Which therapy is associated with light waves, but not sound waves? breaking down kidney stones acoustically targeting the delivery of a drug cauterizing an incision or wound ablating tumors

Answers

Answer 1

Cauterizing an incision or wound therapy is the therapy that is associated with light waves, but not sound waves. The correct option is (C).

A medical treatment called cauterizing an incision or wound includes burning or coagulating tissues with heat or electricity in order to stop bleeding or hasten wound healing. The main objective of cauterization is to produce a thermal action that closes off blood vessels in order to provide hemostasis and stop excessive bleeding.

During surgical procedures, cauterization is frequently performed to stop bleeding, remove or destroy aberrant tissue, or close off blood arteries. In some medical treatments, such as the removal of skin tags or warts, it is also utilized.

Hence, the therapy is associated with light waves, but not sound waves cauterizing an incision or wound. Option (C) is correct.

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The complete question is:

A: breaking down kidney stones

B: acoustically targeting the delivery of a drug

C: cauterizing an incision or wound

D: ablating tumors


Related Questions

With what initial speed must a ball be thrown upward to reach a height of 39.0m and how long will the ball stay in the air?

Answers

A. The initial speed in which the ball should be thrown is 27.65 m/s

B. The total time spent by the ball in the air is 5.64 s.

A. Determination of the initial velocity

Maximum height (h) = 39 mFinal velocity (v) = 0 m/sAcceleration due to gravity (g) = 9.8 m/s²Initial velocity (u) =?

v² = u² – 2gh (since the ball is going against gravity)

0² = u² – (2 × 9.8 × 39)

0 = u² – 764.4

Collect like terms

u² = 0 + 764.4

u² = 764.4

Take the square root of both side

u = √764.4

u = 27.65 m/s

B. Determination of the total time spent by the ball in the air.

We'll begin by calculating the time taken to reach the maximum height.

Maximum height (h) = 39 mInitial velocity (u) = 27.65 m/sFinal velocity (v) = 0 m/sTime to reach maximum height (t) =?

s = ½(u + v)t

39 = ½(27.65 + 0)t

39 = ½ × 27.6 × t

39 = 13.825 × t

Divide both side by 13.825

t = 39 / 13.825

t = 2.82 s

Finally, we shall determine the total time.

Time to reach maximum height (t) = 2.82 s. Total time in the air (T) =?

T = 2t

T = 2 × 2.82

T = 5.64 s

Therefore, the total time spent by the ball in the air is 5.64 s

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a long wire stretches along the x axis and carries a 4.0 a current to the right ( x). the wire is in a uniform magnetic field

Answers

A long wire stretches along the x axis and carries a 4.0 a current to the right ( x). the wire is in a uniform magnetic field.

B = (0.22 i - 0.34 j + 0.16 k) T

L = (0.01 i) m

I = 3.2 A

F = I*L cross B = 3.2 * 0.01 * (- 0.16 j - 0.34 k) = (-0.00512 j - 0.01088 k) N

so

Fx = 0

Fy = -0.00512 N

Fz = -0.01088 N

force per CM:

fx = 0

fy = -0.00512 N/cm

fz = -0.01088 N/cm

A uniform magnetic area is represented by means of equally spaced parallel directly traces. The route of the flux is the direction in which the north-seeking pole of a small magnet factors. The strains of flux are continuous, forming closed loops.

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Cobalt (Co) has an atomic mass of 59 and an atomic number of 27. Which statement correctly describes an atom of cobalt?
O A. An atom of cobalt contains more neutrons than protons.
B. An atom of cobalt contains more electrons than protons.
O C. An atom of cobalt contains the same number of neutrons and protons.
O D. An atom of cobalt contains the same number of neutrons, electrons and protons.

Cobalt (Co) has an atomic mass of 59 and an atomic number of 27. Which statement correctly describes

Answers

Answer:

Option A. An atom of cobalt contains more neutrons than protons.

Explanation:

From the question given above, the following data were obtained:

Mass number = 59

Atomic number = 27

Next, we shall determine the number of protons in the atom. This is illustrated below:

Atomic number of an element is simply defined as the number of protons in the atom of the element. Thus,

Atomic number = proton number

Atomic number = 27

Therefore,

Proton number = 27

Next, we shall determine the neutron number. This can be obtained as follow:

Mass number = 59

Proton number = 27

Neutron number =?

