Q|C A liquid has a density p. (d) At 0°C , the density of water is 0.9999 g/cm³ . What is the value for \beta over the temperature range 0°C to 4.00°C ?

Answers

Answer 1

When the density of water is 0.9999 g/cm³, the value of β (beta)  over the temperature range from 0°C to 4.00°C is zero.

To find the value of β (beta) over the temperature range from 0°C to 4.00°C,

The density of liquid = d (given)

The volumetric expansion coefficient is given by,

β = (1/V) × (dV/dT),

β = volumetric expansion coefficient,

V = volume,

dV/dT = rate of change of volume with respect to temperature.

From the given case, we can assume that the volume (V) remains constant.  

dV/dT = zero, and the formula simplifies to:

β = (1/V) × (dV/dT),

= (1/V) × (0)

⇒ 0

Thus, the value of β over the temperature range from 0°C to 4.00°C can be given as zero considering the values.

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Related Questions

increasing the diameter of a telescope i. increases its light gathering power. ii. increases its resolving power. iii. increases it magnifying power. iv. increases its chromatic aberration.

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Yes, a telescope's diameter can be increased to achieve all of these results.

The telescope can gather more light by expanding its diameter, which makes it simpler to observe faint objects. The telescope's resolving power is also improved by the larger diameter, which enables it to resolve minute details with greater accuracy. The telescope can create images with higher levels of magnification with more light and better resolving power. As a result of different light wavelengths being focused at different spots, chromatic aberration—which is another effect of greater diameter—can also rise.

An optical device called a telescope is used to magnify distant objects, enabling us to view distant galaxies, planets, stars, and other astronomical objects. In order to gather light and create an image, telescopes come in a wide variety of sizes and designs and employ a variety of lenses and mirrors. Terrestrial items like birds and trees can also be seen through telescopes. Astronomers and researchers utilise telescopes, as do amateur astronomers who seek to study the night sky.

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What is the KE of a 0.5 kg puffin flying at 22 m/s?

Answers

Important Formulas:
\(KE=.5mv^2\)

Kinetic energy(measured in joules) = .5 * mass(measured in kg) * velocity(measured in m/s)^2

__________________________________________________________

Given:

\(m=0.5kg\)

\(v=22m/s\)

\(KE=?\)

__________________________________________________________

Finding kinetic energy:

\(KE=.5mv^2\)

\(KE=.5(0.5)(22)^2\)

__________________________________________________________

\(\fbox{KE = 121 Joules}\)

The kinetic energy of Flying pluff is 121 KJ.

What is Kinetic energy?

The energy that an object has as a result of motion is known as kinetic energy.  It is described as the effort required to move a mass-determined body from rest to the indicated velocity.

The body holds onto the kinetic energy it acquired during its acceleration until its speed changes. The body exerts the same amount of effort when slowing down from its current pace to a condition of rest.

Formally, a kinetic energy is any term that includes a derivative with respect to time in the Lagrangian of a system. According to classical physics, an object with mass m moving at a speed of v has kinetic energy equal to mv2.

Therefore, The kinetic energy of Flying pluff is 121 KJ.

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If an Isotope has a Half-life of minutes. How many Half-life's have occurred after 24 minutes? ​

Answers

Answer:12

Explanation:

What is the focal length of a lens if an object placed 3.28 cm from the lens produces an image that is 1.91 cm in front of the lens?0.828cm-4.57cm-0.219cm1.21cm

Answers

Using lens equation:

\(\begin{gathered} \frac{1}{f}=\frac{1}{d_i}+\frac{1}{d_o} \\ where: \\ di=1.91 \\ d_o=3.28 \\ so: \\ \frac{1}{f}=\frac{1}{1.91}+\frac{1}{3.28} \\ so: \\ f\approx1.21cm \end{gathered}\)

Answer:

1.21 cm

Can a body be in equilibrium if it is revolving clockwise under the action of a single force?

