A 1.10-kg object slides to the right on a surface having a coefficient of kinetic friction 0.250 (Figure a). The object has a speed of vi = 2.60 m/s when it makes contact with a light spring (Figure b) that has a force constant of 50.0 N/m. The object comes to rest after the spring has been compressed a distance d (Figure c). The object is then forced toward the left by the spring (Figure d) and continues to move in that direction beyond the spring's unstretched position. Finally, the object comes to rest a distance D to the left of the unstretched spring (Figure e).

The right end of a horizontal spring labeled k is attached to a wall. Five images show five configurations as a block labeled m approaches, compresses, and then moves away from the spring.
In figure a, the block is to the left of the spring, and an arrow above the block points to the right.
In figure b, the block is just touching the uncompressed spring, and an arrow labeled vector vi above the block points to the right.
In figure c, the block has compressed the spring by a distance d, and a label indicates vector vf = 0.
In figure d, the block is just touching the uncompressed spring, and an arrow labeled vector v above the block points to the left.
In figure e, the block is a distance D away from the spring, and a label indicates vector v = 0.
(a)
Find the distance of compression d (in m).
m
(b)
Find the speed v (in m/s) at the unstretched position when the object is moving to the left (Figure d).
m/s
(c)
Find the distance D (in m) where the object comes to rest.
m
(d)
What If? If the object becomes attached securely to the end of the spring when it makes contact, what is the new value of the distance D (in m) at which the object will come to rest after moving to the left?
m

A 1.10-kg Object Slides To The Right On A Surface Having A Coefficient Of Kinetic Friction 0.250 (Figure

Answers

Answer 1

Answer:

(a) Approximately \(0.335\; \rm m\).

(b) Approximately \(1.86\; \rm m\cdot s^{-1}\).

(c) Approximately \(0.707\; \rm m\).

(d) Approximately \(0.228\; \rm m\).

Explanation:

\(v_i\) denotes the velocity of the object in the first diagram right before it came into contact with the spring. Let \(m\) denote the mass of the block. Let \(\mu\) denote the constant of kinetic friction between the object and the surface. Let \(g\) denote the constant of gravitational acceleration.Let \(k\) denote the spring constant of this spring.(a)

Consider the conversion of energy in this object-spring system.

First diagram: Right before the object came into contact with the spring, the object carries kinetic energy \(\displaystyle \frac{1}{2}\, m \cdot {v_{i}}^2\).

Second diagram: As the object moves towards the position in the third diagram, the spring gains elastic potential energy. At the same time, the object loses energy due to friction.

Third diagram: After the velocity of the object becomes zero, it has moved a distance of \(D\) and compressed the spring by the same distance.

Energy lost to friction: \(\underbrace{(\mu \cdot m \cdot g)}_{\text{friction}} \cdot D\). Elastic potential energy that the spring has gained: \(\displaystyle \frac{1}{2}\,k\, D^2\).

The sum of these two energies should match the initial kinetic energy of the object (before it comes into contact with the spring.) That is:

\(\displaystyle \frac{1}{2}\, m \cdot {v_{i}}^{2} = (\mu\cdot m \cdot g) \cdot D + \frac{1}{2}\, k \cdot D^2\).

Assume that \(g = 9.81\; \rm m \cdot s^{-2}\). In the equation above, all symbols other than \(D\) have known values:

\(m =1.10\; \rm kg\).\(v_i = 2.60\; \rm m \cdot s^{-1}\).\(\mu = 0.250\).\(g = 9.81\; \rm m \cdot s^{-2}\).\(k = 50.0\; \rm N \cdot m^{-1}\).

Substitute in the known values to obtain an equation for \(D\) (where the unit of \(D\!\) is \(m\).)

\(3.178 = 2.69775\, D + 25\, D^2\).

\(2.69775\, D + 25\, D^2 + 3.178 = 0\).

Simplify and solve for \(D\). Note that \(D > 0\) because the energy lost to friction should be greater than zero.

\(D \approx 0.335\; \rm m\).

