Question #2
2. Stan walks 10km west to the grocery store. He shops
then walks back 10 km east back to his house. What
distance did he cover? What was his displacement?

Answers

Answer 1

Answer:

Distance 20 km and Displacement 0 km

His displaceent is 0 km because he ends his walk where he started. The total distance of his walk is 20 km because he walks 10 km to the store + 10km back home.


Related Questions

A satellite orbiting Earth at a velocity of 3700 m/s collides with a piece of
space debris traveling at 6000 m/s. If the objects have the same mass and
the space debris has a velocity after collision of 3700 m/s, what is the
velocity of the satellite after the collision?
A. 3000 m/s
B. 6000 m/s
c. 5000 m/s
D. 4000 m/s

Answers

Answer: B

Explanation:

You can use the conservation of momentum, under the assumption that no mass was lost when the collision occurred. The initial momentum of the system must equal the final momentum of the system. Our system is the region including, and only including, the satellite and the space debris. Classical momentum is defined as the product of mass and velocity:

\(p_i=p_f\)

\(m_1v_1_i+m_2v_2_i=m_1v_1_f+m_2v_2_f\)

Due to mass 1 equaling mass 2, we can factor these quantities out:

\(m(v_1_i+v_2_i)=m(v_1_f+v_2_f)\)

Cancel the mass term on both sides to get:

\(v_1_i+v_2_i=v_1_f+v_2_f\)

We have the initial and final velocities for everything besides the final velocity of the satellite. Plug everything in:

\(3700m/s+6000m/s=v_1_f+3700m/s\)

\(v_1_f=6000m/s\)

Please help me



Explain why driver age 16-18 are most likely to be involved in traffic accidents

Answers

Answer:Lack of experience.

Explanation:

Research from the CDC points to a few key reasons teen drivers are likely to be involved in car accidents: Lack of experience. Teen drivers have triple the fatal crash risk of older drivers, in part because they do not have the skills to recognize and avoid road hazards.

The net force acting on Mrs. Cosce 1,500 kg car is 12,000 N. What is the acceration of her car?

Answers

Answer: 8.0 m/s2

Explanation:

F = ma

a = F/m

F = 12,000 N

m = 1,500 kg

a = 12,000 N / 1,500 kg = 8.0 m/s2

what is the job title) makes the decision regarding the quality of produce and if it will be sold fresh or processed?

Answers

Food marketing hope this helps ! ;)

Write a hypothesis about the effect of the racetrack’s height on the speed of the car using the format of "if…then…because….” Be sure to answer the lesson question "How can motion be described?”

Answers

Answer:

Sample Response: If the starting height of a sloped racetrack is increased, then the speed at which a toy car travels along the track will increase because the toy car will have a greater acceleration.

Explanation:

Sample Response: If the starting height of a sloped racetrack is increased, then the speed at which a toy car travels along the track will increase because the toy car will have a greater acceleration.

just in case ur one of the people who like to double-check ur answer before turning it in or before u go onto the next thing u have to work on for the day(if ur doing online school) here u go the person above is 100% correct but here it is again if u like to double-check like I do

Which of the following is true about electricity and magnetism?
A. The creation of an electric current or magnetic field depends on the movement of electrons
B. Magnets can induce electric currents only when using the north pole of the magnet.
C. The free flow of protons down a copper wire causes an electric current that can create a magnetic field.
D. Attractive and repulsive forces between charged particles prevent them from creating electric currents or magnetic fields.

Answers

The creation of an electric current or magnetic field depends on the movement of electrons  is true about electricity and magnetism.

Option A is correct.

What distinguishes electricity from magnetism?

The motion and presence of charged particles constitute the essence of electricity. The force that the magnets exert when they attract or repel one another, on the other hand, is referred to as magnetism. As a result, we can see how distinct they are from one another.

What does magnetism mean?

Electromagnetism encompasses a variety of phenomena, one of which is magnetism. Ferromagnetic materials, which can be magnetized into permanent magnets and generate their own magnetic fields by being strongly attracted by magnetic fields, exhibit the most well-known effects. A magnet can also be demagnetized.

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The two angled ropes are used to support the crate in Figure P5.7. The tension in the ropes can have any value up to 1500 N. When the tension exceeds this value, the ropes will break. What is the largest mass the ropes can support?