Answers

Answer: A rotating body or system can be in equilibrium if its rate of rotation is constant and remains unchanged by the forces acting on it.

hope this helped

Why does the Doppler shift method of detecting extrasolar planets only give us the minimum mass of a planet?A) because we don't necessarily know the density of the planetB) because we don't necessarily know the angle the planet's orbit makes with our line of sightC) because we don't necessarily know the diameter (size) of the planetD) because we don't necessarily know the mass of the parent star very

Answers

The Doppler shift method of detecting extrasolar planets only gives us the minimum mass of a planet because B) we don't necessarily know the angle the planet's orbit makes with our line of sight.

The Doppler shift method of detecting extrasolar planets only gives us the minimum mass of a planet because we don't necessarily know the angle the planet's orbit makes with our line of sight. This means that we cannot accurately determine the exact velocity of the planet, which affects our ability to accurately calculate its mass. Additionally, we don't necessarily know the density of the planet or the mass of the parent star, which also affects our ability to accurately calculate the planet's mass. However, by measuring the radial velocity of the star, we can still detect the presence of planets and estimate their minimum mass.
This uncertainty means we can only determine the component of the gravitational influence of the planet on the star along our line of sight, which results in a minimum mass estimate.

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What are some of the differences between a gravitational force and a magnetic force?

Answers

A gravitational force is always attractive in nature and a magnetic force is attractive in nature between two opposite poles and repulsive in nature between two same pole.

What are  the differences between a gravity and a magnetism?

Gravity and magnetism are not the same thing. These two ideas or expressions are entirely dissimilar from one another. Despite the fact that both are regarded as forces, they are two distinct forces with various traits and features.

First of all, gravity works between two objects regardless of their composition because it is a separate force. There will be gravitational forces between the items as long as they have mass. Any two things will be drawn toward one another by gravity or another gravitational force if they have mass.

Magnetism, on the other hand, mostly depends on the unique characteristics of the object. There are two directions for the magnetic force. It has the power to draw things together as well as away from one another. The orientation of the electrons inside the items also affects how magnetism behaves. With gravity and gravitational force, this is not the case.

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Water is flowing in a pipe with a varying cross-sectional area, and at all points, the water completely fills the pipe. At point 1 the cross-sectional area of the pipe is 0.070 m^{2}0.070m 2, and the magnitude of the fluid velocity is 3.50 m/s.
(a) What is the fluid speed at points in the pipe where the cross-sectional area is (a) 0.105 m and (b) 0.047m^2?
(c) Calculate the volume of water discharged from the open end of the pipe in 1.00 hour.

Answers

The fluids speed at a) 0.105m²  and b) 0.047m² are 2.33m/s²  and  5.21 m/s² respectively

For solving a) and b) we should use flow continuity for ideal fluids:

ΔQ = 0 ----1

With Q the flux of water, but Q is  Av using this on (1) we have:

A2v2-A1v1 = 0---2

With A the cross sectional areas and v the velocities of the fluid.

a) Here, we use that point 2 has a cross-sectional area equal to A2 = 0.105m2 , so now we can solve (2) for :

v2= 2.33 m/s

b) Here we use point 2 as A2 = 0.047m² :

v2 = 5.21 m/s

c) Here we need to know that in this case the flow is the volume of water that passes a cross-sectional area per unit time, this is Q= V/t , so we can write:

A1v1 = V/t , solving for V:

V = A1v1t = (0.070m2)(3.5m/s)(3600s) = 882 m³

What is Bernoulli's theorem?

According to Bernoulli's principle, which governs fluid dynamics, a fluid's speed increases concurrently with a reduction in pressure or potential energy. The mathematical concept is named after Swiss mathematician Daniel Bernoulli, who first published it in his book Hydrodynamics in 1738.

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When we look at a book in the sunlight, what must happen to the light for our eyes to see the book?

Answers

Answer:

Sometimes you can see light from the Sun passing through clouds and the sunbeams appear as straight lines. After light has been reflected off an object, such as a tree or a book, it still travels in straight lines, but in a new direction.

Explanation:

if the weight of the sdof is 20 kips and the stiffness is 50 kips/in, the natural frequency period of the structure is

Answers

if the weight of the sdof is 20 kips and the stiffness is 50 kips/in, the natural frequency period of the structure is  12.5 seconds.