Mass number = Proton + Neutron

59 = 27 + Neutron

Collect like terms

Neutron = 59 – 27

Neutron number = 32

Next, we shall determine the number of electrons. This can be obtained as follow:

Since the atom is neutral i.e it has no charge, then, the number of protons and electrons are equal. Thus,

Electron number = Proton number

Proton number = 27

Therefore,

Electron number = 27

Summary:

Mass number = 59

Atomic number = 27

Proton number = 27

Neutron number = 32

Electron number = 27

From the above, we can see that the atom of cobalt contains:

1. More neutrons than protons.

2. The same number of protons and electrons.

Therefore, option A gives the correct answer to the question.

Why does a light go out when the wall switch is turned off? Question 5 options: The switch changes the circuit from series to parallel. The switch absorbs the electrical energy The switch causes a break in the circuit. The switch changes the direction of the flow of electrons.

Answers

When the wall switch is turned off, the light goes out because the switch causes a break in the circuit.

The switch's primary function is to create an open circuit or break in the electrical path. In the "on" position, the switch allows the flow of electrical current through the circuit. This means the electrons can travel from the power source, through the wires, and reach the lightbulb, causing it to illuminate. However, when the wall switch is turned off, it changes the state of the circuit by creating a physical gap or break in the path. By opening the circuit, the switch interrupts the flow of electrical current. This break in the circuit prevents the electrons from moving through the wires and reaching the lightbulb. Without the continuous flow of electrons, the lightbulb is unable to receive the necessary electrical energy to emit light. As a result, the light goes out when the wall switch is turned off. In summary, the act of turning off the wall switch causes a break in the circuit, interrupting the flow of electrical current and preventing the lightbulb from receiving the necessary energy to remain illuminated.

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If the current in an inductor is doubled, by what factor is the stored energy multiplied?
a. 4
b. 1/4
c. 2
d. 1/2
e. 1

Answers

Answer:a. 4Explanation:

_______________

\(I_2=2I_1\)

\(L=\text{const}\)

_______________

\(\displaystyle \frac{W_2}{W_1}\; - \;?\)

_______________

\(\displaystyle \boldsymbol{\frac{W_2}{W_1}}=\frac{\dfrac{LI_2^2}{2} }{\dfrac{LI_1^2}{2} } =\frac{I_2^2}{I_1^2} =\bigg(\frac{I_2}{I_1} \bigg)^2=\bigg(\frac{2I_1}{I_1} \bigg)^2=2^2=\boldsymbol{4}\)

a stone is dropped from 45 m height of tower. it takes 3 second to reach ground. calculate acceleration due to gravity

Answers

Answer: 10 m/s^2

Explanation:

So I think the answer might be 10 m/s^2, following the equation: d=1/2a(t^2).

Variables:

d=45(m)

t=3(s)

a=?

We know the variables "d" and "t" in the equation and have to solve for "a".

So when we plug it in it's:

45=1/2(a)(3^2)

45=1/2(a)(9)

45=4.5(a)

10=(a)

A physics student spins a bucket of water over her head in a circular path in order to demonstrate centripetal force. She fills the bucket half-full with water first, and then empties out half of its contents (so that the bucket is a quarter-full) for her next trial. In which case is more force required to spin the bucket, and why? Explain using relevant force equation(s).

Answers

Answer:

The first case requires more force to spin de bucket.

Explanation:

As we know, the centripetal force is directly proportional to the mass, the equation is given by:

\(F_{c}=ma_{c}\)

The first case has a quarter more water than the second case, therefore the first case requires more force to spin de bucket.

I hope it helps you!

A gas occupies a certain volume at 27°C. At what temperature will it volume be doubled, assuming that its pressure remains constant?​

Answers

Answer:

327 \(^oC\)

Explanation:

The temperature at which the volume would be doubled is 327 \(^oC\).

Using the formula from Charles' law:

V1/T1 = V2/T2, where V1 = initial volume, T1 = initial temperature, V2 = final volume, and T2 = final temperature.