The two angled ropes are used to support the crate in Figure P5.7. The tension in the ropes can have

Answers

Answer:

170 kg

Explanation:

Free-Body Diagram:

Let's start by drawing a free body diagram for this problem. Let's call the tension in the left rope \(T_1\) and the tension in the right rope \(T_2\).

Now we can construct a free body diagram using the horizontal and vertical components of the two tension forces.

Let's start with the left tension force:

Horizontal component (x): \(T_1 \cdot cos(30)\)Vertical component (y): \(T_1 \cdot sin(30)\)

The right tension force:

Horizontal component: \(T_2 \cdot cos(45)\)Vertical component: \(T_1 \cdot sin(45)\)

In order to see what these forces look like on the diagram, look at the first image attached. (1)

Now, we can create the FBD using the components of the tension forces and the force of gravity pulling on the crate, known as w.

The horizontal components of \(T_1\) and \(T_2\) go on the left and right of the FBD, respectively. The two vertical components go on top, and the weight force is on the bottom. We know that weight = mg.

To see what the free body diagram should look like, see the second image attached. (2)

Now that we have the FBD, we can write a system of equations using the sum of forces in both the x- and y-direction.

Since the crate is not moving in either the horizontal or vertical direction, we can say that the net force acting on the crate is 0.

\(F_\text{net} = 0\)

This means that the sum of x forces and the sum of y forces are both 0. Let's set the top and right to be the positive direction and the bottom and left to be the negative direction. Now we can write the system of equations:

\(\sum F_x = T_2 \cdot cos(45) - T_1\cdot cos(30) = 0\) \(\sum F_y = T_1 \cdot sin(30) +T_2\cdot sin(45) - mg = 0\)

There are many ways to solve this system of equations, but I will be showing the top two ways that I tend to solve these types of problems.

Method 1:

Solve for \(T_1 \cdot sin(30)\) and \(T_1 \cdot cos(30)\) in both equations.

\(T_1 \cdot cos(30) = T_2 \cdot cos(45)\) \(T_1\cdot sin(30) = mg - T_2 \cdot sin(45)\)

We know that \(\frac{sin\theta}{cos\theta}\) = \(tan\theta\), so we can reorder both equations and divide them.

\(T_1\cdot sin(30) = mg - T_2 \cdot sin(45)\) \(T_1 \cdot cos(30) = T_2 \cdot cos(45)\) \(tan(30)=\frac{mg-T_2\cdot sin(45)}{T_2\cdot cos(45)}\)

Note that \(\frac{T_1}{T_1}\) cancels, leaving us with tan(30).

Now that we have this equation, we can plug in known values. We are trying to solve for m, the largest mass of the crate that the ropes can support. We know that:

\(g=9.8\ \frac{m}{s^2}\) \(T_2=1500\ \text{N}\)  

Let's substitute these values into our equation:

\(tan(30)=\frac{m(9.8)-(1500)\cdot sin(45)}{(1500)\cdot cos(45)}\)

Multiply 1500 * cos(45) to both sides of the equation.

\(tan(30) \cdot (1500 \cdot cos(45)) =9.8m-(1500 \cdot sin(45))\)  

Add 1500 * sin(45) to both sides of the equation.

\(tan(30) \cdot (1500 \cdot cos(45)) + 1500 \cdot sin(45)) =9.8m\)

Divide both sides of the equation by 9.8.

\(\frac{tan(30) \cdot (1500 \cdot cos(45)) + (1500 \cdot sin(45)) }{9.8}= m\)

Simplify.

\(\frac{1673.032607}{9.8}=m\) \(m=170.717613\)

The largest mass the ropes can support is around 170 kg (round down, not up).

Method 2:

We can use the system of equations again.

\(T_1 \cdot cos(30) = T_2 \cdot cos(45)\) \(T_1\cdot sin(30) = mg - T_2 \cdot sin(45)\)

This time, let's do a little guess and check. Using the first equation, plug in 1500 N for T2 and solve for T1.

\(T_1 \cdot cos(30) = (1500) \cdot cos(45)\)

Divide both sides of the equation by cos(30).

\(T_1=\frac{1500 \cdot cos(45)}{cos(30)}\)

Simplify.

\(T_1=1224.744871 \ \text{N}\)

Now plug in 1500 N for T1 and solve for T2.

