial angular velocity (ω_i) is 13 rev/min, the angular acceleration (α) is 8 rev/min², and the time (t) is the number of revolutions (4), we can substitute the values into the equation:
ω_f = 13 rev/min + (8 rev/min²) * 4 rev
Simplifying the calculation:
ω_f = 13 rev/min + 32 rev/min
ω_f = 45 rev/min
Therefore, the angular velocity of the flywheel after the pedal arm has rotated 4 revolutions is 45 rev/min.
Angular velocity is a measure of how fast an object is rotating. In this context, the angular velocity of the flywheel refers to the rate at which it spins. The initial angular velocity is the starting speed of the flywheel, while the angular acceleration represents how quickly the speed changes over time.
By using the equation of angular motion and plugging in the given values, we can calculate the final angular velocity after a certain number of revolutions. Understanding these concepts is essential in analyzing rotational motion and mechanical systems involving rotating components.
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What other kind of simple machine is a special kind of lever?
saitama is the strongest
6. The race car in the previous problem slows from
36 m/s to 15 m/s over 3.0 s. What is its average
acceleration?
Answer:
a_AV - 15 m/s – 36 m/s =-70 m/s2. At. 3.0 s.
Explanation:
The average acceleration of the car as it slows down is -5 m/s².
Given is a race car that slows down from 36 m/s to 15 m/s in 3 seconds.
initial velocity [u] = 36 m/s
final velocity [v] = 15 m/s
time taken [Δt] = 3 s
We can calculate the acceleration as follows -
a = Δv/Δt
a = (v - u) / Δt
a = (15 - 30)/3
a = -15/3
a = -5 m/s²
Therefore, the average acceleration of the car as it slows down is
-5 m/s².
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The wavelengths in the hydrogen spectrum with m = 1 form a series of spectral lines called the Lyman series. Calculate the wavelengths of the first four members of the series.
the wavelengths in the hydrogen spectrum of the first four members of the series where m=1, the first four members have the wavelength of \(1.464 * 10^7 m,\) \(1.231 * 10^7 m,\) \(1.164 * 10^7 m,\) and \(1.097 * 10^7 m.\)
The wavelengths of the spectral lines in the Lyman series of the hydrogen spectrum can be calculated using the Rydberg formula:
1/λ = \(R * (1/n1^2 - 1/n2^2)\)
Where λ is the wavelength of the spectral line, R is the Rydberg constant (approximately \(1.097 * 10^7 m^-^1)\), and n1 and n2 are positive integers representing the energy levels of the electron in the hydrogen atom.
For the Lyman series, we have m = 1, which means the electron transitions from higher energy levels (n2) to the first energy level (n1 = 1).
Let's calculate the wavelengths for the first four members of the Lyman series:
For n2 = 2:
1/λ = \(R * (1/1^2 - 1/2^2)\)
1/λ = \(R * (1 - 1/4)\)
1/λ = \(R * (3/4)\)
λ = \(4/3R\)
Substituting the value of the Rydberg constant:
λ = \((4/3) * (1.097 × 10^7 m^-^1)\)
λ ≈ \(1.464 * 10^7 m\)
For n2 = 3:
1/λ = \(R * (1/1^2 - 1/3^2)\)
1/λ = \(R * (1 - 1/9)\)
1/λ = \(R * (8/9)\)
λ = \(9/8R\)
Substituting the value of the Rydberg constant:
λ = \((9/8) * (1.097 * 10^7 m^-1)\)
λ ≈ \(1.231 * 10^7 m\)
For n2 = 4:
1/λ = \(R * (1/1^2 - 1/4^2)\)
1/λ = \(R * (1 - 1/16)\)
1/λ = \(R * (15/16)\)
λ = \(16/15R\)
Substituting the value of the Rydberg constant:
λ = \((16/15) * (1.097 * 10^7 m^-^1)\)
λ ≈ \(1.164 * 10^7 m\)
For n2 = 5:
1/λ = \(R * (1/1^2 - 1/5^2)\)
1/λ = \(R * (1 - 1/25)\)
1/λ = \(R * (24/25)\)
λ = \(25/24R\)
Substituting the value of the Rydberg constant:
λ = \((25/24) * (1.097 * 10^7 m^-^1)\)
λ ≈ \(1.097 * 10^7 m\)
Therefore, the wavelengths of the first four members of the Lyman series are approximately:
\(1.464 * 10^7 m,\)
\(1.231 * 10^7 m,\)
\(1.164 * 10^7 m,\)
and \(1.097 * 10^7 m.\)
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Archimedes' principle states that an object placed in a fluid will experience a buoyant force equal to the weight of the fluid it displaces.