(b)

The energy of the object-spring system in the third diagram is the same as the elastic potential energy of the spring:

\(\displaystyle \frac{1}{2}\,k\, D^2 \approx 2.81\; \rm J\).

As the object moves to the left, part of that energy will be lost to friction:

\((\mu \cdot m \cdot g) \, D \approx 0.905\; \rm J\).

The rest will become the kinetic energy of that block by the time the block reaches the position in the fourth diagram:

\(2.81\; \rm J - 0.905\; \rm J \approx 1.91\; \rm J\).

Calculate the velocity corresponding to that kinetic energy:

\(\displaystyle v =\sqrt{\frac{2\, (\text{Kinetic Energy})}{m}} \approx 1.86\; \rm m \cdot s^{-1}\).

(c)

As the object moves from the position in the fourth diagram to the position in the fifth, all its kinetic energy (\(1.91\; \rm J\)) would be lost to friction.

How far would the object need to move on the surface to lose that much energy to friction? Again, the size of the friction force is \(\mu \cdot m \cdot g\).

\(\displaystyle (\text{Distance Travelled}) = \frac{\text{(Work Done by friction)}}{\text{(Size of the Friction Force)}} \approx0.707\; \rm m\).

(d)

Similar to (a), solving (d) involves another quadratic equation about \(D\).

Left-hand side of the equation: kinetic energy of the object (as in the fourth diagram,) \(1.91\; \rm J\).

Right-hand side of the equation: energy lost to friction, plus the gain in the elastic potential energy of the spring.

\(\displaystyle {1.91\; \rm J} \approx (\mu\cdot m \cdot g) \cdot D + \frac{1}{2}\, k \cdot D^2\).

\(25\, D^2 + 2.69775\, D - 1.90811\approx 0\).

Again, \(D > 0\) because the energy lost to friction is greater than zero.

\(D \approx 0.228\; \rm m\).

Answer 2

The energy transferred between the object and the spring as a closed system, therefore, conserved are;

(a) The distance of compression, d ≈ 0.3354 meters

(b) The speed in the un-stretched position wen the object is sliding to the left, v ≈ 1.8623 m/s

(c) The distance where the object comes to rest, D ≈ 0.7071 m

(d) The distance the object will come to rest attached to the spring, D ≈ 0.2278 m

The reason the above values are correct are as follows;

The known parameters are;

Mass of the object, m₁ = 1.10 kg

Coefficient of friction, μ = 0.250

The initial speed of the object, \(v_i\) = 2.60 m/s

Force constant of the spring, K = 50.0 N/m

Distance the spring is compressed by the object = d

(a) Conservation of energy principle

\(Kinetic \ energy = \dfrac{1}{2} \cdot m\cdot v^2\)

Work done = Force × Distance

Friction force, \(F_f\) = W × μ

Weight, W = m·g

Weight = Mass × Acceleration

Energy transferred by object = Work done by spring + Work done by friction

\(Energy \ transferred \ by \ object = Kinetic \ energy = \dfrac{1}{2} \times 1.10\times 2.60^2 = 3.718\)

Energy transferred by object = 3.718 J

\(Work \ done \ by \ spring = \dfrac{1}{2} \cdot k\cdot x^2\)

\(Work \ by \ spring \ to \ bring \ object \ to \ rest, \ W_{spring} = \dfrac{1}{2} \times 50\times d^2\)

\(W_{spring}\) = 25·d²

Work done by friction, \(W_{friction}\) = 1.10×9.81×0.250×d = 2.69775·d

Therefore;

3.718 = 25·d² + 2.69775·d

25·d² + 2.69775·d - 3.718 = 0

Solving gives

The distance of the compression d ≈ 0.3354 m

(b) The energy given by the spring = 25·d²

The work done by friction, \(W_{friction}\) = 2.69775·d

Kinetic energy given to object = 0.55·v²

0.55·v² = 25·d² - 2.69775·d

0.55·v² = 25×0.3354² - 2.69775×0.3354

∴ v = √(3.4682) = 1.8623

The velocity of the object at the un stretched position, v ≈ 1.8623 m/s

(c) The kinetic energy, K.E. of the object on the way left is given as follows;