\((1500) \cdot cos(30) = T_2 \cdot cos(45)\)

Divide both sides by cos(45).

\(T_2=\frac{1500\cdot cos(30)}{cos(45)}\) \(T_2=1837.117307 \ \text{N}\)

Since the tension cannot exceed 1500 N without the rope breaking, we must use the first substitution, where \(T_1=1224.744871\) and \(T_2=1500 \ \text{N}\).

Now we can use these known values and plug them into the second equation: \(T_1\cdot sin(30) = mg - T_2 \cdot sin(45)\)

Add \(T_2 \cdot sin(45)\) to both sides of the equation.

\(mg=T_1 \cdot sin(30) + T_2 \cdot sin(45)\)

Divide both sides of the equation by g.

\(m=\frac{T_1 \cdot sin(30) + T_2 \cdot sin(45)}{g}\)

Plug in known values and solve for m.

\(m=\frac{(1224.744871) \cdot sin(30) + (1500) \cdot sin(45)}{9.8}\)  

Simplify.

\(m=\frac{1673.032607}{9.8}\) \(m=170.717613\)

As you can see, we get the same answer with either method. The largest mass the ropes can support is 170 kg.

The two angled ropes are used to support the crate in Figure P5.7. The tension in the ropes can have
The two angled ropes are used to support the crate in Figure P5.7. The tension in the ropes can have

Shooting a rock with a slingshot converts
energy to__________,
energy____________,

Answers

Answer:

converts elastic energy to mechanical energy

Explanation:

A person drives a car around a circular road with a constant speed of 20 m/s. The
radius of the circular road is twenty-five meters. What is the acceleration of the car?
o 20 m/s2
O 16 m/s2
O 10 m/s2
O 8 m/s2

Answers

Answer:

16 m/s^2

Explanation:

acceleration tangential = (v^2)/r

a=400/25

a=16 m/s^2

Side note: next time, be more specific when asking about acceleration in circular motion. There's more than one type! Example:

angular acceleration=acceleration tangential/r

angular acc.=16/25

angular acc.=0.64 rad/s^2

16 m/s2 is the answer

Net force causes motion.

Net force causes motion.

Answers

Answer: If you want me to write them for you here they are

Explanation:

Net force causes  change in motion because  a net external force causes a change in motion; thus, we see that a net external force causes acceleration.

Not more likely to be Net force motion because if it doesnt say change then its gonna stay the same so Net force does cause change in a motion because  take for example if you are going to bounce a basketball its gonna change its position from one place to another thats how Net force causes Change in motion.  

Hope this helps :)

What is the acceleration of an object with a mass of 17kg which is free falling if it feels a force of airresistance of 100.N?

Answers

Consider that the object experiences two forces at time: gravitational force (which is the weight of the object) and friction force due to air resistance. The net force over the object id then:

F = W - Fr

where,

F: net force

W: weight

Fr: friction force = 100.0N

The net force is equal, by Newton second law, to F = m*a, where m is the mass of the object and a is the acceleration.

Then, you have:

m*a = W - Fr

a = (W - Fr)/m

Consider that the weight of the object is:

W = m*g = (17.0 kg)(9.8 m/s^2) = 166.6 N

Then, by replacing the values of W, Fr and m into the expression for a, you obtain:

a = (166.6N - 100.0N)/(17.0kg)

a = 66.6N/17.0kg

a = 3.9 m/s^2

Hence, the acceleration of the object is approximately 3.9 m/s^2

One of the fastest roller coasters (2000 kg) in the world is the Magnum XL - 200 at
Cedar Point Park in Sandusky, Ohio. This ride includes an initial vertical drop of 59.3 m.
Assume that the roller coaster has a speed of nearly zero as it crests the top of the hill.
a. If the track was frictionless, find the speed of the roller coaster at the bottom of
the hill.

Answers

The speed of the roller coaster at the bottom of the hill is 33.9 m/s.

