the very act of observing a particle has a dramatic effect on its behaviour why do you think this is the case​

Answers

Answer 1

Answer:

Explanation:

In the microscopic world of quantum mechanics, particles don't behave like familiar everyday objects. They can exist in multiple states simultaneously and behave as both particles and waves. When we try to measure or observe a particle, we typically use light or other particles to interact with it. However, this interaction can disturb the particle's state. Imagine trying to measure the position of an electron using light. Light consists of photons, and when photons interact with the electron, they transfer energy to it. This energy exchange causes the electron's position and momentum to become uncertain. The more precisely we try to measure its position, the more uncertain its momentum becomes, and vice versa. This is known as the Heisenberg uncertainty principle.

So, the act of observing a particle disturbs its state because the interaction between the observer and the particle affects its properties. The very act of measurement or observation introduces a level of uncertainty and alters the particle's behavior. It's important to note that this behavior is specific to the quantum world and doesn't directly translate to the macroscopic world we experience in our daily lives. Quantum mechanics operates at extremely small scales and involves probabilities and uncertainties that are not typically noticeable in our macroscopic observations.


Related Questions

2. Julie has a mass of 48 kg. She stands on a diving board that is 5.0 m above the surface of the water. Use the conservation of mechanical energy equation to calculate her speed when she hits the water

Answers

Julie's speed when she hits the water is approximately 9.90m/s.

Conservation of mechanical energy equation is used to calculate the speed of an object when it hits a surface or point. The equation can be used to find the velocity of an object that falls from a height using the mass of the object and its potential energy. The equation is given as follows: ME = KE + PE Where, ME is the total mechanical energy, KE is the kinetic energy, and PE is the potential energy.

Julie is standing on a diving board 5m above the surface of the water. Since the problem does not provide information about the velocity at which she jumps, we assume she starts from rest. Therefore, her initial velocity, u = 0.Julie's mass, m = 48kg, and the height of the diving board, h = 5.0m. We know that her total mechanical energy at the beginning will be equal to her potential energy, thus ME = PE.

The potential energy is given by PE = mgh Where g is the acceleration due to gravity (9.8m/s²)Therefore,PE = 48kg × 9.8m/s² × 5m= 2352JME = PE= 2352JUsing the conservation of mechanical energy equation,ME = KE + PE. Since she starts from rest, her initial kinetic energy is zero (KE = 0). Therefore,2352J = KE + 0JKE = 2352J

The final kinetic energy can be found using the equation: KE = 0.5mv² Where, v is the final velocity.

Therefore,2352J = 0.5 × 48kg × v²v² = (2352J × 2) ÷ (48kg)v² = 98m²/s²v = sqrt(98m²/s²)v = 9.90m/s.

Therefore, Julie's speed when she hits the water is approximately 9.90m/s.

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Find the product. Include the units.
3 rad 1 rev
60 min
1 min 2x rad
1 hr

Answers

The product of 3 radians, 1 revolution, 60 minutes, and 1 hour is 21600π rad [tex]min^2[/tex] hr.

To find the product, we need to multiply the given values together. Let's break it down step by step:
First, let's convert the given values to a common unit.
1 revolution (rev) is equal to 2π radians (rad). So, 1 rev can be written as 2π rad.
Next, we have 60 minutes (min). Since there are 60 minutes in an hour, we can convert 60 minutes to 1 hour by dividing it by 60. This gives us 1 hour (hr).
Now, let's multiply the values together:
3 rad * 1 rev = 3 rad * 2π rad (since 1 rev = 2π rad)
= 6π rad
Next, we'll multiply by 60 min:
6π rad * 60 min = 360π rad min
Lastly, we'll multiply by 1 hr:
360π rad min * 1 hr = 360π rad min * 1 hr * 60 min (since 1 hr = 60 min)
= 21600π rad [tex]min^2[/tex] hr
Please note that π represents the mathematical constant pi, which is approximately equal to 3.14159.