K.E. = 0.5 × 1.10 kg × 3.4682 m²/s² = 1.90751 J

The work done by friction before object comes to rest = 2.69775·D

\(D = \dfrac{1.90751 \, J}{2.69775 \, N} \approx 0.7071 \, m\)

The distance where the object comes to rest, D ≈ 0.7071 m

(d) The work done on spring, \(W_{spring}\) = 25·D'²

Work done on friction, \(W_{friction}\) = 2.69775·D'

Kinetic energy of object, K.E. ≈ 1.90751 J

K.E. = \(W_{spring}\) + \(W_{friction}\)

1.90751 ≈ 25·D'² + 2.6775·D'

25·D'² + 2.6775·D' - 1.90751 = 0

Solving with a graphing calculator gives;

D' ≈ 0.2278 m

The new value of the distance D = 0.2278 m

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What does the power source in a circuit provide?

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Answers

Explanation:

The primary function of a power supply is to convert electric current from a source to the correct voltage, current, and frequency to power the load. As a result, power supplies are sometimes referred to as electric power converters. Some power supplies are separate standalone pieces of equipment, while others are built into the load appliances that they power. Examples of the latter include power supplies found in desktop computers and consumer electronics devices. Other functions that power supplies may perform include limiting the current drawn by the load to safe levels, shutting off the current in the event of an electrical fault, power conditioning to prevent electronic noise or voltage surges on the input from reaching the load, power-factor correction, and storing energy so it can continue to power the load in the event of a temporary interruption in the source power (uninterruptible power supply).

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(b) The particle displacement y of air molecules due to a sound wave is given by y 4m and w = = 0.008 cos wt sin kz. Where k - m 50m rad/s. calculate i. The distance between two consecutive nodes ii. The amplitude after 0.56s​

Answers

The distance between two consecutive nodes and the amplitude after 0.56s are m/2 and 1.75×10^(-4) m respectively.

What's the distance between consecutive nodes of the displacement of air molecules?Wavelength is the distance between two consecutive nodes or toughs or crests or anti-nodes.So, distance between consecutive nodes = wavelength = 2π÷k

= 2π/(4π÷m)

= m/2

What's the amplitude after 0.56s of the displacement of air molecules?

Displacement after 0.56 s = 0.008×cos(50π×0.56s)

=1.75×10^(-4) m

Thus, we can conclude that the distance between consecutive nodes and displacement after 0.56 s are m/2 and 1.75×10^(-4) m respectively.

Disclaimer: The question was given incomplete on the portal. Here is the complete question.

Question: The particle displacement y of air molecules due to a sound wave is given by y=0.008coswtsinkz where k=4π÷m and w=50π rads/s.

Calculate:

I) the distance between 2 consecutive nodes

ii) the amplitude after 0.565s

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If you are dividing an objects distance traveled by its speed, you are calculating its

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Displacement
Momentum
Acceleration

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If you are dividing an objects distance traveled by its speed, you are calculating its Time of travel.

What is Time of travel?
Time travel is the idea of moving between certain moments in time, similar to moving between various points in space by a person or an object, usually with the use of a fictitious machine called a time machine. The idea of time travel is well known in philosophy and literature, especially science fiction. H. G. Wells' 1895 book The Time Machine popularised the concept of a time machine. It is unknown whether going back in time is physically possible, and if it is, there may be causality issues that arise. It has been widely seen and is generally understood within the context of special relativity and general relativity to be possible to move through time in the opposite direction from how we typically perceive it.

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Suppose Thomas wants to experiment on a homemade trebuchet. He wants to find at which angle would result in the furthest thrown projectile. Help Thomas put and find a way to test this experiment without having to build and launch the projectiles over and over and explain your process. THIS IS DUE IN A FEW HOURS

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45º angle will result in the trebuchet’s furthest thrown projectile.

It is acceptable to infer from the results shown in the demonstration on Interactive Physics that as the weight of a counterweight on a trebuchet rises, so too should the projectile's range. Except for the fact that the distance did not rise linearly but rather more quadratically, the results support the theory. The results showed that the distance rose as the weight of the trebuchet's counterweight was increased in steps of 5 kilograms, starting at 20 kilograms and ending at 200 kilograms.

