Answer:
9000 m
Explanation:
I multiplied 300 by 30!
Hope this helps :)
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And have an amazing day <3
find the rms speed of a sample of oxygen at 30° C and having a molar mass of 16 g/mol.
At 30°C, the rms speed of a sample of oxygen with a molar mass of 16 g/mol is approximately 482.34 m/s.
The root mean square (rms) speed of a gas molecule is a measure of the average speed of the gas particles in a sample. It can be calculated using the formula:
vrms = √(3kT/m)
Where:
vrms is the rms speed
k is the Boltzmann constant (1.38 x 10^-23 J/K)
T is the temperature in Kelvin
m is the molar mass of the gas in kilograms
To calculate the rms speed of oxygen at 30°C (303 Kelvin) with a molar mass of 16 g/mol, we need to convert the molar mass to kilograms by dividing it by 1000:
m = 16 g/mol = 0.016 kg/mol
Substituting the values into the formula, we have:
vrms = √((3 * 1.38 x 10^-23 J/K * 303 K) / (0.016 kg/mol))
Calculating this expression yields the rms speed of the oxygen sample:
vrms ≈ 482.34 m/s
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Rahim is watching his favorite football team on television. In order to work, the television must be
plugged into an electrical outlet. When the television gets turned on, what is the main energy
transformation demonstrated by the television?
Answer:
it would be the cord will have the most energy at the moment.
Explanation:
...
The specific heat of human body is 3,500 J/kg/°C. When a 84 kg person runs, she generates 3.6 MJ of heat in an hour. Suppose she did not sweat. Find the rise in body temperature in °C.
The rise in temperature of the body as determined from the specific heat capacity, mass, and heat change of the body is 12.24 °C.
What is the rise in temperature of the body?The rise in temperature of the body is determined from the specific heat capacity, mass, and heat change of the body.
The formula relating the temperature rise of the body, the specific heat capacity, mass, and heat change of the body is given below:
Heat change = mass * specific heat capacity * temperature rise
Temperature rise = Heat change / mass * specific heat capacity
Temperature rise = 3.6 * 10⁶ J / 84 kg * 3,500 J/kg/°C
Temepartaure rise = 12.24 °C
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A hiker walks 11 km due north from camp and then turns and walks due east. The
total distance walked is 22 km. How far due east did the hiker walk?
Answer:
Thats probably 11
Explanation:
There is a +1.0 mC charge at the origin and a +3.0 mC charge at (x, y) =(2.0 m, 0), a. Find the force on the +3.0 mC charge. b. Calculate the electric field at (x, y) = (1.00 m, 0.50 m). c. Find a point where the electric field is zero (other than at infinity). d. What is the potential at the point found in part c?
a. The force on the +3.0 mC charge is 1.35 x 10^-6 N.
b. The electric field at (x, y) = (1.00 m, 0.50 m) is 5.49 x 10^5 N/C
c. The point where the bc is zero (other than at infinity) is located on the line that connects the two charges and at the midpoint of the line segment connecting them.
d. The potential at the point found in part c is at point zero
What is electric field?An electric field is described as the physical field that surrounds electrically charged particles and exerts force on all other charged particles in the field, either attracting or repelling them.
a. we need to use Coulomb's law, which states that the force between two charges is given by:
F = k * (q1 * q2) / r^2
F = k * (q1 * q2) / r^2 = 8.99 x 10^9 Nm^2/C^2 * (1.0 x 10^-3 C * 3.0 x 10^-3 C) / (2.0 m)^2 = 1.35 x 10^-6 N
b. To calculate the electric field at (x, y) = (1.00 m, 0.50 m), we use the equation for the electric field due to a point charge:
E = k * q / r^2
The distance from the point charge is:
r = sqrt((1.00 m - 2.0 m)^2 + (0.50 m - 0 m)^2) = sqrt(3.25 m^2) = 1.8 m
Therefore, the electric field at (x, y) = (1.00 m, 0.50 m) is:
E = k * q / r^2 = 8.99 x 10^9 Nm^2/C^2 * (3.0 x 10^-3 C) / (1.8 m)^2 = 5.49 x 10^5 N/C
c. This point is located on the line that connects the two charges and at the midpoint of the line segment connecting them.
d. At the point found in c, the electric field is zero, so the work done to move a test charge from infinity to that point is also zero.