The conservation of mechanical energy is used to determine the speed of the roller coaster at the bottom of the hill, as there is no friction. According to the law of conservation of energy, mechanical energy is constant at all points in a frictionless environment.Let's look at the equation below:PEg + KE = PEg + KEwhere PEg is gravitational potential energy and KE is kinetic energyThe kinetic energy is maximum and the gravitational potential energy is zero when the roller coaster is at the bottom of the hill. The gravitational potential energy is highest when the roller coaster is at the top of the hill, with its potential energy equal to its kinetic energy when it reaches the bottom of the hill.Initially, the roller coaster is at rest at the top of the hill. The gravitational potential energy of the roller coaster is transformed into kinetic energy as it descends the hill. We can calculate the speed of the roller coaster using the law of conservation of energy.Solution:Given,Height of the hill, h = 59.3 mGravitational acceleration, g = 9.8 m/s²Mass of roller coaster, m = 2000 kgWe need to find the speed of the roller coaster at the bottom of the hill, v.To begin, calculate the potential energy at the top of the hill.Potential energy at the top of the hill = mgh Where m is the mass of the roller coaster, g is the acceleration due to gravity, and h is the height of the hill.

The potential energy at the top of the hill is given by:PEg = mgh= 2000 kg × 9.8 m/s² × 59.3 m= 1.15 × 10⁶ JNow, let's figure out the velocity at the bottom of the hill.Using the conservation of energy, we can write,PEg = KE + KEwhere PEg is gravitational potential energy and KE is kinetic energyThe gravitational potential energy is equal to the kinetic energy.KE = PEg= 1.15 × 10⁶ JKE = 1/2 × mv²Where m is the mass of the roller coaster and v is the velocity of the roller coaster.Substituting the given values in the above equation, we get;1.15 × 10⁶ = 1/2 × 2000 × v²v² = (2 × 1.15 × 10⁶) / 2000v² = 1150v = √1150v = 33.9 m/s.

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How are period and frequency related to each other?

Answers

Search Results
Featured snippet from the web
Frequency refers to the number of occurrences of a periodic event per time and is measured in cycles/second. In this case, there is 1 cycle per 2 seconds. ... Frequency is the reciprocal of the period. The period is 5 seconds, so the frequency is 1/(5 s) = 0.20 Hz

The speed of a cart is increased uniformly from 0.32 meters per second to 1.43 meters per second in 1.82 seconds. The cart’s acceleration is

Answers

Answer:

0.610m/s^2

Explanation:

Acceleration is defined as the ΔV/ΔT. In this case, the change in velocity is 1.43-0.32=1.11 m/s. The change in time is 1.82 seconds. Plugging in what we know, it will result in an acceleration of 0.610 m/s^2.

A researcher investigated whether job applicants with popular (i.e. common) names are viewed more favorably than equally qualified applicants with less popular (i.e. uncommon) names. Participants in one group read resumes of job applicants with popular (i.e. common) names, while participants in the other group read the same resumes of the same job applicants but with unpopular (i.e. uncommon) names. The results showed that the differences in the evaluations of the applicants by the two groups were not significant at the .001 level

Answers

The researcher did not find strong evidence to support the idea that job applicants with popular names are viewed more favorably than equally qualified applicants with less popular names.

What factors plan an important role in the hiring process for a job?

It sounds like the researcher conducted an experiment to investigate whether job applicants with popular names are viewed more favorably than equally qualified applicants with less popular names.

Based on the information provided, the researcher found that the differences in the evaluations of the applicants by the two groups were not significant at the .001 level.

The factors that play an important role in the hiring process for a job:

(1) Qualifications and experience: Employers typically look for candidates who possess the necessary qualifications and experience for the job. This includes education, training, certifications, and work experience.

(2) Skills and abilities: Employers also consider a candidate's skills and abilities related to the job. These may include technical, interpersonal, communication, and problem-solving skills.

(3) Personal characteristics: Personal characteristics, such as motivation, work ethic, and adaptability, can also play a role in the hiring process. Employers may look for candidates who demonstrate a positive attitude, a willingness to learn, and the ability to work well with others.

(4) Fit with company culture: Companies may also consider whether a candidate fits with their company culture, values, and mission. This can include factors such as teamwork, creativity, and innovation.

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If a ball leaves the ground with a velocity of 4.67 m/s,
how high does the ball travel?