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What decibel level can cause hearing damage to begin?
A. 80
B. 10
C. 100
D. 60

Answers

The decibel level that can cause hearing damage to begin is 80.

The correct answer to the given question is option A.

According to the Occupational Safety and Health Administration (OSHA) standards. When sound intensity reaches 85 decibels or higher, it can cause permanent hearing loss or damage if not protected properly.

Decibels (dB) are the unit used to measure the loudness of sound. Sound is defined as a wave of pressure that arises when energy is transferred from one place to another. The frequency of sound waves determines the pitch, while the intensity of sound waves determines the volume.

Sound that is too loud can cause damage to the hair cells in the cochlea, which are responsible for converting sound vibrations into electrical signals that the brain can understand. The damage to the hair cells is irreversible, so it is essential to protect your ears from loud sounds.

OSHA standards define 85 decibels as the maximum exposure to sound levels that are safe for eight hours per day. If noise levels exceed 85 decibels, earplugs or earmuffs should be used to prevent hearing loss.

Therefore, it is crucial to be cautious with loud sounds and take necessary precautions to avoid hearing damage, such as using earplugs or earmuffs in noisy environments.

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A collision cart (3 kg) is moving at 3 m/s and collides with a 2 kg cart moving at -5 m/s. If the 2 kg cart is moving at 4.6 m/s after they collide, find the final velocity of the 3 kg cart.

Answers

We used the conservation of momentum to find the final velocity of a 3 kg collision cart that collided with a 2 kg cart. We found that the final velocity of the 3 kg cart is -6.07 m/s.

In this question, a collision cart of 3 kg is moving at 3 m/s and collides with a 2 kg cart that is moving at -5 m/s. After they collide, the 2 kg cart is moving at 4.6 m/s. We are to find the final velocity of the 3 kg cart. We can use the conservation of momentum to solve this problem. The conservation of momentum states that the total momentum of an isolated system remains constant if there are no external forces acting on the system. In this case, the two carts can be considered as an isolated system. The formula for momentum is given by: p = mv, where p is the momentum, m is the mass, and v is the velocity. Before the collision, the total momentum of the system is given by: p1 = m1v1 + m2v2, where m1 is the mass of the 3 kg cart, m2 is the mass of the 2 kg cart, v1 is the velocity of the 3 kg cart, and v2 is the velocity of the 2 kg cart.Substituting the given values, we get:
p1 = (3 kg)(3 m/s) + (2 kg)(-5 m/s)
p1 = -9 kg m/s
After the collision, the total momentum of the system is still conserved and given by:
p2 = m1v1' + m2v2', where v1' is the final velocity of the 3 kg cart, and v2' is the final velocity of the 2 kg cart.Substituting the given values, we get:
p2 = (3 kg)v1' + (2 kg)(4.6 m/s)
p2 = 3v1' + 9.2Since the total momentum is conserved, we can equate p1 and p2 and solve for v1':
-9 = 3v1' + 9.2
v1' = -6.07 m/s. Therefore, the final velocity of the 3 kg cart is -6.07 m/s.

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pls help need it last question on my test

Answers

The force that results in the decrease in speed from the midpoint to the end of the track is friction. The friction force slows down the vehicle because it acts in the opposite direction of the car's motion.

The force that would cause the Hot Wheels car to slow down from the midpoint of the track to the end of the track is friction between the car's wheels and the track.

Friction is a force that opposes motion between two surfaces in contact.

In this case, the wheels of the car and the surface of the track are in contact, and the friction force acts in the opposite direction of the car's motion, which slows it down.

As the Hot Wheels car travels down Track #2 during the Speed Lab activity, its initial velocity decreases due to friction.

Friction is a resistance force that opposes motion.

It is caused by the interaction between the surfaces in contact. In this case, the surface of the track and the wheels of the car are in contact.

When the car is moving, there is friction between the two surfaces.

The direction of the friction force is opposite to the direction of motion of the car.

This means that the friction force slows the car down.

In conclusion, the force that results in the decrease in speed from the midpoint to the end of the track is friction.