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the distance between an object and its real image is 40 cm, if the magnification is 3, calculate the object and image distance if the focal length of the lens is 15 cm
The object distance of the lens is 10 cm and the image distance of the lens is 30 cm.
What is the image and object distance?The object and image distance formed by the lens is calculated by applying the following lens formula.
v + u = 40 ------- (1)
v/u = 3 ------------ (2)
v = 3u
Substitute v into equation (1);
3u + u = 40
4u = 40
u = 40/4
u = 10 cm
The image distance = 3u
= 3 x 10 cm
= 30 cm
Thus, the object distance is 10 cm and the image distance is 30 cm.
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Calculate the frequency if the number of revolutions is 300 and the paired poles are 50.
15 kHz
150 kHz
1500 kHz
150 Hz
Answer: A
Explanation: We know that f=p*n
f=50*300=15000 Hz = 15kHz.
Have a great day! <3
If the number of revolutions is 300 and the paired poles are 50 , then the frequency would be 15 kHz, therefore the correct answer is option A.
What is the frequency ?It can be defined as the number of cycles completed per second. It is represented in hertz and inversely proportional to the wavelength.
The frequency of a pendulum is the reciprocal of the time period can be given by the following relation,
F = 1 / T
As given in the problem, we have to calculate frequency if the number of revolutions is 300 and the paired poles are 50.
F = 300 × 50
= 1500 kHz
Thus, If the number of revolutions is 300 and the paired poles are 50, then the frequency would be 15 kHz, therefore the correct answer is option A.
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In the above example, the 9.012 represents the
The medium in which electromagnetic waves and mechanical waves travel is one of their primary distinctions. Light and other electromagnetic waves, including radio waves, can move through void space without the aid of a physical medium.
They may move through vacuum, air, or other materials and are made up of oscillating electric and magnetic fields. The propagation of mechanical waves, such as sound or water waves, on the other hand, depends on a physical medium.
To transport energy, they rely on particle interactions and displacements in the medium. Since mechanical waves need a physical medium to carry their energy, they cannot move through a vacuum.
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What were Katherine Johnson publications?
Answer: 1 Reaching for the Moon : the autobiography of NASA mathematician Katherine 2 Johnson by Katherine G Johnson( Book )
3 Katherine Johnson by Thea Feldman( Book )
4 Katherine Johnson by Ebony Wilkins( Book )
5Counting the stars by Lesa Cline-Ransome( Book )
6An Act to Award Congressional Gold Medals to Katherine Johnson and Dr.
Explanation:
An airplane traveling at 1008 meters above the ocean at 135 km/h is going to drop a box of supplies to shipwrecked victims below. How many seconds before the plane is directly overhead should the box be dropped?
The horizontal velocity of the airplane is,
\(v=135\text{ km/h}\)The height of the airplane is,
\(h=1008\text{ m}\)The vertical initial velocity of the box is zero as the airplane is moving in the horizontal direction.
let the time to reach the victim is t.
we can write,
\(\begin{gathered} h=\frac{1}{2}gt^2 \\ t=\sqrt[]{\frac{2h}{g}} \end{gathered}\)Substituting the values we get,
\(\begin{gathered} t=\sqrt[]{\frac{2\times1008}{9.8}} \\ =14.3\text{ s} \end{gathered}\)Hence the required time is 14.3 s
Power output of an engine is with work (w=60,000) during 60 s Calculate the power of this work?*
Answer:
The power output of the engine is 1,000 Watt
Explanation:
Mechanical Power
Power is the amount of energy transferred or converted per unit of time. In the SI, the unit of power is the watt, equal to one joule per second.