Answer:
yes
Explanation:
Archimedes' principle states that the upward buoyant force that is exerted on a body immersed in a fluid, whether fully or partially submerged, is equal to the weight of the fluid that the body displaces
Answer:
True
Explanation:
Took The Quiz
If a 6-pole motor is supplied at 60 Hz and runs with a slip of 5%, what is the actual rotor speed? SB0081A) 1200 rpmB) 1240 rpmC) 1140 rpmD) 1260 rpm
The actual rotor speed of the motor is 1140 rpm, which is the answer given in option C.
The speed of a synchronous motor is given by the formula:
Ns = 120f / p
where:
Ns = synchronous speed of the motor in revolutions per minute (rpm)
f = frequency of the power supply in hertz (Hz)
p = number of poles of the motor
For a 6-pole motor supplied at 60 Hz, the synchronous speed is:
Ns = 120 * 60 / 6 = 1200 rpm
However, due to various losses, the actual speed of a motor is always less than the synchronous speed. The difference between the synchronous speed and the actual speed is known as the slip. The slip is usually expressed as a percentage of the synchronous speed.
The formula for calculating the actual rotor speed of a motor is:
Nr = (1 - s) * Ns
where:
Nr = actual rotor speed of the motor in rpm
s = slip of the motor as a fraction of the synchronous speed
Ns = synchronous speed of the motor in rpm
In this case, the slip is given as 5% of the synchronous speed. Therefore:
s = 0.05
Ns = 1200 rpm
Substituting these values in the formula for actual rotor speed, we get:
Nr = (1 - 0.05) * 1200 = 1140 rpm
Hence, the actual rotor speed of the motor is 1140 rpm, which is the answer given in option C.
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What happens when contact angle is 90?
The magnitude of the torque will increase as the angle between the force and the line of action of the torque approaches 90 degrees.
Torque, a unit of rotational force exerted on an object, is calculated by multiplying the force by the distance from the axis of rotation to the point of application of the force. The sine of the angle formed between the force and the torque's line of action and the torque are also proportional.
The torque is zero when there is a 0 degree angle between the force and the torque's line of action because the force is acting in the same direction as the torque's line of action.
As the angle increases, the torque increases and reaches its maximum value when the angle is 90 degrees, at this point the sine of the angle is 1, so the torque is at its maximum value.
The given question is incomplete. The complete question is 'What happens to torque when the contact angle is 90°?'
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and exhaust system for a room creates a partial vacuum in the room of 1.2 in of water relative to the atmospheric pressure outside the room. Compute the net force exerted on a 36 by 80 in door to this room
The net force exerted on the door by the partial vacuum in the room is approximately 73,080 pounds.
To calculate the net force exerted on the door due to the partial vacuum created by the exhaust system, we need to determine the pressure difference across the door. The pressure difference across the door is given by the difference between the atmospheric pressure outside the room and the partial vacuum inside the room.
Atmospheric pressure is typically around 14.7 pounds per square inch (psi) at sea level. However, the pressure difference is given in terms of inches of water, so we need to convert atmospheric pressure to inches of water.
1 psi = 27.7 inches of water (approximately)
Therefore, atmospheric pressure is:
14.7 psi x 27.7 in H2O/psi = 407.2 in H2O
The partial vacuum inside the room is 1.2 in of water relative to atmospheric pressure, so the pressure inside the room is: 407.2 in H2O - 1.2 in H2O = 406 in H2O
The net force exerted on the door is equal to the pressure difference across the door multiplied by the area of the door. The area of the door is given as 36 by 80 inches, or 2,880 square inches.
Therefore, the net force exerted on the door is: (406 in H2O) x (2,880 sq in) = 1,169,280 in-lbs
However, this force is acting inwards towards the room, so the door would be pushed into the room. To determine the force pushing the door outwards, we need to take the absolute value of the net force:
|1,169,280 in-lbs| = 73,080 lbs
Therefore, the net force exerted on the door is approximately 73,080 pounds.