In this case, V2 = 2V1, T1 = 300 K (27 + 273), and T2 is what we are looking for.

Substituting the different entities in the equation:

V1/300 = 2V1/T2

    T2 = 300 x 2 = 600K

Hence, T2 = 600 - 273 = 327 \(^oC\)

Apply a 200N force to the left rope, and 150 N to the right rope. What is the magnitude and direction of the Resultant Force?

Answers

Answer:

Fnet = 200 -150

=50N

towards left

Durante su práctica un atleta recorre en línea recta una distancia de 900m en un tiempo de 170 segundos. ¿Cuál fue su rapidez promedio?

Answers

Answer:

Velocidad promedio = 5.29 m/s

Explanation:

Dados los siguientes datos;

Distancia = 900 m

Tiempo = 170 segundos

Para encontrar la velocidad media;

La velocidad se puede definir como la distancia recorrida por unidad de tiempo. La velocidad es una cantidad escalar y, como tal, tiene magnitud pero no dirección.

Matemáticamente, la velocidad viene dada por la fórmula;

\( Velocidad = \frac{distancia}{tiempo}\)

Sustituyendo en la fórmula anterior;

\( Velocidad = \frac{900}{170}\)

Velocidad = 5.29 m/s

Por lo tanto, la velocidad promedio del automóvil es 5.29 metros por segundo.

HELP ME PLEASE !!!!!!!!!!!!!!!!!

HELP ME PLEASE !!!!!!!!!!!!!!!!!

Answers

Answer:

Option D. 6.1 m/s²

Explanation:

We'll begin by calculating the acceleration due to gravity in each case. This is illustrated below:

1. For Rock:

Mass (m) = 20 g

Force (F) = 0.1224 N

Acceleration due to gravity (g) =?

Next, we shall convert 20 g to kg. This can be obtained as follow:

1000 g = 1 kg

Therefore,

20 g = 20/1000

20 g = 0.02 kg

Finally, we shall determine the acceleration due to gravity as follow:

Force of gravity (F) = mass (m) x Acceleration due to gravity (g)

F = mg

Mass (m) = 0.02 kg

Force (F) = 0.1224 N

Acceleration due to gravity (g) =?

F = mg

0.1224 = 0.02 × g

Divide both side by 0.02

g = 0.1224/0.02

g = 6.12 m/s²

2. For Grain of sand:

Mass (m) = 0.8 g

Force (F) = 0.00501 N

Acceleration due to gravity (g) =?

Next, we shall convert 0.8 g to kg. This can be obtained as follow:

1000 g = 1 kg

Therefore,

0.8 g = 0.8/1000

0.8 g = 0.0008 kg

Finally, we shall determine the acceleration due to gravity as follow:

Force of gravity (F) = mass (m) x Acceleration due to gravity (g)

F = mg

Mass (m) = 0.0008 kg

Force (F) = 0.00501 N

Acceleration due to gravity (g) =?

F = mg

0.00501 = 0.0008 × g

Divide both side by 0.0008

g = 0.00501/0.0008

g = 6.26 m/s²

3. For Metal bolt:

Mass (m) = 79 g

Force (F) = 0.4871 N

Acceleration due to gravity (g) =?

Next, we shall convert 79 g to kg. This can be obtained as follow:

1000 g = 1 kg

Therefore,

79 g = 79/1000

79 g = 0.079kg

Finally, we shall determine the acceleration due to gravity as follow:

Force of gravity (F) = mass (m) x Acceleration due to gravity (g)

F = mg

Mass (m) = 0.079 kg

Force (F) = 0.4871 N

Acceleration due to gravity (g) =?

F = mg

0.4871 = 0.079 × g

Divide both side by 0.079

g = 0.4871/0.079

g = 6.17 m/s²

From the above calculation we obtained the following values for acceleration due to gravity (g):

Object >>>> Acceleration due to gravity

Rock >>>>> 6.12 m/s²

Sand >>>>> 6.26 m/s²

Metal >>>>> 6.17 m/s²

Thus, closest approximation of the acceleration due to gravity of the planet is 6.1 m/s²

For most surfaces, the coefficient of static friction is ____ the coefficient of kinetic friction.