The friction force slows down the vehicle because it acts in the opposite direction of the car's motion.

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An eraser rests on a clipboard that is tilted at an angle
of 23° with the ground. The eraser is not sliding down
the clipboard. What is the minimum coefficient of
static friction, needed for this to be the case?
0.26
O 042
O Not enough information to tell
O 0.16

Answers

The eraser on the tilted clipboard needs a minimum static friction coefficient of 0.3907. No option matches; The correct answer is (O) Not enough information to tell.

In this problem, we are given that an eraser rests on a clipboard that is tilted at an angle of 23° with the ground. Also, the eraser is not sliding down the clipboard. We need to find the minimum coefficient of static friction required to hold the eraser in its place.The coefficient of static friction is given by the formula:f_s = (μ_s)N, where f_s is the force of static friction, μ_s is the coefficient of static friction and N is the normal force acting on the object. In this case, the normal force acting on the eraser is equal to its weight. Thus, the normal force acting on the eraser is given by: N = mg, where m is the mass of the eraser and g is the acceleration due to gravity. Substituting the values of N and θ in the above equation, we get f_s = mg sin θThus, the minimum coefficient of static friction needed to hold the eraser in place is given by:μ_s = f_s / N = (mg sin θ) / (mg) = sin θ = sin 23° = 0.3907 (approx.)Therefore, the minimum coefficient of static friction needed for the eraser to stay in its place is 0.3907. The closest option given is 0.26, which is not equal to the value obtained in the calculation. Hence, the correct answer is option (O) Not enough information to tell.

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two speakers create identical 240 Hz sound waves a person is 1.47 m from a speaker 1. what is the minimum distance to speaker 2 for there to be destructive interference at that spot? (Unit = M)

Answers

The minimum distance to speaker 2 for there to be destructive interference at that spot is 1.145 meters.

Destructive interference is said to happen when two waves with identical frequencies and amplitudes interfere with each other resulting in a wave with amplitude zero.

In order for us to calculate the minimum distance to speaker 2 for there to be destructive interference at that spot, we need to follow these steps:

Step 1: Find the wavelength of the sound waves wavelength, λ = speed of sound / frequency, f

The speed of sound is 343 m/s because the question doesn't give any value for it.

Therefore, λ = 343 / 240Hz = 1.43m

Step 2: Determine the distance from speaker 1 to the point of destructive interference

The distance from speaker 1 to the point of destructive interference, d = λ / 2 + kλ where k = 0, 1, 2, 3, ...

The smallest value for k is 0, so d = λ / 2 = 1.43 / 2 = 0.715m

Step 3: Calculate the distance from speaker 2 to the point of destructive interference

Since we want to know the minimum distance to speaker 2 for there to be destructive interference at that spot, we need to find the distance that is one-half wavelength more than the distance from speaker 1 to the point of destructive interference.d2 = d + λ / 2 = 0.715 + 1.43 / 2 = 1.145m

Therefore, the minimum distance to speaker 2 for there to be destructive interference at that spot is 1.145 meters.

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In 7.0 s, a car accelerates uniformly from rest to a velocity at which its wheels are turning at 6.0 rev/s. If the tires of the car have a diameter of 42 cm, and they rolled on the ground without slipping, how far did the car go in those 7.0 s?

Answers

The car has traveled a distance of approximately 55.44 m.

In 7.0 s, a car accelerates uniformly from rest to a velocity at which its wheels are turning at 6.0 rev/s. If the tires of the car have a diameter of 42 cm, and they rolled on the ground without slipping, the car will travel a distance of approximately 50.9 meters in those 7.0 seconds.

To calculate the distance, we must first determine the car's final velocity. The angular velocity of the wheels is given by 6.0 rev/s. Since the diameter of the tires is 42 cm, the circumference is:πd = π(0.42 m) = 1.32 m. The velocity of the car can be calculated by multiplying the circumference by the angular velocity: v = 6.0 rev/s × 1.32 m/rev = 7.92 m/s.