Answers

Answer:

\(Vf^2=Vo^2+2aS\\(0m/s)^2=(4.67m/s)^2+(2*-10m/s^2)S\\-(4.67)^2 m^2/s^2=-20m/s^2*S\\S=(21.8089/20) m\\S=1.090445 m\\\)

The hot glowing surfaces of stars emit energy in the form of electromagnetic radiation. It is a good approximation to assume that the emissivity e is equal to 1 for these surfaces.
A) Find the radius RRigel of the star Rigel, the bright blue star in the constellation Orion that radiates energy at a rate of 2.7×1031W and has a surface temperature of 11,000 K. Assume that the star is spherical. Use σ=5.67×10−8W/m2⋅K4 for the Stefan-Boltzmann constant and express your answer numerically in meters to two significant figures.
B)Find the radius RProcyonB of the star Procyon B, which radiates energy at a rate of 2.1×1023W and has a surface temperature of 10,000 K. Assume that the star is spherical. Use σ=5.67×10−8W/m2⋅K4 for the Stefan-Boltzmann constant and express your answer numerically in meters to two significant figures.

Answers

The radius of the Rigel bright blue star and the procyan B is found to be   5.4x10¹⁰m and 5.4x10⁶m

Using the surface radiation formula P (energy per second in Watt) = emissivity constant * surface area * Stefan-boltzmann constant * temperature in kelvin4*.

2.7x10³¹ = 1x5.67x10⁻⁸xAx11000⁴

Making A Formula Subject = 2.7x10³¹/ (5.67*10⁻⁸x1.46x10¹⁶) = 0.3261x10²³m²

The surface area = 4R² since the form is a spherical (radius of the Rigel)

R = √ (0.3261x10²³/ 4π) = 5.1 x 10¹⁰m

The radius of the Rigel star is 5.1 x 10¹⁰m.

B) repeating the previous step

2.1x10²³ = 1xAx5.67x10⁻⁸x1000⁴, where A is the Procyon's surface area.

Creating a formula topic,

A = 2.1x10²³/(5.67x10⁻⁸x10¹⁶)

A = 0.37x10¹⁵

The star is thought to be a spherical;

A = 4R², where R is Procyon's radius.

R = √(0.37x10¹⁵/4π) = 5.4x10⁶m

The radius of the Procyan B is  5.4x10⁶m.

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In a hydraulic press the large piston has cross-sectional area 230 cm2 and the small piston has cross-sectional area 5 cm2. If a force of 250 N is applied to the small piston, what is the force (in kN) on the large piston? Give the answer with one decimal an no unit.

Answers

The force on the larger piston of cross-sectional area 230 cm² is 11500 N.

What is force?

Force can be defined as the product of mass and acceleration.

To calculate the force on the larger piston, we use the formula below.

Formula:

F = fA/a............... Equation 1

Where:

F = Force on the larger pistonf = Force applied to the smaller pistonA = Cross-sectional  Area of the larger pistona = Cross-sectional Area of the smaller piston

From the question,

Given:

A = 230 cm²a = 5 cm²f = 250 N

Susbtitute these values into equation 1

F = (250×230)/5F = 11500 N

Hence, the force on the larger piston is 11500 N.

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B (B=26.5)
56.0%
A (A = 44.0)
28.0°
C(C=31.0)
< 1 of 1 >
Part A
Given the vectors A and B shown in the figure ((Figure 1)), determine the magnitude of B-A
Express your answer using three significant figures.
195] ΑΣΦ
|B-A =

Answers

Determine the magnitude of B-A is 53.68

1.4

Magnitude is a term used to describe size or distance. We can relate the magnitude of the movement to the size and movement speed of the object. The magnitude of a thing or an amount is its size. A car moves at a faster pace than a motorcycle, just in terms of speed.

Magnitude is the relative size of an object (mathematics). The mathematical term for a vector's length or size is the norm. By using the symbol |v|, the magnitude of a vector formula can be utilized to determine the length of a given vector (let's say v). This amount is essentially the distance between the vector's beginning point and ending point.

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B (B=26.5)56.0%A (A = 44.0)28.0C(C=31.0)&lt; 1 of 1 &gt;Part AGiven the vectors A and B shown in the

An automobiles wheels are locked as it slides to a stop from 28.9m/s. If the coefficient of kinetic friction is 0.224 and the road is horizontal, how long does it take the car to stop? And how far does it travel while stopping?