Answers

The coefficient of static friction is usually larger than the coefficient of kinetic friction, meaning it takes more force to get an object moving than to keep it moving.

For most surfaces, the coefficient of static friction is greater than the coefficient of kinetic friction.

The coefficient of static friction is the amount of force required to move an object that is initially at rest relative to a surface. This force is usually greater than the force required to keep the object moving, which is the coefficient of kinetic friction. This is because the static force must overcome the resistance of the surface, while the kinetic force is used to maintain the object's relative motion. This is why it takes more effort to start an object moving than to keep it going.

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What is the mass of an asteroid with a speed of 200 m/s and a momentum of 2,000 kg m/s?
A. 2200 kg
B. 10 kg
C. 400,000 kg
D. 1,800 kg

Answers

Answer:

jhnnmhunn vgu fhbiy f

Explanation:

hjbgyvfvubhjgvg

Answer:10 kg

Explanation: momentum p = mv and m = p/v

Mass m = 2000 kgm/ s / 200 m/s

can someone please help me ​

can someone please help me

Answers

Answer:

M a = (M1 + M2) a = F         Newton's Second Law

F = (M2 - M1) g         net force on the system

a = (M2 - M1) / (M1 + M2) g

a = (9 - 7) / (9 + 7) g = 2 / 16 * 10.0 m/s^2 = 1.25 m/s^2

a motorcycle traveling 100m/s drives off a horizontal ramp and lands a horizontal distance of 40m away from the edge of the ramp, what is the height of the ramp?

Answers

We will have the following:

First, we determine the time it takes for the motorcycle to traverse the 40 m:

\(40m=(100m/s)t\Rightarrow t=0.4s\)

Now, we will use the time to determine the height of the ramp:

\(\begin{gathered} d=(0m/s)(0.4s)+\frac{(9.8m/s^2)(0.4s)^2}{2}\Rightarrow d=\frac{98}{125}m \\ \\ \Rightarrow d=0.784m \end{gathered}\)

So, the ramp was located 0.784 meters in height.

it has been suggested that rotating cylinders about 20.0 mi long and 3.71 mi in diameter be placed in space and used as colonies. what angular speed must such a cylinder have so that the centripetal acceleration at its surface equals the free-fall acceleration on earth?

Answers

The cylinder would need to rotate at an angular speed of 1.44 x 10^-3 rad/s

To calculate the required angular speed of cylinder, we can use the following formula:

a_c = v^2 / r

where a_c is  centripetal acceleration, v is  linear speed, and r is the radius of the cylinder.

First, we can determine the free-fall acceleration on Earth, which is approximately 9.81 m/s^2.

20.0 miles = 32,186.88 meters, and 3.71 miles = 5,972.64 meters.

a = ω^2r,

Setting  centripetal acceleration equal to  free-fall acceleration, we have: \(9.81 m/s^2 = \omega^{2}(2,986.32 m)\)

ω = \(1.44 * 10^{-3} rad/s\)

Therefore, the cylinder would need to rotate at angular speed of 1.44 x 10^-3 rad/s to have the same centripetal acceleration at its surface as the free-fall acceleration on Earth.