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If the current in each wire is the same, which wire produces the strongest magnetic field?
-a wire that is 1mm thick and not coiled
-a wire that is 2mm thick and not coiled
-a wire that is 1-mm thick and coiled******
-a wire that is 2-mm thick and coiled
Answer:
Im pretty sure its c
Explanation:
The "flapping" of a flag in the wind is best explained using(A) Archimedes’(B) Bernoulli’s principle(C) Newton’s principle(D) Pascal’s principle
The "flapping" of a flag in the wind is best explained using (B) Bernoulli's principle.
The "flapping" of a flag in the wind is best explained using Bernoulli's principle. According to Bernoulli's principle, as the wind flows over the flag, there is a difference in air pressure between the upper and lower surfaces of the flag.
The air moving over the curved upper surface of the flag has a lower pressure compared to the air beneath it. This pressure difference creates a lift force that causes the flag to flap or flutter in the wind.
Archimedes' principle relates to buoyancy and the upward force exerted on an object immersed in a fluid, so it is not directly applicable to the flapping of a flag in the wind.
Newton's principle refers to Newton's laws of motion and is not specifically related to the flapping of a flag in the wind.
Pascal's principle relates to the transmission of pressure in a fluid and is not directly applicable to the flapping of a flag in the wind.
Thefore the correct option is ’(B) Bernoulli’s principle
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20 points.Scaler quantity and vector quality
2. Sally put her mug of coffee on the table. The mug has a mass of 1 kg. if the pressure
the applied by the mug of coffee is 1100 Pa, what is the surface area of the bottom of
the mug? What is the radius of the mug?
We have,
The mass of sally's mug is 1 kgThe pressure appliedby the mug is 1100 pascal.We know that,
Pressure = Force/AreaAs, we already have the value of pressure, let's calculate that of force now;
F = maF = 1 × 9.8 { Acceleration due to gravity, let's round off it to 10}F = 10 NJust put all the values in the formula now;
P = F/A1100 = 10 / A1100/10 = A110 m² = AAs, it is already mention that we need to find the radius of the mug, it is obviously a circular base.
We know that,
Surface area = CircumferenceSo, let's solve it;
Circumference = 2πr110 = 2 × 22/7 × r110 × 7/2 × 22 = r5 × 7 = r35 cm = rThus, the radius of the circle is 35 cm.
Which of the following most likely describes a Group 10 element?
O Good conductor of heat
O Gas at room temperature
O A member of the carbon group
O Poor conductor of electricity
Answer:
A. Good conductor of heat
Explanation:
The group 10 elements are a group of chemical elements as part of VIII elements and they include nickel, platinum, palladium etc. These group of chemical elements are all d-block transition metals, highly ductile and lustrous and are mostly white to light grey in color.
The statement which most likely describes a Group 10 element is that they are good conductor of heat because they have some of the chemical and physical properties of metals.
a) A cell of dry air is moved vertically from its original position under adiabatic conditions. Depending on the temperature profile of the surrounding atmosphere, this gas cell can keep on moving in the same direction, or it may come back to its original position. Considering the temperature profile of the atmosphere, change of the air cell temperature as it moves up and down in the surrounding atmosphere, as well as relative densities of the air cell and atmosphere, explain why and when the atmosphere is considered to be convectively stable and convectively unstable. In answering this question, use diagrams of temperature change with altitude. (13 marks) b) Explain why the adiabatic lapse rate of dry air is different from the adiabatic lapse rate of wet saturated air. Show them both in a diagram. (5 marks) c) Wet unsaturated air rises from the ocean surface. The ambient lapse rate is higher than the adiabatic lapse rate for dry air. There is a temperature inversion layer at higher altitudes. Show in a schematic diagram how the temperature of the wet air changes with altitude, in comparison with the ambient temperature. Explain at what altitudes the cumulus clouds are formed and why. (7 marks)
The question addresses the stability of the atmosphere and the factors that determine convective stability or instability. It also explains the difference between the adiabatic lapse rate of dry air and wet saturated air.
a) The stability of the atmosphere is determined by the temperature profile and relative densities of the air cell and atmosphere. If the temperature of the surrounding atmosphere decreases with altitude at a rate greater than the adiabatic lapse rate of the air cell, the atmosphere is considered convectively stable.