Answers

Answer:

It takes the car 13.2 seconds to stop

The car travels 19.2 m while stopping

Explanation:

The coefficient of kinetic friction, μ = 0.224

The initial velocity, u = 28.9 m/s

The final velocity, v = 0 m/s

The force acting in the x-direction is:

\(\begin{gathered} \sum ^{}_{}f=ma_x \\ \mu_kmg=ma_x \\ 0.224m(9.8)=ma_x \\ a_x=0.224(9.8) \\ a_x=2.1952m/s^2 \end{gathered}\)

The time taken for the car to stop can be calculated using the formula:

\(\begin{gathered} v=u+a_xt \\ 0=28.9-2.1952t \\ t=\frac{28.9}{2.1952} \\ t=13.2\text{ seconds} \end{gathered}\)

The distance travelled

\(\begin{gathered} S=ut+\frac{1}{2}at^2 \\ S=28.9(13.2)+0.5(-2.1952)(13.2^2) \\ S=190.2m \end{gathered}\)

What major difference was there in the US leadership during the Potsdam Conference?
A. Roosevelt was tougher on the Soviet Union and Germany
B. Truman was tougher on communism and less appeasing
C. Truman was more willing to compromise to make progress
D. Roosevelt began using atomic weapons as a bargaining threat

Answers

The answer of this problem is A

A 1,200 kg car accelerates at 3 m/s2. What net force is the car experiencing during this
acceleration?
0 3600 N
0 2000 N
2400 N
O ON

Answers

Answer:

3600 N

Explanation:

F=ma

1200*3 = 3600

A hollow glass sphere has a density of 1.3g/cm at 20 C. Glycerine has a density of 1.26 g/cm at 20 C. At what temperature would the sphere begin to float in glycerine

Answers

A hollow glass sphere has a density of 1.3g/cm at 20 C. Glycerine has a density of 1.26 g/cm at 20 C.

To determine the temperature at which the hollow glass sphere begins to float in glycerine, we need to calculate the density of glycerine at various temperatures and compare it to the density of the glass sphere.

The density of glycerine changes with temperature, so we need to use a density-temperature chart or equation to determine the density of glycerine at different temperatures.

Assuming the hollow glass sphere has a uniform wall thickness, we can calculate its volume by subtracting the volume of the hollow interior from the volume of the whole sphere

Volume of sphere = (4/3)π\(r^{3}\)

Volume of hollow interior = (4/3)π\((r-t)^{3}\)

Volume of glass wall = (4/3)π(\(r^{3}\) - \((r-t)^{3}\)), where t is the thickness of the glass wall.

From the density and volume of the glass sphere, we can determine its mass

Mass of glass sphere = Density of glass sphere x Volume of glass sphere

Next, we can use Archimedes' principle to determine the volume of glycerine displaced by the glass sphere when it is submerged in the glycerine

Volume of glycerine displaced = Mass of glass sphere / Density of glycerine at the given temperature

When the glass sphere floats, the volume of glycerine displaced will be equal to the volume of the glass sphere. Thus, we can set the two volumes equal to each other and solve for the temperature at which the density of glycerine matches the density of the glass sphere

Volume of glass sphere = Volume of glycerine displaced

(4/3)π\(r^{3}\) - (4/3)π\((r-t)^{3}\) = Mass of glass sphere / Density of glycerine at the given temperature

Hence, for the temperature requires knowing the radius and thickness of the glass sphere and the mass of the sphere.

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B. Calculate the total resistance of the circuit below. (4 points)



c. In the circuit diagram above, meters 1 and 2 are connected as shown. Write 2 - 3 sentences identifying each type of meter and how it is connected with the 30.0 Ω resistor in the circuit. (4 points)




d. In the circuit diagram above, predict which resistors (if any) will stop working when the switch is opened. Write 2 - 3 sentences explaining your reasoning. (4 points)

B. Calculate the total resistance of the circuit below. (4 points)c. In the circuit diagram above, meters

Answers

B. The equivalent resistance of the two resistors is 20.0 ohms.

C. The voltmeter will measure the voltage across the 30.0 ohm resistor.

D. The 30.0 ohm resistor will stop working.

How to determine resistance?

B. The total resistance of the circuit is 60.0 ohms. This is because the 30.0 ohm resistor and the 60.0 ohm resistor are in parallel, and the equivalent resistance of two resistors in parallel is equal to the product of the resistors divided by the sum of the resistors.