Each time, the projectiles were launched from the trebuchet at a 45-degree angle, and their distances typically followed the equation -8.1551E-4x2 +.304388x + 8.12756 (where x is the mass of the counterweight). The graph was thought to be more quadratic than linear because gravity has more time to work against the projectile and pull it down to the earth the longer it is in the air. Therefore, as additional mass is applied and the projectile is in the air for a longer period of time, the projectile distances would not grow as quickly. These findings back up Newton's Third Law of Motion as well as earlier, historical investigations.

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A diver jumps from a 3.0 m board with an initial upward velocity of 5.5 m/s. What is the time the diver was in the air?

Answers

The answer is that the time the diver was in the air is 1.13 seconds.

To determine the time the diver was in the air, we can use the kinematic equation:

Δy = viΔt + 1/2at²,

where Δy is the displacement, vi is the initial velocity, a is the acceleration due to gravity (g), and t is the time.The initial velocity, vi, is given as 5.5 m/s, and since the diver jumps upwards, the displacement, Δy, is equal to the height of the board, which is 3.0 m. The acceleration due to gravity, a, is -9.8 m/s² (negative because it acts downwards).Substituting the known values into the equation:3.0

m = (5.5 m/s)t + 1/2(-9.8 m/s²)t²

Simplifying, we get:

4.9t² + 5.5t - 3.0 = 0

We can solve for t using the quadratic formula:

t = (-5.5 ± √(5.5² - 4(4.9)(-3.0))) / (2(4.9))= (-5.5 ± 1.59) / 9.8= -0.47 s or 1.13 s

Since time cannot be negative, the time the diver was in the air is 1.13 seconds.

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write down the value of

920 kg in g

Answers

Answer:

920000

Explanation:

Each kg contains 1,000 grams

dos fuerzas, una de 50 kgf y otra desconocida tiene por resultante una fuerza de 90 kgf . determinar el valor de la fuerza desconocida si el Angulo entre las fuerzas es: a) 0º , b) 60º , c) 90º d) 120º e) 180º

a) 40 kgf b) 53.9 kgf c) 74.83 kgf d) 103.9 kgf e) 140 kgf

Answers

El teorema de Pitágoras generalizado permite encontrar los resultados para las preguntas sobre la suma de vectores fuerzas a varios angulos son:

      a)   F₂ = 40 kgf

      b)   F₂ = 53,9 kgf

      c)  F₂ = 74,8 kgf

      d) F₂= 103,9 kgf

      e)  F₂ = 140 kgf

La fuerza es una magnitud vectorial ,por lo tanto tiene modulo y dirección, para la adición de fuerzas debe usarse el álgebra vectorial.

El modulo de fuerza resultante se puede encontrar usando el teorema de Pitágoras generalizado.  

            c² = a² + b² – 2 a b cos θ

Donde c es la hipotenusa, a y b los catetos , θ el angulo entre los dos catetos

Indican que una fuerza vale F₁ = 50 kgf y la resultante es R = 90 kg f, pregunta el valor de la segunda fuera (F₂) para varios ángulos, en el adjunto vemos una representación esquemática de las fuerzas.

a)  Angulo de  θ= 0º

En este caso la suma se reduce a la suma algebraica

            R = F₁ +F₂

            F₂ = R – F₁

            F₂ = 90- 50

            F₂ = 40 kgf

b) Un angulo de θ=60º

Usemos el teorema de Pitágoras generalizado, substituimos

         90²  = 50² + F₂²  – 2 50 F₂ cos 60

          8100 = 2500 + F₂²  -  50 F₂

         F₂² – 50 F₂ – 5600 = 0

Resolvemos la ecuación de segundo grado

        F₂ = \(\frac{50 \pm \sqrt{50^2 + 4 \ 5600} }{2}\)  

        F₂ = \(25 \pm 5\sqrt{x} \sqrt{249}\)  

       

Resultados

         -53,9 kgf

         103,9 kgf

El otro valor debe se el resultado para el angulo complementario  θ = 120º

El resultado correcto es  

         F₂ = 53,9 kgf

c) Un angulo de θ=90º

         90² = 50² + F₂²  

         F₂ = \(\sqrt{8100-2500}\)  

         F₂ = 74,8 kgf

d) Un angulo de θ=120º

         90² = 50² +F₂²  – 2 50 F₂ cos 120

         F₂² + 50 F₂ – 5600 =0

Resolvemos la ecuacion de segundo grado.