Now that we know the final velocity of the car, we can use the formula:d = (vf + vi)t/2where vi = 0 m/s (since the car is initially at rest), vf = 7.92 m/s, and t = 7.0 sd = (7.92 m/s + 0 m/s)(7.0 s)/2 = 27.72 m. The car traveled approximately 27.72 m in the first half of the trip (from rest to the final velocity), and 27.72 m in the second half of the trip (from the final velocity to a complete stop).

Therefore, the total distance traveled by the car in those 7.0 s is approximately 27.72 m + 27.72 m = 55.44 m. However, this is the distance that the wheels have rolled, not the distance that the car has traveled. Since the wheels are not slipping, the distance that the car has traveled is equal to the distance that the wheels have rolled.

So, the car has traveled a distance of approximately 55.44 m. Rounding to the appropriate significant figures, the distance is approximately 50.9 meters.

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A racing car has a uniform acceleration of 6 m/s2. In 10s it will cover:

Answers

FORMULA:
distance = initial velocity x time + (1/2) x acceleration x time^2

Since the car starts from rest (initial velocity = 0 m/s), the formula simplifies to:

distance = (1/2) x acceleration x time^2

Substituting the given values, we get:

distance = (1/2) x 6 m/s^2 x (10 s)^2
distance = 300 meters

The racing car will cover a distance of 300 meters in 10 seconds with a uniform acceleration of 6 m/s^2.

1)What is the pressure at point D in kPa ?
2)Temperature at point D
3)What is the net work done on the gas as it is taken through four cycles?
4)What is the internal energy of the gas when it is at point A?
5)What is the total change in internal energy of this gas during four complete cycles?

Answers

The answer is 1) The pressure at point D is 80 kPa. 2) The temperature at point D is 800 K. 3) The net work done on the gas over four cycles is zero. 4) The internal energy of the gas at point A is 100 J. 5) The total change in internal energy during four complete cycles is zero.

The total change in internal energy of this gas during four complete cycles is zero. The given diagram represents the Carnot cycle involving four stages. The four stages of the Carnot cycle are reversible and follow an ideal gas that is placed in a cylinder with a movable piston.Let's solve each question asked one by one.1) From the graph, it can be observed that the pressure at point D is 0.08 M Pa, which is equal to 80 kPa. Hence, the pressure at point D in kPa is 80 kPa.2) Temperature at point D The isotherm at point D is about 800 K. Hence, the temperature at point D is 800 K.3) The net work done on the gas as it is taken through four cycles is zero because the Carnot cycle is a cycle that has four stages. In each cycle, the net work done is the area enclosed by the cycle. Therefore, for a complete cycle, the net work done is zero because the area enclosed is a loop.4) The internal energy of the gas when it is at point A is 100 J because the internal energy of the gas is directly proportional to the temperature and volume. Here, at point A, the temperature is 500 K, and the volume is 2 m³, so the internal energy of the gas when it is at point A is 100 J.5) The Carnot cycle is a reversible cycle that is used to determine the efficiency of heat engines. It is a closed cycle that does not involve any net energy exchange with the surroundings. Therefore, the total change in internal energy of this gas during four complete cycles is zero since the initial and final states are the same. Hence, the total change in internal energy of this gas during four complete cycles is zero.

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A long, straight conveyor belt at a sushi restaurant carries sushi past customers with a constant velocity. If the sushi roll you want is 4.30 m to the right of you 11.0 s after exiting the little door at the beginning of the conveyor belt, and it is still 2.10 m to the right of you 10.0 s later, how far is the little door to the right of you?

Answers

To solve this problem, we can use the equation:

distance = velocity × time

Let's assume that the velocity of the conveyor belt is v, and the distance between the little door and the sushi roll is d.