In structural dynamics, the natural frequency of a Single Degree of Freedom (SDOF) system is a characteristic property that describes how quickly the system oscillates or vibrates. The natural frequency is determined by the mass of the system and its stiffness.

To calculate the natural frequency, we need to convert the weight to mass and use the formula:

fn = 1 / (2π) * √(k / m)

First, let's convert the weight to mass:

Weight = mg

20 kips = m * 386.4 in/s² (acceleration due to gravity)

m = 20 kips / 386.4 in/s²

m = 51.73 lb/s²

Now, we can calculate the natural frequency:

fn = 1 / (2π) * √(k / m)

fn = 1 / (2π) * √(50 kips/in / 51.73 lb/s²)

fn ≈ 0.080 Hz

Finally, we can calculate the natural frequency period:

Period (T) = 1 / fn

T ≈ 1 / 0.080 Hz

T ≈ 12.5 seconds

Therefore, the correct natural frequency period of the SDOF structure is approximately 12.5 seconds.

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What is the voltage drop across the 30 q resistor?
A. 120 v
B. 30 V
c. 2 v
D. 60 V​

What is the voltage drop across the 30 q resistor? A. 120 v B. 30 V c. 2 v D. 60 V

Answers

Answer:

120v 120v 120v 120v 120v

Ers), and

1. A paintball with a mass of 0. 15 kg is fired from a paintball gun that has a mass of 5. 5 kg. The paintball leaves the

gun with a velocity of 45 m/s [N] having accelerated for only 0. 10 s. Calculate the acceleration and the final

velocity of the paintball gun.


Please help

Answers

Answer:

-13.5 m/s^2

-1.35m/s

Explanation

First, find the momentum of the paintball by using the formula \(p=mv\).

\(p=0.15*45\)

\(p = 6.75\)

The next step would be to find the change of momentum of the gun. Since the gun was at rest it had a momentum of 0. Momentum acts in different directions equally, therefore we can set up the equation for the acceleration:

FΔt=Δp

Where F is force, Δt is the change of time and Δp is the change of momentum.

Since we solve for acceleration, we can convert F to ma to get:

maΔt=Δp

Substitute values:

5a*(0.1-0)=-6.75

5a=-67.5

a=-13.5

Our a is -13.5m/s^2, it's negative since the direction it's acting on is opposite of the paintball.

Now we can find velocity (and double-check our work!).

The first way to solve for velocity is:

\(V=Vi+at\)

Where V is final velocity, Vi is initial, a is acceleration and t is time.

substitute values:

\(V=0-13.5*0.1\\V=-1.35m/s\)

If we are correct, using the formula p=mv, we should get the same result (remember, our momentum is negative).

\(p=mv\\-6.75=5v\\-1.35m/s=v\)

Hope this helps!

5. Organs. The lowest note on large pipe organs is C0, which has a frequency of 16.35 Hz, and the highest note is C9, which has a frequency of 8371 Hz.
(a) For a pipe closed at one end, what must be the two pipe lengths to play these two frequencies? If the pipe is open at both ends? Assume that the organ pipes are always excited in their corresponding fundamental mode.
(b) In the commonly used equal tempered chromatic scale, the organ is tuned so that there are 12 notes per octave (e.g., between C0 and C1, and between C1 and C2 . . .) and each successive note on the keyboard has a frequency that is 21/12 times larger than the preceding note. Number the notes 1 through 109, starting with C0 and ending with C9 and then plot (e.g., using a spreadsheet program) the frequency of each note versus the note number between C0 and C9 on (i) a linear frequency scale and (ii) with a logarithmic frequency scale.
(c) If the pipes in an organ were separated from each other by a constant distance, what mathematical form would you expect the tops of the pipes for successive notes to trace out?

Answers

(a) For a pipe closed at one end, 0.51 centimeters must be the two pipe lengths to play these two frequencies.

(b) On a linear frequency scale, each successive note is larger. On a logarithmic frequency scale, the frequency can be plotted directly.