        F₂ = \(-25 \pm 5\sqrt{249}\)  

El resultado es

        53,9 kgf

        103,kgf

El resultado correcto es

     F₂= 103,9 kgf

e) angulo θ = 180º

En este caso los vectores están en dirección opuesta

       R = -F₁ + F₂

       F₂ = F₁ + R

       F₂ = 50 + 90

       F₂ = 140 kgf

 

En conclusión usando el teorema de Pitágoras generalizado podemos encontrar los resultados para las preguntas sobre la suma de los vectores fuerza con varios angulos son:

      a)   F₂ = 40 kgf

      b)   F₂ = 53,9 kgf

      c)  F₂ = 74,8 kgf

      d) F₂= 103,9 kgf

      e)  F₂ = 140 kgf

 

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dos fuerzas, una de 50 kgf y otra desconocida tiene por resultante una fuerza de 90 kgf . determinar

A 0.150-m-radius grinding wheel, starting at rest, develops an angular speed of 12.0 rad/s in a time interval of 4.00 s. What is the centripetal acceleration of a point 0.100 m from the center when the wheel is moving at an angular speed of 12.0 rad/s?​

Answers

The centripetal acceleration of a point 0.100 m from the center when the wheel is moving at an angular speed of 12.0 rad/s is 1.44 m/s^2.

To find the centripetal acceleration of a point on the grinding wheel, we can use the formula:

a = rω^2

Where:

a is the centripetal acceleration,

r is the distance from the center of the wheel to the point, and

ω (omega) is the angular speed.

Given:

Radius of the grinding wheel, r = 0.150 m

Angular speed, ω = 12.0 rad/s

Distance from the center, r' = 0.100 m

First, we calculate the centripetal acceleration at the given angular speed:

a = (0.150 m)(12.0 rad/s)^2 = 21.6 m/s^2

Now, to find the centripetal acceleration at a distance of 0.100 m from the center, we substitute the new radius into the formula:

a' = (0.100 m)(12.0 rad/s)^2 = 1.44 m/s^2

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Answer:

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Answer:

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Answers

Answer:

Density

Explanation:

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Answers

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Answer:

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Explanation:

Answer:

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who is the father of kinematics ?
explain +)​

Answers

Answer:

FRANZ REULEAUX

Late 19th century kinematics and the theory of machines as seen through the contributions of the German engineering scientist, Franz Reuleaux (1829-1905), often called the "father of kinematics". Extremely famous in his time and one of the first honorary members of ASME, Reuleaux was largely forgotten in much of modern mechanics literature in English until the recent rediscovery of some of his work. In addition to his contributions to kinematics, we review Reuleaux's ideas about design synthesis, optimization and aesthetics in design, engineering education as well as his early contributions to biomechanics. A unique aspect of this review has been the use of Reuleaux's kinematic models at Cornell University and in the Deutsches Museum as a tool to rediscover lost engineering and kinematic knowledge of 19th century history of machine.

a ball is thrown downward with an initial speed of 7 m/s. the ball's velocity after 3 seconds is ____ m/s (g= -9.8m/s^{2}

Answers

The speed downwards is 7 + (3*9.8)
7+ 29.4 = 36.4 m/s

A constant magnetic field passes through a single rectangular loop whose dimensions are 0.42 m x 0.54 m. The magnetic field has a magnitude of 1.7 T and is inclined at an angle of 71o with respect to the normal to the plane of the loop. (a) If the magnetic field decreases to zero in a time of 0.42 s, what is the magnitude of the average emf induced in the loop