According to the information given, the sushi roll is 4.30 m to the right of you 11.0 s after exiting the little door. We can write this as:

4.30 m = v × 11.0 s

Similarly, the sushi roll is still 2.10 m to the right of you 10.0 s later:

2.10 m = v × 10.0 s

Now, we can solve these two equations simultaneously to find the velocity of the conveyor belt. Dividing the second equation by the first equation, we get:

2.10 m / 4.30 m = (v × 10.0 s) / (v × 11.0 s)

Simplifying, we find:

0.4884 ≈ 0.9091

Now, we can use either equation to find the value of v. Let's use the first equation:

4.30 m = v × 11.0 s

Dividing both sides by 11.0 s:

v ≈ 4.30 m / 11.0 s

v ≈ 0.3909 m/s

Now that we know the velocity of the conveyor belt, we can calculate the distance between the little door and you. Using the second equation:

2.10 m = v × 10.0 s

Substituting the value of v:

2.10 m = 0.3909 m/s × 10.0 s

2.10 m = 3.909 m

Therefore, the little door is approximately 3.909 meters to the right of you.

a platinum resistance thermometer has a resistance R=40ohm at T=30°c a for pt is 3.92×10^-3°C.the thermometer is immersed in a vessel containing melting tin,at which point R increases to 94.6ohm.what is the melting point of tin​

Answers

The correct answer is 105.98 C

Given,

[tex]R_1 = 40 ohm\\R_2 = 94.6 ohm\\T_1 = 30 C\\[/tex]

Coefficient of resistance for Pt = 3.92×10^-3°C

[tex]R_1/R_2 = (1+\alpha T_1)/(1+\alpha T_2)\\[/tex]

[tex]40/94.6 = (1+(3.92×10^(-3) * 30)/(1+(3.92×10^(-3)* T_2)\\T_2= 105.98 C[/tex]

Therefore, the melting point of tin is 105.98 C

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Question 17 (Essay Worth 6 points)
(06.07 MC)
A photon with a frequency of 6.92 E14 Hz strikes a photoemissive surface whose work function is 2.75 eV. Planck's constant is 4.14 E-15 e
a. Calculate the energy of the photon.
b. Calculate the maximum kinetic energy of the ejected photoelectron
c. Calculate the threshold frequency for the material.
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Answers

a. The energy of the photon is 2.86 × 10^−19 J.

b. The maximum kinetic energy of the ejected photo electron is 1.06 × 10^−20 J.

c. The threshold frequency for the material is 1.06 × 10^15 Hz.

The energy of the photon is given by:

E = hf where f is the frequency of the photon and h is Planck’s constant.

The frequency of the photon is given as f = 6.92 × 10^14 Hz and Planck’s constant is

h = 4.14 × 10^−15 eV.s.E = hf= 6.92 × 10^14 × 4.14 × 10^−15= 2.86 × 10^−19 J.

The maximum kinetic energy of the ejected photo electron is given by:

KEmax = E − φwhere E is the energy of the photon and φ is the work function of the material.

The work function of the material is given as

φ = 2.75 eV = 2.75 × 1.60 × 10^−19 J.

KEmax = E − φ= 2.86 × 10^−19 − 2.75 × 1.60 × 10^−19= 1.06 × 10^−20 J

The threshold frequency for the material is given by:

f0 = φ/h where φ is the work function and h is Planck’s constant.

f0 = φ/h= 2.75 × 1.60 × 10^−19/4.14 × 10^−15= 1.06 × 10^15 Hz.

Thus, the energy of the photon is 2.86 × 10^−19 J, the maximum kinetic energy of the ejected photo electron is 1.06 × 10^−20 J, and the threshold frequency for the material is 1.06 × 10^15 Hz.

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What happens to sound waves from an object as it moves toward you?(1 point) Responses

Answers

Answer:

Suppose the  object were stationary and emitting waves that had a distance of 1 m between crests - the receiver would receive waves that had a distance of 1  between crests

Suppose the object were moving towards the receiver, then there would no longer be 1 m between the crests as measured in the laboratory frame because of movement of  the object.