(c) If the pipes in an organ were separated from each other by a constant distance, the mathematical form that you would expect the tops of the pipes for successive notes to trace out is logarithmic curve.

(a) For a closed pipe, the length L is given by L = (2n-1)λ/4, where n is the harmonic number (1 for the fundamental frequency, 2 for the second harmonic, etc.) and λ is the wavelength of the sound wave in the pipe. For C0 with frequency 16.35 Hz, the wavelength is approximately 21.3 meters, so the length of the pipe is L = (2*1-1)21.3/4 = 5.33 meters. For C9 with frequency 8371 Hz, the wavelength is approximately 4.09 centimeters, so the length of the pipe is L = (21-1)*4.09/4 = 0.51 centimeters. For an open pipe, the length L is given by L = nλ/2, so the lengths would be half of those for a closed pipe.

(b) On a linear frequency scale, the frequency of note number n is given by f(n) = 16.35*2^((n-1)/12), where 16.35 is the frequency of C0 and 2^(1/12) is the factor by which each successive note is larger. On a logarithmic frequency scale, the frequency can be plotted directly as log(f(n)) = log(16.35) + (n-1)*log(2)/12.

(c) If the pipes in an organ were separated from each other by a constant distance, the tops of the pipes for successive notes would trace out a logarithmic curve. This is because the frequency of each note is related to the frequency of the preceding note by a fixed factor, so the lengths of the pipes would decrease logarithmically from the lowest note to the highest note.

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At one point in the rescue operation, breakdown vehicle A is exerting a force of 4000 N and breakdown vehicle B is exerting a force of 2000 N.(i) Using a scale of 1 cm = 500 N, make a scale drawing to show the resultant force on the truck. (ii) Use your diagram to find the magnitude and direction of the resultant force on the truck.

At one point in the rescue operation, breakdown vehicle A is exerting a force of 4000 N and breakdown

Answers

Answer:

1.) Magnitude = 5596 N

2.) Direction = 60 degrees

Explanation: You are given that the breakdown vehicle A is exerting a force of 4000 N at angle 45 degree to the vertical and breakdown vehicle B is exerting a force of 2000 N

Let us resolve the two forces into X and Y component

Sum of the forces in the X - component will be 4000 × cos 45 = 2828.43 N

Sum of the forces in the Y - component will be 2000 + ( 4000 × sin 45 )

= 2000 + 2828.43

= 4828.43 N

The resultant force R will be

R = sqrt ( X^2 + Y^2 )

Substitutes the forces at X component and Y component into the formula

R = sqrt ( 2828.43^2 + 4828.43^2 )

R = sqrt ( 31313752.53 )

R = 5595.87 N

The direction will be

Tan Ø = Y/X

Substitute Y and X into the formula

Tan Ø = 4828.43 / 2828.43

Tan Ø = 1.707106

Ø = tan^-1( 1.707106 )

Ø = 59.64 degree

Therefore, approximately, the magnitude and direction of the resultant force on the truck are 5596 N and 60 degree respectively.

Use coefficients to balance the following equation: (if no coefficient is needed, use "1", do not leave
any box blank!)

Use coefficients to balance the following equation: (if no coefficient is needed, use "1", do not leaveany

Answers

Answer:

P₄ + 3O₂ → 2P₂O₃

Explanation:

To balance an equation we take each element one by one on each side and balance their atoms.

Like P₄ (Tetraphosphorus) in the left side has 4 atoms of phosphorus.

While on the right side P₂O₃ (Diphosphorus Trioxide) has 2 Phosphorus atoms.

So place 2 as a coefficient in front of P₂O₃.

Now Phosphorus atoms (4 atoms) are balanced on each side.

Now number of Oxygen atoms in P₂O₃ = 2 × 3 = 6

On the left left side number of Oxygen atoms in O₂ = 2

To balance Oxygen atoms in each side, place 3 as a coefficient before O₂ on the left.

Therefore, balance equation will be,

P₄ + 3O₂ → 2P₂O₃

about how much of the solar energy that reaches earth’s atmosphere is absorbed by the atmosphere?

Answers

Approximately 70% of the solar energy that reaches Earth's atmosphere is absorbed by the atmosphere.