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QUESTION 2 if you increase the initial position from which you drop the ball, which of the following changes? Assume a standard Cartesian coordinate system with the origin located at the planet surface. Select all that apply. time of flight initial velocity final velocity final position acceleration QUESTION 3 Based on your observations in the prelab, did the size of the ball you chose have any affect on the observed acceleration? Yes, the larger the ball the greater the acceleration O Yes, the smaller the ball the greater the acceleration No, thee had no effect on the acceleration, it was constant for each planet No, there was no observable correlation between ball size and acceleration it varied a lot QUESTION 4 Based on your observations from the prelab, does the planet's mass have an effect on the acceleration? Yes, the more massive the planet, the greater the acceleration Yes, the less massive the planet, the greater the acceleration No, there was no effect of the planet's mass on the acceleration I never changed the planet's mass, just the mass of the ball QUESTION 5 Based on your observations from the prelab, does the planet's radius have an effect on the acceleration? Yes, the larger the planet, the greater the acceleration Yes, the smaller the planet, the greater the acceleration No, there is no correlation between planet radius and acceleration; it is a int for any planet Was I supposed to change the planet's radius? I thought I only changed the radius of the ball QUESTION 6 Based on your observations in the prelab, did the mass of the ball you chose have any affect on the observed acceleration? Yes, the more massive the ball, the greater the acceleration Yes, the less massive the ball, the greater the acceleration No, the mass of the ball had no effect; the acceleration was constant for each planet No, the ball mass had no observable correlation with the acceleration; it varied a lot QUESTION 7 Which set of modified kinematic equations best represents the experiment you will perform? O Vy -- gt x = - 1/201² V=2(- 9)(0-yo) 10 vpy=ayt 0-10 + 1/2 gt? V = 2a (vo) vry-ayt 0 = y + 3 ayt? V/ = 2a,(0-yo) O Vgyagt o=yot 1 197² Vay = 29(0-yo) QUESTIONS You will be collecting data of initial position and time, thus it makes sense to use the following equation to analyze your data from a graph 0-yo+ • fogt if you do so, what is the best choice toplot on your yaxis • Yo Oy QUESTI In the experiment you will perform at home, you are asked to set up a standard Cartesian coordinate system with your origin on the ground directly below your release point. If you do that, which of the following quantities are going to be vero? Select all that apply one of the quantities are rere, select only one of these." initial position o final postion Initial velocity final velocity acceleration time of fight none QUESTION 10 You will be collecting data of initial position and time, thus it makes sense to use the following equation to analyze your data from a graph: o-yo + 1/2 ayt? ot on your x-axis? If you do so, and you want your graph to be linear, what is the be O Yo O ay ot OP QUESTION 11 After you graph your data, how will you find g? slope-(-29) slope-(2) slope-- slope( Oslope (-3/2) Oslope(9/2)

Answers

If you increase the initial position from which you drop the ball, the following changes:Time of flight will increase, Initial velocity will increase, Final velocity will increase, Final position will change, Acceleration will remain constant as long as the planet's mass and radius do not change.

QUESTION 3: Based on observations in the prelab, the size of the ball does not have any effect on the acceleration.

QUESTION 4: Based on observations in the prelab, the planet's mass has an effect on the acceleration. The more massive the planet, the greater the acceleration.

QUESTION 5: Based on observations in the prelab, the planet's radius has an effect on acceleration. The larger the planet, the greater the acceleration.

QUESTION 6: Based on observations in the prelab, the mass of the ball has an effect on the acceleration. The more massive the ball, the greater the acceleration.

QUESTION 7: The set of modified kinematic equations that best represent the experiment that will be performed is Vf = Vo + gt, d = Vit + 1/2 gt², Vf² = Vo² + 2gd.

QUESTION 8: The best choice to plot on the y-axis for the equation 0-yo+ • fogt is Oy.

QUESTION 9: When a standard Cartesian coordinate system is set up with the origin on the ground directly below the release point, all of the following quantities are going to be measured: Initial position, final position, initial velocity, final velocity, acceleration, and time of flight.

QUESTION 10: If the following equation is used to analyze the data from a graph: o-yo + 1/2 ayt², the best choice to plot on the x-axis to obtain a linear graph is ot.

QUESTION 11: After graphing the data, g will be found by taking the slope of the line. Therefore, the slope will be -9.8..

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A spring has a constant of 2000 N/m. If 1000 kg is placed on the spring

how far in meters will it compress?

Answers

The compression in the spring will be 4.9m

What is spring force?

The force needed to compress or extend a spring attached to an object is known as the spring force. A spring exerts an equal and opposite force on a body when the object exerts a force on it. It always acts to bring mass back to its equilibrium. Spring force exerted by the spring on the body is given by = where k is the spring constant of the spring x is the compression or extension caused in the spring. To find the x we can use this formula.