The power can be calculated as:
\(\displaystyle P=\frac {W}{t}\)
Where W is the work and t is the time.
The engine does a work of W=60,000 J during t=60 s. Calculate the power:
\(\displaystyle P=\frac {60,000}{60}\)
P = 1,000 Watt
The power output of the engine is 1,000 Watt
A cement block accidentally falls from rest from the ledge of a 81.5-m-high building. When the block is 14.0 m above the ground, a man, 2.00 m tall, looks up and notices that the block is directly above him. How much time, at most, does the man have to get out of the way
Answer:
0.41s
Explanation:
solve for t and y
,........
How is thermal energy being transferred when steam rises from a beaker of boiling water?
O A. Conduction
• B. Radiation
O c. Translation O D. Convection
Answer:
d. convention
Explanation:
hope this helped
Define the term work and state its unit. An ant is dragging a house-fly and the elephant is pushing a big tree which is not moving. Who is doing work, the ant or the elephant? Justify your answer. 922.5 205
Ant is performing a work
what is work?
Work is the force applied on an individual with respect to displacement.
Work = Force × displacement
Unit is Nm
Elephant is pushing bt there is no displacement occurred so the work of elephant is zero.
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The ant works, but the elephant does not.
Who works, how do find the ant and the elephant?Work done = Force × Displacement.
If there are ants and houseflies,
Ants drag the house bug, so they use specific force to move the house bug from one point to another, so we can say they work.
In the case of the elephant and the tree,
When the elephant pushes the tree (applying a force), the tree does not move, i.e., there is no displacement, so there is work.
Work done = Force × Displacement
= Force × 0
= 0
Therefore,
The ant works, but the elephant does not.
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Suppose 510 J of heat flows into a diatomic ideal gas that is held at constant volume Part A How many joules of this energy goes into the rotational kinetic energy of the gas? Express your answer in joules
None of the added energy goes into the rotational kinetic energy of the diatomic ideal gas when 510 J of heat flows into it at constant volume.
For a diatomic ideal gas, the total internal energy can be divided into three parts: translational, rotational, and vibrational energy. When heat flows into the gas at constant volume, the internal energy of the gas increases. If the gas is initially at rest, all of the added energy goes into increasing the temperature and therefore the translational kinetic energy of the gas molecules.
Assuming that the gas is initially at rest, all of the added energy goes into the translational kinetic energy of the gas molecules. Therefore, none of the added energy goes into the rotational kinetic energy of the gas. Thus, the amount of energy going into the rotational kinetic energy of the gas is 0 J.
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Consider the system consisting of the box and the spring, but not Earth. How does the energy of the system when the spring is fully compressed compare to the energy of the system at the moment immediately before the box hits the ground? Justify your answer.
Answer:
the energy when it reaches the ground is equal to the energy when the spring is compressed.
Explanation:
For this comparison let's use the conservation of energy theorem.
Starting point. Compressed spring
Em₀ = K_e = ½ k x²
Final point. When the box hits the ground
Em_f = K = ½ m v²
since friction is zero, energy is conserved
Em₀ = Em_f
1 / 2k x² = ½ m v²
v = \(\sqrt{ \frac{k}{m} }\) x
Therefore, the energy when it reaches the ground is equal to the energy when the spring is compressed.
Based on the law of conservation of energy, the elastic potential energy of the system when the spring is fully compressed is equal to the kinetic energy of the system at the moment immediately before the box hits the ground.
What is the energy in a compressed spring?The energy in a compressed spring is elastic potential energy given by the formula:
Ek = 1/2 Kx^2where
K is spring constant x is displacement of the springWhat is the kinetic energy of a body?The kinetic energy of a body is the energy the body the has due to it's motion.
Kinetic energy, KE, is givenby the formula below:
KE = 1/2mv^2How does the energy of the system when the spring is fully compressed compare to the energy of the system at the moment immediately before the box hits the ground?From the law of conservation of energy, the total energy in a closed system is conserved.