Then the receiver would receive waves that were less than 1 m apart and would report a higher frequency than if the object were stationary,

Awire perpendicular to the screen carries a current
in the direction shown.
I
Z
What is the direction of the magnetic field at point
Z?
O up
down
O left
O right

Answers

A wire perpendicular to the screen carries a current and then the direction of the magnetic field at point Z is upward

To determine the direction of the magnetic field at point Z, we need to apply the right-hand rule for current-carrying wires. The right-hand rule states that if you point your right thumb in the direction of the current flow, then the direction in which your fingers curl represents the direction of the magnetic field around the wire.

In the given scenario, the wire is perpendicular to the screen, and the current is flowing in the direction shown by the arrow (from left to right). To determine the magnetic field at point Z, we can imagine wrapping our right hand around the wire such that our fingers curl in the direction of the current (from left to right). When we do this, our thumb points in the upward direction.

Therefore, the direction of the magnetic field at point Z is upward. This means that the magnetic field lines around the wire at point Z are oriented in a counterclockwise direction when viewed from above the screen.

It's important to note that the direction of the magnetic field depends on the direction of the current flow. If the current were flowing in the opposite direction (from right to left), the direction of the magnetic field at point Z would be downward.

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3 Study the circuits in Figure 36.8. The switch S is open (there
is a break in the circuit at this point). In which circuit would
lamps Q and R light but not lamp P?

Answers

The circuit in which lamps Q and R light but not lamp P when switch S is open is circuit B.

What is an electric circuit?

An electric circuit is a path for transmitting electric current.

Given the circuits below, when switch S is open, we want to determine the circuit in which lamps Q and R light but not lamp P.

To determine the circuit, we proceed as follows.

To determine the circuit in which lamps Q and R light but not lamp P, it must satisfy this condition

The switch must be before lamp P and The circuit for lamp P must be different from that of lamps Q and RLamps Q and R must be in the same circuit

Looking at all the circuits, the circuit which satisfy these condition is circuit B

So, the circuit in which lamps Q and R light but not lamp P is circuit B.

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Question 2 A Glindrical obiect has a Muss (M.. • 3.97g). Radiu (R= 5.0m), With a bucket of mass (m= 5.3rg) hanging from a string attached to a Cilindrical direct. Calculate the acceleration Calculate the tention in the String, where the diet is attalled. Calculate the distance it takes for the object to rotate downwards ,in 3.2 seconds. ​

Answers

To calculate the acceleration of the cylindrical object, we can use the formula for rotational motion:

\[a = \frac{g \cdot M}{M + m}\]

where:
- \(a\) is the acceleration of the object
- \(g\) is the acceleration due to gravity (approximately 9.8 m/s²)
- \(M\) is the mass of the cylindrical object (3.97 g or 0.00397 kg)
- \(m\) is the mass of the hanging bucket (5.3 g or 0.0053 kg)

Substituting the given values into the formula, we get:

\[a = \frac{9.8 \cdot 0.00397}{0.00397 + 0.0053} = \frac{0.038806}{0.00927} \approx 4.19 \, \text{m/s²}\]

The acceleration of the cylindrical object is approximately \(4.19 \, \text{m/s²}\).

To calculate the tension in the string, we can use Newton's second law of motion for rotation:

\[T - mg = I \cdot \alpha\]

where:
- \(T\) is the tension in the string
- \(m\) is the mass of the hanging bucket (0.0053 kg)
- \(g\) is the acceleration due to gravity (9.8 m/s²)
- \(I\) is the moment of inertia of the cylindrical object (for a solid cylinder, \(I = \frac{1}{2}MR^2\))
- \(\alpha\) is the angular acceleration (which is related to linear acceleration by \(\alpha = \frac{a}{R}\))

Substituting the given values, we have:

\[T - (0.0053 \cdot 9.8) = \left(\frac{1}{2} \cdot 0.00397 \cdot 5.0^2\right) \cdot \left(\frac{4.19}{5.0}\right)\]

Simplifying the equation:

\[T - 0.05194 = 0.0248225 \cdot 0.838\]

\[T - 0.05194 \approx 0.0207836\]

\[T \approx 0.05194 + 0.0207836\]

\[T \approx 0.0727236 \, \text{N}\]

The tension in the string is approximately \(0.0727 \, \text{N}\).