Now, according to the question we have

Spring constant=2000N/m

Mass attached to the spring=1000Kg

On substituting the values in the above formula, we get the compression as

F=kx

mg=kx

1000×9.8=2000×x

x=4.9m

Therefore, the compression in the spring is 4.9m

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two students will be working together diluting concentrated acid for their experiment. before beginning, they think about the ramp acronym and quickly assess the risk of their planned procedure. choose the best assessment for each letter.

Answers

By using the RAMP acronym, the students can examine and manage the risks connected with their diluting concentrated acid approach, resulting in a safer and more regulated experimental process.

To assess the risk of their planned procedure using the RAMP acronym, the best assessment for each letter would be as follows:

R - Recognize hazards: The students should identify and acknowledge any potential hazards associated with diluting concentrated acid.

A - Assess risks: The students should evaluate the risks associated with the procedure. This involves considering the probability and potential consequences of accidents or mishaps, such as acid splashes, improper handling, or inhalation of fumes.

M - Minimize risks: The students should take measures to minimize the identified risks. This includes implementing safety protocols and precautions.

P - Prepare for emergencies: The students should be prepared to respond to any potential emergencies or accidents that may occur during the procedure.

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Which of the following expressions is correct for the transmitted intensity of an unpolarized beam of light with an intensity I_i passing through a polarizer? A) I_t = I_i B) I_t = 2 I_i C) i_t = 4 I_i E) I_t = (1/4) I_i A cordless phone operates at 900 MHz. What is the associated wavelength of this cell phone signal? A) 30 m B) 3.0 m C) 0.33 m D) 3.0 mm E) 0.33 mm The distance between the two planets is 1.6 times 10^6 m. How much time would the light signal lake to go from one planet to the other? A) 0.53 times 10^-2 s B)1.9 times 10^2 s C) 1.9 times 10^-2 s D) 1.3 times 10^2 s E) 0.45 times 10^-2 s

Answers

A) I_t = I_i, C) 0.33 m, A) 0.53 times 10^-2 s

Which expression is correct for the transmitted intensity of an unpolarized beam of light passing through a polarizer? What is the wavelength associated with a cordless phone operating at 900 MHz? How much time does a light signal take to go from one planet to another that are 1.6 times 10^6 m apart?

For the first question:

The correct expression for the transmitted intensity of an unpolarized beam of light passing through a polarizer is:

A) I_t = I_i

When an unpolarized light beam passes through a polarizer, the transmitted intensity is equal to the incident intensity. This means that the intensity of the light remains unchanged after passing through the polarizer.

For the second question:

The associated wavelength of a cell phone signal operating at 900 MHz can be calculated using the formula: wavelength = speed of light / frequency.

The speed of light is approximately 3.0 x 10^8 m/s.

Calculating the wavelength:

wavelength = (3.0 x 10^8 m/s) / (900 x 10^6 Hz)

wavelength = 3.33 x 10^-1 m

Therefore, the correct answer is:

C) 0.33 m

The wavelength of the cell phone signal is 0.33 meters.

For the third question:

To calculate the time it takes for a light signal to travel from one planet to another, we need to divide the distance between the two planets by the speed of light.

Calculating the time:

time = distance / speed of light

time = (1.6 x 10^6 m) / (3.0 x 10^8 m/s)

time = 5.33 x 10^-3 s

Therefore, the correct answer is:

A) 0.53 times 10^-2 s

The time for the light signal to travel from one planet to the other is 0.53 times 10^-2 seconds.

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What are immiscible liquids?

Answers

Immiscible liquids are those which won't mix to give a single phase. Oil and water are examples of immiscible liquids - one floats on top of the other. It explains the background to steam distillation and looks at a simple way of carrying this out.

With modulus of elasticity, MoE - 7,920 N/mm2 at 12% mo, what would be the expected MoE at 23% mc? Assume FSP = 30 % Give your answer in N/mm² to the nearest whole number.