R_T = 1/(1/R_1 + 1/R_2 + ...)

In this case, the product of the resistors is:

30.0 ohms × 60.0 ohms = 1800 ohms,

and the sum of the resistors is:

30.0 ohms + 60.0 ohms = 90.0 ohms.

Therefore, the equivalent resistance of the two resistors is 1800 ohms / 90.0 ohms = 20.0 ohms.

C. Meter 1 is an ammeter, and it is connected in series with the 30.0 ohm resistor. This means that the ammeter will measure the current flowing through the 30.0 ohm resistor.

Meter 2 is a voltmeter, and it is connected in parallel with the 30.0 ohm resistor. This means that the voltmeter will measure the voltage across the 30.0 ohm resistor.

D. When the switch is opened, the 30.0 ohm resistor will stop working. This is because the switch is in series with the 30.0 ohm resistor, and when the switch is opened, the circuit is broken.

The 60.0 ohm resistor will continue to work, because it is in parallel with the switch, and the current will continue to flow through the 60.0 ohm resistor even when the switch is opened.

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A cement mixer of radius 2.5 m turns with a period of 50 sec/rev. What is the centripetal force of a
small piece of dried cement of mass 50 g stuck to the inside wall of the mixer?

Answers

The centripetal force acting on the small piece of dried cement is 0.01 N   when mass 50 g stuck to the inside wall of mixer.

Centripetal force :

Any force that alters velocity in the direction toward the center of a circular motion is referred to as a centripetal force. The centripetal force is produced by the portion of the force that is perpendicular to the velocity.

Evaluating :

The period of the cement mixer can be calculated as:

                                T = 50 sec/rev

                                     = 2πr/v,

where r is the radius of the mixer and

v is the velocity of the piece of dried cement.

Solving for v, we get v = 2πr/T.

Substituting the given values, we get

                               v = 2π(2.5 m)/(50 sec/rev)

                                         = 0.314 m/s.

The centripetal force acting on the piece of dried cement can be calculated using the formula :

                                     F = m v² / r,

where m is the mass of the cement,

v is the velocity, and

r is the radius of the mixer.

Substituting the given values, we get

                                 F = (0.05 kg)(0.314 m/s)²/(2.5 m)

                                                      = 0.01 N.

Therefore, the centripetal force acting on the small piece of dried cement is 0.01 N.

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1. A ball is at rest on the top of a hill (see the figure).
At the top of the hill, the ball will have [the maximum value of its, no, the minimum value of its] gravitational potential energy and [no, the maximum value of its] kinetic energy. If the ball rolls down the hill then, its [gravitational potential energy, kinetic energy] is converted to [gravitational potential energy, kinetic energy] when it gets to the ground.

2. Get your stopwatch ready and prepare to drop the object from the height h you selected in the previous step. You should drop the object so its [bottom, top, middle] part is initially at the height h. The initial speed of the ball [zero, 9.8 m/s, 9.8 m/s^2, depends on the height h] You'll need to measure the time from when the ball leaves your hand to exactly when it hits the ground [ for the first time it bounces, after it bounces and then comes to rest, both the first time and then after it bounces; then average the two times]
.

1. A ball is at rest on the top of a hill (see the figure).At the top of the hill, the ball will have

Answers

1. At the top of the hill, the ball will have the maximum value of its gravitational potential energy and the minimum value of its kinetic energy. As the ball rolls down the hill, its gravitational potential energy is converted to kinetic energy when it gets to the ground.

2. When dropping the object, you should drop it so its top part is initially at the height h. The initial speed of the ball will be zero since it starts from rest. To measure the time it takes for the ball to hit the ground, you should start the stopwatch when the ball leaves your hand and stop it when the ball hits the ground for the first time. It is recommended to perform multiple trials and calculate the average time to minimize errors.

Light passing through a double slit
with separation d = 2.42x10-5 m
creates its second maximum (m = 2)
at an angle of 2.74 deg. What is the
wavelength of the light, IN
NANOMETERS?
(Hint: The answer will be between 400 and
700.) (Unit = nm)

Answers

Answer:

573

Explanation:

totally not stealing previous answer cause I know it's right

The wavelength of the light is 578.45 nm.

Light passing through a double slit with separation is given as

d = 2.42 × 10⁻⁵ m.