In this case, the air cell will return to its original position. Conversely, if the temperature of the surrounding atmosphere decreases slower than the adiabatic lapse rate of the air cell, the atmosphere is convectively unstable. The air cell will continue moving in the same direction.
b) The adiabatic lapse rate refers to the rate at which temperature decreases with altitude for a parcel of air lifted or descending adiabatically (without exchanging heat with its surroundings). The adiabatic lapse rate of dry air is higher (around \(9.8^0C\) per kilometer) compared to the adiabatic lapse rate of wet saturated air (around 5°C per kilometer).
This difference arises because when water vapor condenses during the ascent of saturated air, latent heat is released, reducing the rate of temperature decrease. A diagram can illustrate the difference between the two lapse rates, showcasing their respective slopes.
c) When wet unsaturated air rises from the ocean surface, its temperature decreases at a rate equal to the dry adiabatic lapse rate. However, if the ambient lapse rate (temperature decrease with altitude) is higher than the adiabatic lapse rate for dry air, a temperature inversion layer forms at higher altitudes.
In this inversion layer, the temperature increases with altitude instead of decreasing. A schematic diagram can depict the temperature changes of the wet air in comparison to the ambient temperature, showing the inversion layer.
Cumulus clouds form at the altitude where the rising moist air reaches the level of the temperature inversion layer. These clouds are formed due to the condensation of water vapor as the air parcel cools to its dew point temperature.
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The structure of an atom consists of ________.
A.
a proton surrounded by neutrons
B.
a nucleus surrounded by electrons
C.
a nucleus containing protons and electrons
D.
a "cloud" of protons, electrons, and neutrons
Answer:
The correct answer is B. a nucleus surrounded by electrons.
Find the odd one out a)Planets moving on it's axis,Strings of guitar (being played),Motion of a ferry wheel,The vehicles moving on a straight road. b)Motion of the moon around the earth,Motion of the earth around the sun,Motion of a merry-go-round,Heart-beat in a healthy person. c)Motion of a bullet fired from gun,Motion of a football player in the ground,Motion of a vehicle on a straight road,Motion of an apple falling from a tree
Answer:
a) Strings of guitar (being played)
b) Heart-beat in a healthy person
c) Motion of an apple falling from a tree
Explanation:
a) The motion of the string of a guitar being played is the only motion involving simple harmonic motion.
b) All the other motions are circular motion except the heart beat in a healthy person, which is periodic.
c) The motion of an apply falling from a tree is the only motion under the complete influence of gravity from the onset till the end.
ACTIVITY 4
Applying the equation learned, answer the following problems:
1. A bowling ball whose mass is 4.0 kg is rolling at a rate of 2.5 m/s. What is its momentum? p = m/s. What Is Its Momentum?
Given:
Find:
Formula:
Solution:
2. A skateboard is rolling at a velocity of 3.0 m/s with a momentum of 6.0 kg-m/s. What is its mass?
Given:
Find:
Formula:
Solution:
3. A pitcher throws a baseball with a mass of 0.5 kg and a momentum of 10 kg-m/s. What is its velocity?
Given:
Find:
Formula:
Solution:
Subject Is Science
Good Perfect Complete=Brainlist
Copy Wrong Incomplete=Report
Good Luck Answer Brainly Users:-)
Answer:
1) 10 kg-m/s
2) 2 kg
3) 20 m/s
Explanation:
The momentum of an object can be calculated using the equation:
\(\large\boxed{p=mv}\)
where:
p is momentum (measured in kilogram meters per second).m is mass (measured in kilograms).v is the velocity (measured in meters per second).\(\hrulefill\)
Question 1For this question we need to find the momentum of a bowling ball whose mass is 4.0 kg is rolling at a rate of 2.5 m/s.
Given values:
m = 4.0 kgv = 2.5 m/sSubstitute the given values into the momentum formula and solve for p:
\(p=4.0\;\text{kg} \cdot 2.5\;\text{m/s}\)
\(p=10\;\text{kg m/s}\)
Therefore, the momentum of the bowling ball is 10 kg-m/s.
\(\hrulefill\)
Question 2For this question we need to find the mass of a skateboard rolling at a velocity of 3.0 m/s with a momentum of 6.0 kg-m/s.