Based on this law, all the energy in the compressed spring is converted to the kinetic energy of the box just before it reaches the ground.
Therefore, the elastic potential energy of the system when the spring is fully compressed is equal to the kinetic energy of the system at the moment immediately before the box hits the ground.
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A well-coated structure is defined as A) 95% or better B) 90% or better C) 99% or better D) 93% or better
Answer and Explanation:
A well-coated structure is defined as having a coating that meets a certain standard of quality. The answer to this particular question depends on the specific criteria being used to evaluate the coating. This would typically require a coating coverage of 90% or better, if not higher.
However, in general, a well-coated structure would typically refer to a surface that has been thoroughly and evenly covered with a coating material such as paint or varnish. This ensures that the underlying material is protected from environmental factors such as moisture and UV radiation. In addition, a well-coated structure can also improve the overall appearance of the surface, making it more aesthetically pleasing. Regarding the options provided in the question, the answer would depend on the specific criteria being used to evaluate the coating. However, it is safe to say that a well-coated structure would require a high level of coating coverage, with minimal areas left uncovered or with an uneven application. This would typically require a coating coverage of 90% or better, if not higher. Ultimately, the specific answer would depend on the standards and expectations set by the evaluating body.
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A well-coated structure is defined as having a coating that meets a certain standard of quality. The answer to this particular question depends on the specific criteria being used to evaluate the coating. This would typically require a coating coverage of 90% or better, if not higher.
However, in general, a well-coated structure would typically refer to a surface that has been thoroughly and evenly covered with a coating material such as paint or varnish. This ensures that the underlying material is protected from environmental factors such as moisture and UV radiation. In addition, a well-coated structure can also improve the overall appearance of the surface, making it more aesthetically pleasing.
Regarding the options provided in the question, the answer would depend on the specific criteria being used to evaluate the coating. However, it is safe to say that a well-coated structure would require a high level of coating coverage, with minimal areas left uncovered or with an uneven application. This would typically require a coating coverage of 90% or better, if not higher. Ultimately, the specific answer would depend on the standards and expectations set by the evaluating body
First to answer gets brainliest
Describe the associated artifacts -- the stone tools, cooking pots, etc. and the analysis conducted to determine their role in cannibalism.
Stone tools, kitchen implements, and other relevant artefacts, as well as the examinations carried out to determine their role in cannibalism.
How do you cook food?The procedure for preparing food. I cook the majority of the meals for our household. Cuisine describes a method of preparing food. a technique used in French cooking. foods associated to cooking. The state of English cooking: The intense flavours you're looking for come from a good pan that has been heated to an extreme temperature. the relationship between cooking skills and food choices.
What kinds of stone tools are there?There are two categories of stone tools: flaked stone tools, such as knives, scrapers, and projectile points, and ground stone tools, such as manos (grinding stones-left) & hand axes (arrow heads and spear points-above). The three basic components of a point are the stem, base, and blade.
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Bx = -1.33 m and By = 2.81 m.
Find the direction of the vector.
Answer:
Explanation:
The vector in unit vector notation is:
B = (-1.33m)i + (2.81m)j
To find the direction relative to the x-axis. Do inverse tangent of opposite/adjacent
\(tan^-^1=|\frac{2.81}{1.33}| = 2.11\\180-2.11=177.89\)
This is relative to the positive x-axis
2.11 would be the correct answer if relative to the negative x axis
A car with a mass of 1200kg is traveling west at 25 m/s collides head on with highway barrier. The car comes to rest in 0.35 seconds . What is the magnitude of the force and the impulse applied to the car
The magnitude of the force and the impulse applied to the car are 85714 N and 30000 N-s respectively.
What is force?
The definition of force in physics is: The push or pull on a massed object changes its velocity. An external force is an agent that has the power to alter the resting or moving condition of a body. It has a direction and a magnitude.