Answers

to find the modulus of elasticity MoE at 23% of moisture content based on the already given modulus of elasticity of 12% moisture content we need to consider a shrinkage behavior of material. the expected MoE comes out to be approximately \(6,836 N/mm².\)

given information:

Modulus of elasticity at 12% moisture content =7,920 N/mm²

resultant shrinkage or final shrinkage percentage FSP = 30%

To calculate the expected MoE at 23% moisture content we have the following equation:

MoE-23% =   \(MoE-12%\) \((1 - FSP (23 - 12) / (100 - 12))\)

MoE-23% = \(7,920 N/mm² × (1 - 0.30 × (23 - 12) / (100 - 12))\)

MoE-23% =\(7,920 N/mm² × (1 - 0.30 × 11 / 88)\)

MoE-23% = \(7,920 N/mm² × (1 - 0.1364)\)

MoE-23% = \(7,920 N/mm² × 0.8636\)

MoE-23% =  \(6,836 N/mm²\)

therefore the expected modulus of elasticity at 23% moisture content comes out to be approx \(6,836 N/mm²\).

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what is the period of this oscillation? what is the period of this oscillation? 12 s 24 s 36 s 48 s 50 s

Answers

According to question, the correct matching of oscillations is A - B, B-C, C -B, D-B and E-B .

T = 2 Square root of L/g, where L is the pendulum's length and g is the acceleration brought on by gravity, is the formula for a pendulum's period.

The time it takes a body to make one complete to and from movement is the period of oscillation for that body. (ii) The acceleration of free fall caused by gravity is the rate at which a body's velocity increases over time as a result of the earth's gravitational pull when it is falling under its own weight (alone).

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The correct question is :

Figure Q14.24 represents the motion of a mass on a string. A What is the period of the oscillations?

A 12 S

B 24 S

C 36 S

D 48 S

E 50S

B What is the amplitude of the oscillation?

a 1.0 cm

b 2.5 cm

c. 4.5 cm

D 5.0 cm

E 9.0 Cm

List the three astronomical causes for the seasons

Answers

1. Is the Earth’s tilted axis

The relationship between kinetic energy and speed is ________ proportional

Answers

The kinetic energy is proportional to the square of the speed, so doubling the speed increases the kinetic energy by a factor of 4.

The relationship between kinetic energy and speed is directly proportional.

The given problem is based on the Kinetic energy. The energy possessed by any object by virtue of its motion is known as kinetic energy of an object. The mathematical expression for the kinetic energy is given as,

\(KE = \dfrac{1}{2}mv^{2}\)

Here,

m is the mass of object.

v is the speed of object.

the mass of any object remains constant. Then, the kinetic energy is given as,

\(KE \propto v^{2}\)

Thus, we can conclude that the kinetic energy is directly proportional to the square of speed of object.

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over the elastic range, the deformation of a spring is directly proportional to group of answer choices the spring constant the applied force the amount of compression the amount of stretch

Answers

Over the elastic range, the deformation of a spring is directly proportional to: B. the applied force.

What is Hooke's law?

Hooke's law states that the deformation (strain) of a spring is directly proportional to the applied force (stress) within the elastic range of the spring.

According to Hooke's law, the applied force affects the motion of an object attached to the end of a horizontal spring on a frictionless horizontal track.

Mathematically, Hooke's law force is modeled by this mathematical expression:

F = -kx

Where:

F represents Hooke's law force or applied force.k represents spring constant.x represents the displacement.

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Where is a proton located within an atom?
A. Anywhere within the atom
B. In the cloud around the nucleus
C. Attached to an electron
D. In the nucleus of the atom

Answers

Answer:

in the nucleus of the atom

Explanation:

a p 3 x

the brain can retain the impression of the image of an object for 1/20of a second even when the image is no longer in front of the eyes .

plz tell me whether it is true or false

Answers

False it is 1/16 of a second

During sewer pipe installation using a laser, a laser beam is projected through the pipe until it hits a(n) ____.A. screw horizontal motionB. horizontal cross lineC. target beamD. beyond the beam

Answers

During sewer pipe installation using a laser, a laser beam is projected through the pipe until it hits a target beam(c).

The target beam acts as a reference point or marker that helps align the pipe correctly during installation. By hitting the target beam, the laser beam indicates the desired direction and position for the pipe, ensuring accurate installation.

The target beam is often placed at the other end of the pipe or at specific intervals along the pipe's path, allowing the construction crew to adjust the alignment and slope as necessary. This process helps ensure the proper installation of the sewer pipe, minimizing potential issues and ensuring efficient drainage.