Given values:
p = 6.0 kg-m/sv = 3.0 m/sAs we want to find mass, rearrange the momentum formula to isolate m:
\(\large\boxed{m=\dfrac{p}{v}}\)
Substitute the given values into the formula and solve for m:
\(m=\dfrac{6.0\; \text{kg m/s}}{3.0\; \text{m/s}}\)
\(m=2\;\text{kg}\)
Therefore, the mass of the skateboard is 2 kg.
\(\hrulefill\)
Question 3For this question we need to find the velocity of a baseball with a mass of 0.5 kg and a momentum of 10 kg-m/s.
Given values:
p = 10 kg-m/sm = 0.5 kgAs we want to find velocity, rearrange the momentum formula to isolate v:
\(\large\boxed{v=\dfrac{p}{m}}\)
Substitute the given values into the formula and solve for v:
\(v=\dfrac{10\; \text{kg m/s}}{0.5\; \text{kg}}\)
\(v=20\;\text{m/s}\)
Therefore, the velocity of the baseball is 20 m/s.
Jason hits a volleyball so that it moves with an initial velocity of 6.0 m/s
straight upward. If the volleyball starts from 2.0 m above the floor,
how long will it be in the air before it strikes the floor?
Answer:
Approximately \(1.5\; {\rm s}\).
(Assumptions: \(g = 9.81\; {\rm m\cdot s^{-2}}\); air resistance on the volleyball is negligible.)
Explanation:
Under the assumptions, acceleration of the volleyball would be \(a = (-g) = (-9.81)\; {\rm m\cdot s^{-2}}\) during the entire flight. (This value is negative since the ball is accelerating downwards- toward the ground.)
By the time the volleyball hits the ground, the volleyball would be at a position \(2.0\; {\rm m}\) below where it was launched. In other words, the (vertical) displacement of the volleyball during the entire flight would be \(x = (-2.0)\; {\rm m}\). (Negative since the ball is below where it was launched.)
Apply the SUVAT equation \((v^{2} - u^{2}) = 2\, a\, x\) to find the velocity of the volleyball right before hitting the ground. In this equation:
\(v\) is the velocity of the volleyball right before hitting the ground,\(u = 6.0\; {\rm m\cdot s^{-1}}\) is the initial velocity of the volleyball,\(a = (-9.81)\; {\rm m\cdot s^{-2}}\) is the acceleration of the volleyball, and\(x = (-2.0)\; {\rm m\cdot s^{-1}}\) is the displacement of the volleyball during the flight.Rearrange this equation and solve for the velocity right before landing, \(v\). Note that because \(v\!\) is raised to the power of \(2\) in \((v^{2} - u^{2}) = 2\, a\, x\), both \(v = \sqrt{u^{2} + 2\, a\, x}\) and \(v = -\sqrt{u^{2} + 2\, a\, x}\) could satisfy this equation. However, \(v\!\!\) needs to be negative since the volleyball would be travelling downwards before reaching the ground.
Therefore, right before reaching the ground, velocity of the volleyball would be:
\(\begin{aligned} v &= -\sqrt{u^{2} + 2\, a\, x \\ &= -\sqrt{(6.0)^{2} + 2\, (-9.81)\, (-2.0)} \; {\rm m\cdot s^{-1}} \\ &\approx (-8.67)\; {\rm m\cdot s^{-1}}\end{aligned}\).
In other words, velocity of this volleyball has changed from \(u = 6.0\; {\rm m\cdot s^{-1}}\) (upwards) to \(v \approx (-8.67)\; {\rm m\cdot s^{-1}}\) (downwards) during this flight. Divide the change in the velocity \((v - u)\) by the rate of change in velocity \(a = (-9.81)\; {\rm m \cdot s^{-2}}\) to find the duration of this flight:
\(\begin{aligned}t &= \frac{v - u}{a} \\ &\approx \frac{(-8.67) - 6.0}{(-9.81)}\; {\rm s} \\ &\approx 1.5\; {\rm s}\end{aligned}\).
Which waves can
travel though space
Answer: Radio waves
Explanation:
Radio waves can travel through space. So, if you're wearing a space suit that contains a radio unit and one of your buddies sends you a radio message that there's pizza in the space station, you'd be able to hear it. That's because radio waves aren't mechanical -- they're electromagnetic. Electromagnetic waves can transmit energy through a vacuum.