What proportion of solar energy actually reaches the planet?

The Earth receives a continuous solar energy input of 173,000 terawatts (trillions of watts). That is more than 10,000 times what the entire world uses in terms of energy. And that energy is endlessly replenishable, at least as long as the sun exists.

Overall, the atmosphere and the Earth's surface absorb about 70% of incoming radiation, while about 30% is reflected back to space and does not heat the surface. Considering that the Earth is colder than the Sun, it radiates energy at wavelengths that are much longer.

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In a gas turbine the gas enters at the rate of 5 Kg/s with a velocity of 50m/s and enthalpy of 900KJ/kg and leaves the turbine with a velocity of 150 m/s and enthalpy of 400 KJ/kg. The loss of heat from the gas to the surroundings is 25 KJ/kg. Assume for gas R = 287 KJ/kg K and Cp = 1.004 KJ/kg K and the inlet conditions to be at 100KPa and 27oC. Determine the power output of the turbine and the diameter of the inlet pipe.

Answers

Gas turbineThe power output of the turbine is calculated using the formula:W = (m * (h1 - h2)) - QThe velocity of gas entering the turbine can be calculated using the formula:v1 = m / (A * ρ)Enthalpy is given by the equation:h

= Cp * Twhere h is enthalpy, Cp is specific heat at constant pressure and T is temperature.In a gas turbine, gas enters at the rate of 5 kg/s with a velocity of 50 m/s and enthalpy of 900 KJ/kg and leaves the turbine with a velocity of 150 m/s and enthalpy of 400 KJ/kg. The loss of heat from the gas to the surroundings is 25 KJ/kg.Given data:

Mass flow rate of gas, m

= 5 kg/sGas inlet velocity, v1

= 50 m/sEnthalpy at inlet, h1

= 900 KJ/kgGas outlet velocity, v2

= 150 m/sEnthalpy at outlet, h2

= 400 KJ/kgHeat loss, Q

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what is an electric load ?write with example​

Answers

Explanation:

an electrical load is the part of an electrical circuit in which current is transformed into something useful. examples include a lightbulb, a resistor and a motor. a load converts electricity into heat, light or motion. put another way, the part of a circuit that connects to a well-defined output terminal is considered an electrical load.

Car A with a mass of 2000 kg moves at 72 km/hr and a car B of mass of 1250 kg travels at 60 km/hr. Both approach each other and car A collides with car B. The cars then remain stuck together after collision. Find their velocity after the collision, determine if the kinetic energy is lost

Answers

The velocity of the cars after the collision is approximately 5.89 m/s, and there is a loss of kinetic energy in the collision.

What is collision?

In physics, a collision refers to an event in which two or more objects interact with each other, resulting in a change in their motion or properties. Collisions can occur between particles, atoms, molecules, or macroscopic objects, and they are governed by the principles of conservation of momentum and energy.

To find the velocity of the cars after the collision, we can apply the principle of conservation of momentum. According to this principle, the total momentum before the collision is equal to the total momentum after the collision.

The momentum of an object is calculated by multiplying its mass by its velocity. Let's assume car A moves to the right and car B moves to the left. The momentum of car A before the collision is given by p_A = m_A × v_A, where m_A is the mass of car A and v_A is its velocity. Similarly, the momentum of car B before the collision is given by p_B = m_B × v_B, where m_B is the mass of car B and v_B is its velocity.

The total momentum before the collision is the sum of the momenta of car A and car B: p_total_before = p_A + p_B.

Since the cars remain stuck together after the collision, they have a common final velocity (v_final). According to the conservation of momentum, the total momentum after the collision is equal to the total momentum before the collision: p_total_after = (m_A + m_B) × v_final.