So c is correct option.
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A box is sliding with a speed of 4.50 m/s4.50 m/s on a horizontal surface when, at point PP, it encounters a rough section. On the rough section, the coefficient of friction is not constant, but starts at 0.1000.100 at PP and increases linearly with distance past PP, reaching a value of 0.6000.600 at 12.5 m12.5 m past point PP.A) Use the work-energy theorem to find how far this box slides before stopping.B) What is the coefficient of friction at the stopping point?C) How far would the box have slid if the friction coefficient didn't increase, but instead had the constant value of 0.1000.100?

Answers

(A) This box glides, then slides up to 4.74 m before stopping . (B) The friction coefficient at the point of halting is 0.537. (C) The box would have slid 101.25 meters before coming to a stop if the coefficient of friction had stayed unchanged.

To solve this problem, we can use the work-energy theorem, which states that the net work done on an object is equal to its change in kinetic energy:

Net work = ΔK.E.

We can break the motion of the box into two parts: before and after the rough section. Before the rough section, the box is moving with a constant velocity, so the net work done on it is zero. After the rough section, the box slows down and comes to a stop, so the net work done on it is equal to its initial kinetic energy:

Net work = -K.E.

(A) To find how far the box slides before stopping, we need to find the distance over which the box is acted upon by the increasing frictional force. Let's call this distance x.

W (friction) = ∫₀ˣ F f(x') dx'

here,

F f(x') is frictional force at a distance x' from point P.

Since the coefficient of friction increases linearly with distance, we can express F f(x') as:

F f(x') = μ₀ + (μ f - μ₀) * (x'/x f)

here,

μ₀ is initial coefficient of friction at point P,

μ f is final coefficient of friction at distance x f = 12.5 m, and

x' ranges from 0 to x.

Reserving expression of F f(x') into the integral for W (friction):-

W (friction) = μ₀ * x + (μ f - μ₀) * (x²/2x f)

Express initial kinetic energy as:-

K.E. = (1/2) * m * v²

here,

m is mass of the box and

v is its initial velocity of 4.50 m/s.

Setting the net work equal to the change in kinetic energy:-

= μ₀ * x + (μ f - μ₀) * (x²/2x f)

= (1/2) * m * v²

= x² - 2x f * [(μ f - μ₀)/μ₀] * x - 2x f * (K.E./(μ₀ * m))  

= 0

Putting given values of μ₀, μ f, x f, m, and v:-

x = 4.74 m

Therefore, the box slides for a distance of 4.74 m before coming to a stop.

(B) To find the coefficient of friction at the stopping point, we can use the same equation we derived earlier for W (friction) and solve for μ f:-

= W (friction)

= μ₀ * x + (μ f - μ₀) * (x²/2x f)

= -K.E.

= μ f

= (2 * K.E. + μ₀ * x * (μ f - μ₀)/x f) / x²

Putting given values of K.E., μ₀, μ f, x f, and x:-

μ f = 0.537

Therefore, the coefficient of friction at the stopping point is 0.537.

(C)  If the coefficient of friction remained constant at μ₀ = 0.1000, then we can simplify the equation we derived for x by setting μ f = μ₀:

= μ₀ * x + (μ₀ - μ₀) * (x²/2x f)

= (1/2) * m * v²

Simplifying the second term:-

μ₀ * x = (1/2) * m * v²

Solving for x:-

x = (m * v²) / [2 * μ₀ * W (friction)]

here,

W (friction) is work done by friction.

To find W (friction), we can integrate the frictional force over the entire distance traveled by the box:-

= W (friction)

= ∫₀ˣ F f(x') dx'

here,

F f(x') is constant frictional force of μ₀.

Reserving this expression for W friction into the equation for x:-

x = (m * v²) / (2 * μ₀ * F f * x)

here,

F f is constant frictional force of μ₀.

Simplifying:-

x = (m * v²) / (2 * μ₀ * F f)

Putting given values of m, v, μ₀, and F f:-

x = 101.25 m

Therefore, if the coefficient of friction had remained constant at μ₀ = 0.1000, the box would have slid for a distance of 101.25 m before coming to a stop.

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