Use a ballistic cart to shoot a small ball into the air. Push the cart along a track, allowing it
to release the ball. What explains why the cart always catches the ball, and the ball doesn't
fall behind the moving cart?
Answer:
Explained below.
Explanation:
The ball doesn't fall behind the moving cart because the horizontal motion of the ballistic cart is not affected by the forces that act in the vertical direction. Therefore, when the cart is pushed, it means that the ball will shoot up and then it will land right back in the barrel.
callisto, the fourth moon of jupiter's, takes 17 days to orbit jupiter. if i stand on the surface of callisto and see jupiter high in the sky over my head, and then wait 8.5 earth days in the same spot, where will i see jupiter? a. you won't see it; it will only be visible from the other side of callisto b. setting in the west c. overhead, where it was before d. rising in the east e. we need more information to give even a rough estimate of where jupiter will be
Answer:
a) if callisto is directly overhead at noon then in 8.5 days it will be high overhead at midnight - this is assuming callisto does not rotate, that is the same side of callisto always faces Jupiter
Suppose one is on the moon. When the moon is full one on the moon would not see the earth because earth is between moon and sun - 1/2 period later one could see the earth in full view beause the moon is between the earth and the sun
Again, one has to consider the rotation of callisto with respect Jupiter
The moon does not rotate with respect to earth but rotates once with respect to the fixed stars in 28 days
Un proton penetra perpendiculares en un campo magnetico de 5 teslas con una velocidad de 2.10 m/s calcula
Answer:
The magnetic force acting on the proton is 1.68 x 10^-18 N.
Explanation:
magnetic field, B = 5 T
speed , v = 2.1 m/s
charge q = 1.6 x 10^-19 C
Angle, A = 90 degree
The magnetic force on the charge particle is given by
\(F = q v B sin A\\\\F = 1.6\times 10^{-19}\times 2.1\times 5\times sin 90\\\\F = 1.68\times 10^{-18} N\)
You found that the final temperature of the iced tea is between 0 ∘C and 75. 0 ∘C, as the strategy indicated it should be. Evaluate the work you did to find the final temperature by considering how it would change if the initial conditions were varied.
You decide to make several more batches of iced tea. The conditions under which you make these batches are identical except that for each batch one initial condition is varied. Determine the impact that each of these changes will have on the final temperature of the iced tea.
Decrease the volume of the tea.
Decrease the mass of ice.
Increase the initial temperature of the tea.
Decrease the initial temperature of the ice.
Sort these changes to the initial conditions of the system based on whether they would cause the final temperature to be smaller than or greater than the temperature of the system found in Part C
Decrease the volume of the tea.
Decrease the mass of ice.
Increase the initial temperature of the tea.
Decrease the initial temperature of
Changes in initial conditions can have varying effects on the final temperature. Decreasing the volume of tea and increase in initial temperature of the tea would result in a lower final temperature.
To evaluate the impact of changes in initial conditions on the final temperature of the iced tea, let's consider each variation one by one:
1. Decrease the volume of the tea:
- If you decrease the volume of the tea, there will be less thermal energy available to transfer to the ice. As a result, the final temperature of the tea would likely be lower than the original temperature.
2. Decrease the mass of ice:
- When you decrease the mass of ice, there will be less ice available to absorb the heat from the tea. Consequently, the final temperature of the tea would likely be higher than the original temperature.
3. Increase the initial temperature of the tea:
- By increasing the initial temperature of the tea, there will be more thermal energy present. This excess energy will be transferred to the ice, causing it to melt faster. Consequently, the final temperature of the tea would likely be lower than the original temperature.
4. Decrease the initial temperature of the ice:
- If you decrease the initial temperature of the ice, there will be less thermal energy available to transfer to the tea. As a result, the final temperature of the tea would likely be higher than the original temperature.
To summarize, the changes in the initial conditions of the system can have varying effects on the final temperature of the iced tea. Decreasing the volume of the tea and increasing the initial temperature of the tea would likely result in a lower final temperature. On the other hand, decreasing the mass of ice and decreasing the initial temperature of the ice would likely result in a higher final temperature.
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in a typical star schema, each dimension record is related to thousands of _____ records.
In a typical star schema, each dimension record is related to thousands of facts records.