The magnitude of the force applied to the car = change in momentum/time interval
= (1200 kg × 25 m/s - 1200 kg×0)/0.35 second
= 85714 N.
The impulse applied to the car = change in momentum
= (1200 kg × 25 m/s - 1200 kg×0)
= 30000 N-s.
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If the height of an object is doubled, the potential energy will
OA. increase by 4 times
OB. decrease by 1/2
OC. stay the same
O D. double
SUB
The height of the object, given that the potential energy of the object doubled will be double (option D)
How do i determine the height of the object?First, we shall list out the given parameters. Details below:
Initial potential energy (PE₁) = PInitial volume height (h₁) = hNew potential energy (PE₂) = 2PNew volume height (h₂) = ?Potential energy is given as:
PE = mgh
Keeping mg constant, we have
PE₁ / h₁ = PE₂ / h₂
Inputting the given parameters, we have
P / h = 2P / h₂
Cross multiply
P × h₂ = h × 2P
Divide both sides by P
h₂ = (h × 2P) / P
h₂ = h × 2
h₂ = 2h
Thus, we can conclude that the new height of the object will also double (option D)
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figure 6.16 shows a fabricated assembly made from three different sizes of standard steel tubing listed in appendix g.2 . the larger tube on the left carries 0.072 m3/s of water. the tee branches into two smaller sections. if the velocity in the 50-mm tube is 12.0 m/s, what is the velocity in the 100-mm tube?
The velocity in the 100-mm tube can be calculated using the principle of conservation of mass, which states that the mass flow rate of a fluid in a closed system must remain constant.
The mass flow rate of water through the larger tube is equal to the mass flow rate through the two smaller tubes combined. Therefore, we can set the equation for mass flow rate as:
ρQ = ρ1Q1 + ρ2Q2
where ρ is the density of water, Q is the volumetric flow rate (0.072 m3/s for the larger tube), ρ1 and Q1 are the density and volumetric flow rate of the 50-mm tube, and ρ2 and Q2 are the density and volumetric flow rate of the 100-mm tube.
We can rearrange this equation to solve for Q2:
Q2 = (ρQ - ρ1Q1) / ρ2
We know the values of Q, ρ, Q1, ρ1, and the velocity in the 50-mm tube (12.0 m/s), so we can use the equation for volumetric flow rate (Q = A × v) to solve for the cross-sectional area of the 50-mm tube, which is 0.001963 m2.
Using the equation for density (ρ = m/V), we can also find the density of water, which is approximately 1000 kg/m3.
Finally, plugging in all the values, we can solve for Q2 and then use the equation for velocity (v = Q/A) to find the velocity in the 100-mm tube, which is approximately 4.16 m/s.
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*10) A horizontal force of 7N is pushing an object to the left and a second force of
12N is applied at an angle of 30% below the horizontal. The resultant horizontal force on the object is?
A) 13.8 to the right
B) 19N to the left
C) 3.4 to the right
D) 1N to left
The diagram below shows the velocity vectors for two cars that are moving
relative to each other.
45 m/s west
25 m/s east
Car 1.
Car 2
From the frame of reference of car 2, what is the velocity of car 1?
OA. 70 m/s east
B. 20 m/s west
OC. 70 m/s west
OD. 20 m/s east
SUBMIT
The velocity of the car 1 can be seen from the calculation as 20 m/s West
What is relative motion?
A coordinate system or point of view used to observe motion is known as a frame of reference. It can be used as a guide when describing an object's position, speed, and acceleration. Different frames of reference may result in various motion observations.
The relative velocity is the velocity of an object or observer as observed from a particular frame of reference.
We can see that the velocity of the car 1 is;
45 m/s - 25 m/s
= 20 m/s West
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what are the five uses of bad conductors in our homes
Explanation:
I have only 4 of them ,hope they help
A can of beans that has mass M is launched by a spring-powered device from level ground. The can is launched at an angle of α0 above the horizontal and is in the air for time T before it returns to the ground. Air resistance can be neglected.