Answers

Answer:

\(0.29887\ \text{V}\)

Explanation:

A = Area = \(0.42\times0.54\ \text{m}^2\)

B = Magnetic field = 1.7 T

\(\theta\) = Angle that magnetic field makes with the plane of the loop = \(71^{\circ}\)

t = Time = 0.42 s

EMF is given by

\(\varepsilon=A\cos\theta\dfrac{dB}{dt}\\ =\dfrac{0.42\times 0.54\times\cos 71^{\circ}\times 1.7}{0.42}\\ =0.29887\ \text{V}\)

The magnitude of the average emf induced in the loop is \(0.29887\ \text{V}\).

1 A diffraction grating has a spacing of 1.6 10-m.
A beam of light is incident normally on the
grating. The first order maximum makes an angle
of 20° with the undeviated beam.what is wavelength of the incident light

Answers

Please answer please please thank you thank

Explain the working and principle of perisocope.​

Answers

Answer:

a periscope use total internal reflection to allow us to see things

the reflection happens at 45°

Explanation:

For your answer to this problem, just type in the numerical magnitude of the momentum - no units.

An object with a mass M and a velocity v has a momentum of 15 kg•m/s. An object with a mass of 2M and 4v would have a momentum of kg•m/s

Answers

Answer:

120 kg•m/s.

Explanation:

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

Case 1

Mass of object = M

Velocity of object = V

Momentum = 15 kg•m/s

Case 2

Mass of object = 2M

Velocity of object = 4V

Momentum = ?

Momentum is defined as follow:

Momentum = mass × velocity

The momentum of object in case 2 can be obtained as follow:

From case 1

Momentum = mass × velocity

15 = M × V

15 = MV ....... (1)

From case 2:

Momentum = mass × velocity

Momentum = 2M × 4V

Momentum = 8MV ....... (2)

Finally , substitute the value of MV in equation 1 into equation 2.

Momentum = 8MV

MV = 15

Momentum = 8 × 15

Momentum = 120 kg•m/s

Therefore, an object with a mass of 2M and 4V would have a momentum of 120 kg•m/s

Which best compares the temperatures of the substances?
O Substance X has the highest temperature because its particles have more kinetic energy.
O Substance X has the highest temperature because it has fewer particles.
O Substance Y has the highest temperature because its particles have more kinetic energy.
O Substance Y has the highest temperature because it has more particles.

Answers

The temperature of a substance is determined by the average kinetic energy of its particles, so Substance X and Substance Y have higher temperatures because their particles have more kinetic energy. The number of particles does not affect temperature. The correct options are (A) and (C).

The temperature of a substance is a measure of the average kinetic energy of its particles. When two substances are compared, the substance with the higher temperature has a higher average kinetic energy. The temperature of a substance is affected by the number of particles in it, as well as their kinetic energy. In general, if two substances have the same number of particles but different temperatures, the substance with the higher temperature has more kinetic energy. The options provided include two statements for each substance that describe why it has a higher temperature. Substance X has the highest temperature because its particles have more kinetic energy and Substance X has the highest temperature because it has fewer particles. Substance Y has the highest temperature because its particles have more kinetic energy and Substance Y has the highest temperature because it has more particles.Only one of these statements can be true. The first statement for each substance is correct. This is because the temperature of a substance is determined by the average kinetic energy of its particles. Substance X has a higher temperature because its particles have more kinetic energy. Similarly, Substance Y has a higher temperature because its particles have more kinetic energy. The number of particles in the substance does not affect its temperature.Therefore, option (A) Substance X has the highest temperature because its particles have more kinetic energy, and option (C) Substance Y has the highest temperature because its particles have more kinetic energy are the correct answers.

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When scientists combined Hydrogen gas with Oxygen gas and added a small bit of energy, an explosion occurred. When this ras
done in a dosed container, water droplets appeared on the side of the container.

Answers

The reaction between the Hydrogen gas with Oxygen gas and adding a small bit of energy is called a combustion reaction.

What is a combustion reaction?

This is a description of a chemical reaction between hydrogen gas (H₂) and oxygen gas (O₂) to form water (H₂O), which is an example of a combustion reaction.