Setting the two equations equal to each other, we have: p_total_before = p_total_after,

m_A × v_A + m_B × v_B = (m_A + m_B) × v_final

Now we can plug in the given values:

m_A = 2000 kg

v_A = 72 km/hr = 20 m/s

m_B = 1250 kg

v_B = -60 km/hr = -16.7 m/s (negative sign indicates opposite direction)

Plugging these values into the equation, we can solve for v_final:

2000 kg × 20 m/s + 1250 kg × (-16.7 m/s) = (2000 kg + 1250 kg) × v_final

40000 kg·m/s - 20875 kg·m/s = 3250 kg × v_final

19125 kg·m/s = 3250 kg × v_final

v_final = 19125 kg·m/s / 3250 kg

v_final ≈ 5.89 m/s

Therefore, the velocity of the cars after the collision is approximately 5.89 m/s.

To determine if kinetic energy is lost, we can compare the kinetic energy before and after the collision. Kinetic energy is given by the formula KE = (1/2) × m × v², where m is the mass of the object and v is its velocity.

The initial kinetic energy (KE_initial) is the sum of the kinetic energies of car A and car B: KE_initial = (1/2) × m_A× v_A² + (1/2) × m_B × v_B²

The final kinetic energy (KE_final) is the kinetic energy of the combined cars: KE_final = (1/2) × (m_A + m_B) × v_final²

Now we can calculate the initial and final kinetic energies using the given values:

KE_initial = (1/2) ×2000 kg × (20 m/s)²+ (1/2) × 1250 kg × (-16.7 m/s)²

KE_final = (1/2) × (2000 kg + 1250 kg) × (5.89 m/s)²

Calculating these values, we find:

KE_initial ≈ 400,625 J

KE_final ≈ 51,696 J

As we can see, the initial kinetic energy is much higher than the final kinetic energy. Therefore, there is a significant loss of kinetic energy during the collision. In summary, the velocity of the cars after the collision is approximately 5.89 m/s, and there is a loss of kinetic energy in the collision.

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The kinetic energy lost during the collision is:482018.35 J.

Given information:

Mass of car A, mA = 2000 kg

Speed of car A, vA = 72 km/h = 20 m/s

Mass of car B, mB = 1250 kg

Speed of car B, vB = 60 km/h = 16.67 m/s

Cars move towards each other and stick after collision. Therefore, the velocity of both cars after collision is the same, v.

Using the law of conservation of momentum, we can find the velocity of both cars after the collision.L

et the initial velocity of car A be uA. Similarly, let the initial velocity of car B be uB.

uA = 20 m/suB = -16.67 m/s (negative sign is used to indicate that car B is moving in the opposite direction of car A)

Total initial momentum of the system is:

pinitial = mA × uA + mB × uB= 2000 × 20 + 1250 × (-16.67)= 40000 - 20837.5= 19162.5 kg m/s

Total final momentum of the system is:

pfinal = (mA + mB) × v= (2000 + 1250) × v= 3250 × v

According to the law of conservation of momentum:

pinitial = pfinal19162.5 = 3250 × vv = 5.9 m/s

Hence, the velocity of both cars after the collision is 5.9 m/s.

Kinetic energy before collision:

KEinitial = 1/2 × mA × vA² + 1/2 × mB × vB²

KEinitial = 1/2 × 2000 × 20² + 1/2 × 1250 × 16.67²

KEinitial = 400000 + 138889.6 = 538889.6 J

Kinetic energy after collision:

KEfinal = 1/2 × (mA + mB) × v²

KEfinal = 1/2 × 3250 × 5.9²

KEfinal = 56871.25 J

Therefore, the kinetic energy lost during the collision is:

KElost = KEinitial - KEfinal= 538889.6 - 56871.25= 482018.35 J.

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The term describing the point at which some infections are untreatable due to the prevalence of antibiotic resistance is ______.

Answers

The term describing the point at which some infections are untreatable due to the prevalence of antibiotic resistance is known as the "antibiotic resistance crisis".

This crisis arises when bacteria become resistant to the drugs used to treat them, making infections difficult or even impossible to cure. This is a growing problem worldwide as the overuse and misuse of antibiotics have led to the emergence of resistant strains of bacteria. In addition, the development of new antibiotics has slowed, making it harder to keep up with the evolving bacteria. The consequences of antibiotic resistance are severe, with longer hospital stays, higher healthcare costs, and increased mortality rates. It is crucial that we take steps to address this crisis, including the development of new antibiotics, responsible use of existing antibiotics, and increased awareness and education on the issue.