Line number m = 2

Angle θ = 2.74°

How wavelength is calculated and what is the wavelength of the light?

     The distance between two sound waves i.e., crest and trough is called the wavelength.

To find the wavelength, here we use the formula as,

               sin θ = Line number × λ ÷ ( distance )

By substituting all the given values,

              Sin ( 2.74° ) = 2 × λ ÷ ( 2.42 × 10⁻⁵ )

Rearranging the equation,

                 λ= (Sin ( 2.74° ) ×  ( 2.42 × 10⁻⁵ ) ) ÷ (2)

                  λ = 578.45 nm.

Thus, wavelength λ of the light is 578.45 nm.

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train engine of mass 4500 kg is connected by a rope to boxcar A. Boxcar A is connected by a second rope to boxcar B, which is connected by a third rope to boxcar C. All boxcars have the same mass, 1500 kg. The whole train is sitting on a flat railroad track. The train engineer starts the train engine moving so that the tension in the first rope, between the locomotive and boxcar A, is 4000 N. How fast is the whole train accelerating

Answers

Answer:

The acceleration is \( a = 0.889 \ m/s^2\)

Explanation:

From the question we are told that

The mass of the engine is \(m = 4500 \ kg\)

The mass of each Boxcar is \(m_b = 1500 \ kg\)

The tension between the locomotive and boxcar A is \(T = 4000 \ N\)

Generally the tension between the locomotive and boxcar A is equivalent to the net force propelling the box cars so the tension is mathematically represented as

\(T = F = M* a\)

Here M is the mass of the three box cars

=>       \( 4000=  (3 * 1500)* a\)

=>         \( a =  0.889 \  m/s^2\)

which of the following describes the net force on an object?

A. The sum of all forces acting on an object
B. The Gravitational force minus any contact forces on an object.
C. The difference between the normal force and the Gravitational force acting on an object.
D. the sum of all forces acting on an object in the same direction. ​

Answers

The statement that describes the net force on an object is the sum of all forces acting on an object (option A).

What is net force?

Net force is sum of all forces acting on an object in a single plane.

When a force is applied to a body, not only is the applied force acting, there are many other forces like gravitational force, frictional force and the normal force that balances the other force.

The sum of all these forces acting on the object whether in the same or opposite direction is regarded as the net force.

Therefore, the statement that describes the net force on an object is the sum of all forces acting on an object.

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A sliver cylindrical rod has a length of 0.5 m and a radius of 0.4 m, find the density of the rod if it's mass is 2.640 kg

Answers

Answer:

Density=10.50kg/m³

Explanation:

\(Solution,\\Height(h)=0.5m\\Radius(r)=0.4m\\Now, \\Volume=\pi r^{2} h\\\\Volume=\pi *(0.4m)^{2} *0.5m\\\\Volume=0.251327m^{3} \\\\Again,\\\\Density=\frac{mass}{volume} \\\\Density=\frac{2.640kg}{0.251327} \\\\Density=10.50kg/m^{3}\)

The density of the cylindrical rod is 10.516 kg/m³.

To calculate the density of the cylindrical rod, we can use the formula:

\(\rm \[\text{{Density}} = \frac{{\text{{Mass}}}}{{\text{{Volume}}}}\]\)

The mass of the rod is given as 2.640 kg. To find the volume, we can use the formula for the volume of a cylinder:

\(\rm \[\text{{Volume}} = \pi \times \text{{radius}}^2 \times \text{{height}}\]\)

Substituting the given values:

\(\[\text{{Volume}} = \pi \times (0.4 \, \text{{m}})^2 \times 0.5 \, \text{{m}}\]\)

Calculating the volume:

\(\[\text{{Volume}} = \pi \times 0.16 \, \text{{m}}^2 \times 0.5 \, \text{{m}}\]\\\\text{{Volume}} = 0.251 \, \text{{m}}^3\]\)

Now we can substitute the mass and volume values into the density formula:

\(\[\text{{Density}} = \frac{{2.640 \, \text{{kg}}}}{{0.251 \, \text{{m}}^3}}\]\)

Calculating the density:

\(\[\text{{Density}} = 10.516 \, \text{{kg/m}}^3\]\)

Therefore, the density of the cylindrical rod is 10.516 kg/m³.

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