In this reaction, hydrogen gas and oxygen gas react with each other to form water vapour (H₂O), which then condenses on the sides of the container to form water droplets.

The energy added to the system (in the form of a spark or heat) provides the activation energy needed to initiate the reaction. The reaction releases a large amount of energy in the form of heat and light, which is what causes the explosion.

The balanced chemical equation for this reaction is:

2H₂(g) + O₂(g) → 2H₂O(g)

This equation shows that two molecules of hydrogen gas (H₂) react with one molecule of oxygen gas (O₂) to form two molecules of water vapour (H₂O). The reaction consumes all the hydrogen and oxygen and produces only water.

The appearance of water droplets on the side of the container indicates that the water vapour produced by the reaction has condensed back into a liquid state due to the cooling of the container. This is a common observation in combustion reactions that produce water vapour as a product.

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A student is using two circuits to investigate power consumption. She connects two identical light bulbs in series in one circuit and in parallel in the second circuit. What should she measure to calculate which configuration uses more power?
Responses
A The resistance of the bulbs and the potential difference of the battery.The resistance of the bulbs and the potential difference of the battery.
B The current flowing into each bulb and the potential difference across each bulb.The current flowing into each bulb and the potential difference across each bulb.
C The current flowing out of the battery and the resistance of each bulb.The current flowing out of the battery and the resistance of each bulb.
D The potential difference of the battery and the resistance of the battery.

Answers

The potential difference across the each bulb and the current entering each bulb.

What occurs if you connect two light bulbs in series?

Each bulb in a straightforward parallel circuit receives the entire battery power. This is explains why the parallel circuit's lights will shine stronger than the series circuit's. The parallel circuit also has the benefit of maintaining an electricity even if one loop is disconnected.

When are two identical bulbs linked in both series and parallel?

The same brightness is produced when two identical bulbs are linked in parallel as it is when they are connected in a series, which is why.

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Write a short essay describing the six key features of Mesopotamia. Be sure to include how it advanced human society as a whole.

Write a short essay describing the six key features of Mesopotamia. Be sure to include how it advanced

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Mesopotamia, with its key features of specialization, government, cities, religion, trade, and written records, advanced human society by fostering economic growth, establishing governance structures, creating urban centers, facilitating cultural exchange, promoting trade networks, and revolutionizing communication and knowledge preservation through writing.

Mesopotamia, often referred to as the "cradle of civilization," possessed several key features that contributed to its advancement and influenced human society as a whole. These features include specialization, government, cities, religion, trade, and written records. Let's explore each of these key features and their significance.

Specialization: Mesopotamian society developed specialization, where individuals began to focus on specific occupations and trades. This led to the emergence of skilled craftsmen, farmers, priests, scribes, and merchants. Specialization allowed for the production of surplus goods, leading to economic growth and the establishment of a more complex society.

Government: Mesopotamia witnessed the development of early forms of government. Initially, city-states were governed by religious leaders known as priest-kings. Over time, as society grew more complex, secular leaders, such as kings, emerged to rule the city-states. These early forms of governance laid the foundation for later systems of government and administration.

Cities: Mesopotamia was characterized by the rise of urban centers. These cities served as political, economic, and cultural hubs. They were densely populated, with advanced infrastructure, including defensive walls, temples, markets, and residential areas. The cities of Mesopotamia, such as Ur, Uruk, and Babylon, provided the framework for the organization and development of early urban societies.

Religion: Religion played a central role in Mesopotamian society. The people of Mesopotamia believed in a pantheon of gods and goddesses and practiced polytheism. Temples were constructed as sacred spaces to honor and worship deities. Priests held significant influence, serving as intermediaries between the people and the divine. Religious beliefs and rituals provided a sense of identity, social cohesion, and moral guidance to the Mesopotamian community.

Trade: Mesopotamia's strategic location between major rivers, the Tigris and Euphrates, facilitated extensive trade networks. The abundance of resources, such as fertile land for agriculture, allowed for surplus production. This surplus was exchanged with neighboring regions, fostering trade and the establishment of commercial relationships. The exchange of goods and ideas through trade networks promoted cultural diffusion and contributed to the overall prosperity and interconnectedness of Mesopotamia.