Star schema is explicit data warehouse scheme.
It is known by the name of star schema because it has a diagram like a star and it is a schema where the centre of the star can have one fact table and then have a number of associated dimension tables.
Star schema is beneficial for fast calculations and easy works. It can help us tell the total item sold and the gains.
The examples of data in star schema is sales price, sale quantity, distant, weight, speed and weight measurements .
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i need to speak with zuka
Answer:
DMs are not accessible anymore. I assume Zuka is a staff member? the only way to talk to a staff member anymore is to report something, but even then, the probably won't even look at what they're deleting :/
May I have brainliest please? :)
The image produced by a concave lens is always virtual. Is this true or false?
give to examples of electrical energy being transformed into light?
Answer:
A lightbulb is connected to an outlet that has a source of electricity. The electrical energy is converted into light energy to allow the bulb to glow.
Explanation: Lightning is a discharge of static electricity. The lightning bolt lights up the sky.
An electric motor is running on 120 V. The current is measured to be 2 A. How many ohms of resistance is the motor
Answer:
60 ohms
Explanation:
\(v = ir \\ 120 = 2i \\ i = 120 \div 2 \\ i = 60ohms\)
If it is helpful pls follow
The electric motor has a potential difference of 120 V and a current of 2 A, so the resistance in the circuit is 60 Ω.
What is Resistance?Electrical resistance, which measures how a substance or equipment reduces the flow of electric current through it, is a type of electrical quantity. Ohms (Ω) units have been used to express resistance. If we use the analogy of water flowing through pipes, as the pipe gets thinner, the resistance will increase and the water flow diminishes.
A circuit's opposition to the flow of electricity is assessed by its electrical resistance.
Electrons moving through a conductor, such as with a metal wire, create an electric current. The ions in the metal may be damaged by the speeding electrons. Resistance results from this, making it harder for the current that flows.
According to the ohm's law,
\(V=RI\)
V = 120V
I = 2A
120 = R (2)
R = 60 Ω.
Therefore, the resistance in the circuit is 60 Ω.
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Suppose a spectral line of hydrogen, normally at 500 nm when measured in a lab on Earth, is observed in the spectrum of a star to be at 500.3 nm. This is called a red shift because the wavelength is longer (and red is on the long-wavelength side of the visible spectrum). How fast is the star moving away from Earth? Give your answer in m/s. Hint: follow example 5.6. Compare in particular to the "Check your learning" calculation, and note that larger Δλ means larger speed.
The star is moving away from Earth at a velocity of 1.8 x 106 m/s.
The Doppler Effect describes the shift in wavelength of a wave when the source is moving in relation to the observer. The shift can be observed in sound waves, light waves, and other waves.
The Doppler Effect can be used to determine the velocity of objects moving away from an observer, as in the case of stars moving away from Earth.
The velocity of a star moving away from Earth can be determined using the equation:
v = Δλ/λ x c, Where v is the velocity of the star, Δλ is the shift in wavelength of the spectral line, λ is the wavelength of the spectral line measured in the lab on Earth, and c is the speed of light (3.00 x 108 m/s).
In this case, the shift in wavelength of the spectral line is Δλ = 500.3 nm - 500 nm = 0.3 nm.
The wavelength of the spectral line measured in the lab on Earth is λ = 500 nm.
Plugging in these values to the equation above: v = Δλ/λ x cv = (0.3 nm / 500 nm) x (3.00 x 108 m/s) = 1.8 x 106 m/s.
Therefore, velocity of star 1.8 x 106 m/s.
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if the maximum distance between two protons (and other nuclei) such that they fuse together were considerably higher than the actual required distances, then fusion
Fusion reactions would be much less likely to occur, and the process of creating energy from fusion would be much more difficult to achieve.
If the maximum distance between two protons (and other nuclei) such that they fuse together were considerably higher than the actually required distances, then fusion reactions would not occur as frequently or efficiently. Fusion occurs when two nuclei come close enough together for the strong nuclear force to overcome the electrostatic repulsion between positively charged protons. If the required distance for fusion was much greater, it would be much more difficult for the nuclei to overcome this repulsion and approach each other close enough to fuse. As a result, fusion reactions would be much less likely to occur, and the process of creating energy from fusion would be much more difficult to achieve.
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