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The __________ weight is affected by the buoyancy force.

A-actual
B-apparent
C-floating
D-mass

Answers

The Floating weight is affected by the buoyancy force.

What cause the weight Buoyancy force?

As we clearly know that in buoyancy force the weight or any other object will float over the surface of the water and this force is known as buoyancy force. The reason behind the Buoyancy force is that the object seeming lighter in water.

The Buoyancy force can be define as the upward force exerted by the fluid on any weight or any object placed in it. The Buoyancy force is directly proportional to the density of the immersed fluid. The Buoyancy force is also proportional to the volume of the object immersed in the fluid.

So we can conclude that the floating weight is affected by the buoyancy force.

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Hahah I look pregnant don’t I

Hahah I look pregnant dont I

Answers

I see a pillow

But you see...this bobcat
Cute ain’t it?
Hahah I look pregnant dont I

if you are doing a quantitive study do you have to do all quantitative papers foryour literature review

Answers

It is not required to include only quantitative studies in your literature evaluation while undertaking a quantitative investigation.

What is a literature review?

A literature review is a summary of the earlier written works on a subject. The phrase can be used to describe an entire academic paper or a specific piece of academic work, like a book or an essay.

Scholarly journal articles, books, government papers, websites, and other sources may all be cited in the review.

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If the half life of a decaying isotope is 10 years, which statement is true after 8 years

Answers

You need to tell us the different statements in order to answer your question

Answer:

is suppoesd to say after 20 yrs

Explanation:

solar panels generate electricity using photovoltaic cells that receive sunlight. to protect these cells from moisture while allowing sunlight to pass through, engineers must design a cover for the solar panel that is
1. waterproof and transmits light.

2. very flexible and reflects lights.

3. stronger than steel and bends light.

4. cold to touch and absorbs light

Answers

Answer:

waterproof and transmits light.

Answer:

waterproof and transmits light.

Explanation:

a 2.2 g spider is dangling at the end of a silk thread. you can make the spider bounce up and down on the thread by tapping lightly on his feet with a pencil. you soon discover that you can give the spider the largest amplitude on his little bungee cord if you tap exactly once every second.

Answers

The period of oscillation of a spider hanging on a silk thread, tapped once every second, is one second.

What is the period of oscillation of a spider hanging on a silk thread when tapped once every second?

The time it takes for one complete up-and-down motion of the spider on the silk thread is called the period of oscillation, denoted by T. We know from the problem statement that the spider has the largest amplitude on its bungee cord when tapped exactly once every second.

If the tapping is done exactly once every second, then the spider is experiencing a periodic force with a frequency of 1 Hz. In this case, the period of oscillation T is equal to the reciprocal of the frequency, which is:

T = 1/f = 1/1 Hz = 1 second

Therefore, the spider completes one full oscillation (i.e., up-and-down motion) every second.

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A satellite, initially at rest in deep space, separates into two pieces, which move away from each other. One piece has a rest mass of 190 kg and moves away with a speed 0.280c, and the second piece moves in the opposite direction with a speed 0.600c. What is the rest mass of the second piece

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The rest mass of the second piece is approximately 73.9 kg.

To solve this problem, we can use the principle of conservation of momentum and the equation for relativistic momentum.

The equation for relativistic momentum is given by:

\(\[p = \gamma m v\]\)

where \(\(p\)\) is the momentum, \(\(\gamma\)\) is the Lorentz factor, \(\(m\)\) is the rest mass, and \(\(v\)\) is the velocity.

Since the satellite initially has zero momentum, the total momentum after the separation must also be zero.

Therefore, the momentum of the first piece moving with a velocity \(\(0.280c\)\) must be equal in magnitude but opposite in direction to the momentum of the second piece moving with a velocity \(\(0.600c\)\).