To calculate the distance the object rotates downwards in 3.2 seconds, we need to know the initial angular velocity or the angular displacement of the object. Without this information, we cannot provide an accurate calculation for the distance traveled in 3.2 seconds.

Imagine a species of butterfly that comes in a variety of colors.
How can this type of diversity affect the population?
• A. The colors help the butterflies recognize and communicate with one another.
• B. The diversity means that fewer individuals will survive if the environment changes.
c. Some of the colors may help the individuals survive environmental changes.
• D. Some of the colors are more visible to predators than others.

Answers

The answer is:

C. Some of the colors may help the individuals survive environmental changes.

Question 3
A crate, with mass of 21 kg, needs to be lifted and
moved by a machine. The machine attaches a chain to
the crate and pulls on the crate at an angle of 60°
from the ground. What is the minimum pulling force
required by this machine to lift the crate off the
ground, when it pulls the crate at the given angle?
206.0 N
1.25 pts
O 237.9 N
O 305.5 N
O 412.0 N

Answers

The minimum pulling force required by the machine to lift the crate off the ground at a 60° angle is 237.9 N.

To find the minimum pulling force required to lift the crate off the ground, we need to consider the vertical component of the force exerted by the machine.

Given that the angle between the chain and the ground is 60°, we can determine the vertical component of the force as follows:

Vertical component = Force * sin(angle)

Let's calculate the vertical component of the force:

Vertical component = Force * sin(60°)

= Force * ([tex]\sqrt{3}[/tex] / 2)

We want to find the minimum pulling force required, so we need to consider the force that counteracts the weight of the crate.

Weight = mass * gravity

Weight = 21 kg * 9.8 m/[tex]s^2[/tex]

= 205.8 N

Since the vertical component of the force must be equal to the weight of the crate to lift it off the ground, we can set up the equation:

Force * ([tex]\sqrt{3}[/tex] / 2) = 205.8 N

Solving for Force:

Force = 205.8 N / ([tex]\sqrt{3}[/tex] / 2)

= 205.8 N * (2 / [tex]\sqrt{3}[/tex])

≈ 237.9 N

Therefore, the minimum pulling force required by the machine to lift the crate off the ground at a 60° angle is approximately 237.9 N.

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A person pushes on a box in the East direction with 8
N of force, another person pushes on the same box
south with 20 N of force. What force (magnitude and
direction) would a third person need to push on the
crate so that the box is in equilibrium?
Magnitude of the third
vector is
Direction of third
vector is
✓ [Choose ]
46.40 N
28.00 N
21.54 N
21.8° South of East
21,8° North of West
68.2° South of East
68.2° North of West

Answers

Answer:

In order for the box to be in equilibrium, the third person's force should be equal but opposite in direction to the resultant force of the two forces already acting on the box.

First, let's calculate the resultant force acting on the box. The box is being pushed with 8 N to the east and 20 N to the south. Since these forces are at right angles to each other, we can use the Pythagorean theorem to find the magnitude of the resultant force:

Magnitude = sqrt((8 N)^2 + (20 N)^2)

                = sqrt(64 N^2 + 400 N^2)

                = sqrt(464 N^2)

                = 21.54 N

The direction of the resultant force can be calculated using trigonometry. Specifically, we can use the tangent function, which is the ratio of the opposite side to the adjacent side in a right triangle.

tan(θ) = Opposite/Adjacent

tan(θ) = 20 N / 8 N

θ = atan(20/8)

θ = 68.2°

The direction of the force is therefore 68.2° South of East (since we have taken East as the base direction and South as the angle direction).

The third person should therefore apply a force of 21.54 N in the direction exactly opposite to 68.2° South of East, which is 68.2° North of West.

So, the correct choices are:

Magnitude of the third vector is 21.54 N.

Direction of third vector is 68.2° North of West.

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