Written Records: Mesopotamia is credited with the invention of writing, making it one of the earliest literate civilizations. Scribes used wedge-shaped marks known as cuneiform to record important information on clay tablets. The development of writing enabled the recording of laws, contracts, administrative documents, literature, and historical accounts. Written records not only facilitated communication and administration but also served as a means of preserving knowledge and passing it down through generations.

Collectively, these key features of Mesopotamia played a pivotal role in advancing human society as a whole. Specialization allowed for the efficient allocation of resources and the growth of economies. The establishment of early forms of government provided organization and stability to communities. Urbanization transformed social structures and fostered cultural and intellectual exchange. Religion served as a unifying force and provided a moral framework. Trade networks expanded horizons and facilitated the exchange of goods and ideas. Finally, the invention of writing revolutionized communication, education, and the preservation of knowledge.

Therefore, Mesopotamia's legacy as a cradle of civilization lies in its ability to establish foundations for complex societies, laying the groundwork for subsequent advancements in various aspects of human life.

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The graph below shows the variation with distance r from the nucleus of the square of the wave function, Ψ^2, of a hydrogen atom according to Schrödinger theory.
A. is most likely to be near a.
B. is always a.
C. is always less than a.
D. is always greater than a.

The graph below shows the variation with distance r from the nucleus of the square of the wave function,

Answers

The region a represents the distance of the electron from the nucleus.

According to the wave mechanical model of the atom, the probability of finding an electron within a given volume element (representing the atom) is the square of the wave function psi.

Since a is the region in space where there is the greatest probability of finding the electron in the atom, it follows that distance of the electron form the atom is always a.

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A woman leaning over the railing of a tall bridge accidentally drops her cell phone. If the bridge is 31.16 m high, how long will it take the phone to hit the river below the bridge?

Answers

Answer:

2.52 s

Explanation:

We can use equation of motion to solve this.

\(s \: = ut + \frac{1}{2} a {t}^{2} \)

Assuming initial velocity to be 0 and no air resistance,

\( s \: = \frac{1}{2} a {t}^{2} \\ 31.16 = \frac{1}{2} (9.81) {t}^{2} \\ t = 2.52s\)

The time of flight is 3.54 s.

What are equations of motion?

There are three equation of motions that can be used when motion of the object is under constant acceleration and on a straight path.

They are listed below as:

\(v = u + at\\\\s = ut + \dfrac{1}{2} at^2\\\\v^2 = u^2 + 2as\)

where the symbols have following meanings:

u = initial velocity of the considered object

v = final velocity of the object

a = acceleration of the object

s = distance traveled by the object in 't' time.

It is given that A woman leaning over the railing of a tall bridge accidentally drops her cell phone. If the bridge is 31.16 m high, then  how long will it take the phone to hit the river below the bridge.

We can use equation of motion to solve this;

\(s = ut + \dfrac{1}{2} at^2\)

where:

s = 31.16 m is the vertical displacement of the phone

u = 0 is the initial vertical velocity

Assuming initial velocity to be 0 and no air resistance,

\(s = 1/2 (9.8)(t)^2\\31.16 = 1/2 (9.8)(t)^2\\t = 2.52 s\)

Hence, The time of flight is 3.54 s.

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which of these are lost when the body repairs?



oxygen and calcium

calcium and sodium

sodium and potassium

potassium and oxygen

Answers

c. Sodium and potassium

What is called perspiration?

Perspiration, water given off by the intact skin, either as vapor by simple evaporation from the epidermis or as sweat, a form of cooling in which liquid actively secreted from sweat glands evaporates from the body surface.

When our body is sweating sodium and potassium is lost from the body along with water.

In order to maintain the integrity of the cells in the body ,Sodium and potassium are very important.

Sweat is also known as perspiration.

So,

By maintaining  the proper cell functioning and cell vitality optimum level of sodium and potassium should be maintained in the body.

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