Let's denote the rest mass of the second piece  \(\(m_2\)\) and calculate its momentum. The momentum of the first piece is given by:

\(\[p_1 = \gamma_1 m_1 v_1\]\)

The momentum of the second piece is given by:

\(\[p_2 = \gamma_2 m_2 v_2\]\)

Since the total momentum is zero, we have:

\(\[p_1 + p_2 = 0\]\)

Substituting the equations for \(\(p_1\) and \(p_2\)\) and the given values of \(\(m_1\), \(v_1\), and \(v_2\), we can solve for \(m_2\)\).

\(\[\gamma_1 m_1 v_1 + \gamma_2 m_2 v_2 = 0\]\\\\\\gamma_2 m_2 v_2 = -\gamma_1 m_1 v_1\]\\\\\\gamma_2 m_2 = -\frac{\gamma_1 m_1 v_1}{v_2}\]\\\\\\gamma_2 = -\frac{\gamma_1 m_1 v_1}{m_2 v_2}\]\)

Using the equation for the Lorentz factor:

\(\[\gamma = \frac{1}{\sqrt{1 - \frac{v^2}{c^2}}}\]\)

we can substitute the given values of \(\(v_1\) and \(v_2\)\) to calculate \(\(\gamma_1\) and \(\gamma_2\)\).

Finally, substituting the calculated values of \(\(\gamma_1\), \(\gamma_2\), \(m_1\), \(v_1\), and \(v_2\)\) into the equation \(\(\gamma_2 m_2\)\), we can solve for \(\(m_2\)\).

The calculated result is:

\(\(m_2 \approx 73.9\) kg\)

Therefore, the rest mass of the second piece is approximately 73.9 kg.

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Help me plzzz I need answers

Help me plzzz I need answers
Help me plzzz I need answers
Help me plzzz I need answers
Help me plzzz I need answers

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Answer:

i think it is B

Explanation:

Review. Consider the deuterium-tritium fusion reaction with the tritium nucleus at rest:¹₂H + 1₃H → ²₄He + ⁰₁n (a) Suppose the reactant nuclei will spontaneously fuse if their surfaces touch. From Equation 44.1 , determine the required distance of closest approach between their centers.

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The required distance of closest approach between the centers of the deuterium and tritium nuclei can be determined using Equation 44.1 and the radii of the particles calculated from their atomic masses.

Equation 44.1, which relates the distance of closest approach to the radii of the interacting particles, is given by:

d = r1 + r2

where d is the required distance of closest approach and r1 and r2 are the radii of the interacting particles.

In the case of the deuterium-tritium fusion reaction, the reactant nuclei are ¹₂H (deuterium) and 1₃H (tritium). The helium-4 nucleus (²₄He) and the neutron (⁰₁n) are the products of the fusion reaction.

Since the tritium nucleus is at rest, we can consider the distance of closest approach between the deuterium and tritium nuclei as the sum of their radii.

The radii of deuterium (¹₂H) and tritium (1₃H) nuclei can be estimated based on their atomic masses and assuming they have similar density and spherical shape. The atomic masses of deuterium and tritium are approximately 2.014 atomic mass units (u) and 3.016 u, respectively.

Using the relationship between atomic mass and atomic radius, we can write:

r1 = r0(A1)^(1/3)

r2 = r0(A2)^(1/3)

where r0 is a constant and A1 and A2 are the atomic masses of deuterium and tritium, respectively.

Substituting the values of A1 and A2, we have:

r1 = r0(2.014)^(1/3)

r2 = r0(3.016)^(1/3)

To find the required distance of closest approach, we sum the radii:

d = r1 + r2 = r0(2.014)^(1/3) + r0(3.016)^(1/3)

Therefore, the required distance of closest approach between the centers of the deuterium and tritium nuclei can be determined using Equation 44.1 and the radii of the particles calculated from their atomic masses.

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Two students move a box to the left. One student pushes with a force of 100 N to the left, and the other student pulls with a force of 85 N to the left. They move the box 20 m in 7 s. What is the total amount of work done on the box by the students?

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Answer:

Resultant Force= F1 - F2

F1= 100N

F2= 85N

Resultant Force= 100N - 85N

R.F = 15N

Workdone= Force x Displacement

Force = 15N

Displacement = 20m

= 15N X 20m

=300Nm or Joules

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