A. How much work was done on the can by the launching device?
Express your answer in terms of some or all of the variables M , T , α0 and acceleration due to gravity g .
WA =
B. How much work is done on the can if it is launched at the same angle but stays in the air twice as long?
Express your answer in terms of some or all of the variables M , T , α0 and acceleration due to gravity g .
WB =
C. How does your result in part B compare to the answer to part A?
Express your answer to two significant figures.
WB/WA =
Hi there!
A.
Since the can was launched from ground level, we know that its trajectory forms a symmetrical, parabolic shape. In other words, the time taken for the can to reach the top is the same as the time it takes to fall down.
Thus, the time to its highest point:
\(T_h = \frac{T}{2}\)
Now, we can determine the velocity at which the can was launched at using the following equation:
\(v_f = v_i + at\)
In this instance, we are going to look at the VERTICAL component of the velocity, since at the top of the trajectory, the vertical velocity = 0 m/s.
Therefore:
\(0 = v_y + at\\\\0 = vsin\theta - g\frac{T}{2}\)
***vsinθ is the vertical component of the velocity.
Solve for 'v':
\(vsin(\alpha_0) = g\frac{T}{2}\\\\v = \frac{gT}{2sin(\alpha_0)}\)
Now, recall that:
\(W = \Delta KE = \frac{1}{2}m(\Delta v)^2\)
Plug in the expression for velocity:
\(W = \frac{1}{2}M (\frac{gT}{2sin(\alpha_0)})^2\\\\\boxed{W = \frac{Mg^2T^2}{8sin^2(\alpha _0)}}\)
B.
We can use the same process as above, where T' = 2T and Th = T.
\(v = \frac{gT}{sin(\alpha _0)} }\\\\W = \frac{1}{2}M(\frac{gT}{sin(\alpha _0)})^2\\\\\boxed{W = \frac{Mg^2T^2}{2sin^2(\alpha _0)}}\)
C.
The work done in part B is 4 times greater than the work done in part A.
\(\boxed{\frac{W_B}{W_A} = \frac{4}{1} = 4.0}\)
A. To find the work done on the can by the launching device, we need to calculate the change in kinetic energy of the can. When the can is launched, it has an initial kinetic energy of 0 (since it starts from rest).
1/2 * M * [(initial velocity)^2 * cos^2(α0) + (g * T)^2]
WA = 1/2 * M * [(initial velocity)^2 * cos^2(α0) + (g * T)^2]
B. If the can stays in the air twice as long, the time of flight becomes 2T. We can repeat the above steps with the new value of T to find the initial velocity: Initial vertical velocity = g * (2T)
WB \(= 1/2 * M * [(initial velocity)^2 * cos^2(α0) + (2gT)^2]\)
C. To compare the results, we can calculate the ratio of WB to WA:
WB/WA \(= [1/2 * M * [(initial velocity)^2 * cos^2(α0) + (2gT)^2]] / [1/2 * M * [(initial velocity)^2 * cos^2(α0) + (g * T)^2]]\)
Notice that the mass M and the angle α0 cancel out:
WB/WA \(= [((initial velocity)^2 * cos^2(α0) + (2gT)^2)] / [((initial velocity)^2 * cos^2(α0) + (g * T)^2)]\)
A. At the highest point of its trajectory, the kinetic energy is again 0 (the vertical velocity component is 0). So the work done by the launching device equals the initial kinetic energy. The initial kinetic energy can be expressed as: Initial kinetic energy = \(1/2 * M * (initial velocity)^2\)
The initial velocity can be calculated using the launch angle and the time of flight T. At the highest point, the vertical component of the velocity is 0, so we only consider the horizontal component of the velocity. Horizontal component of velocity = initial velocity * cos(α0). The time T is the time taken to reach the highest point, so we can write:
T = time taken to reach the highest point = (initial vertical velocity) / g
Initial vertical velocity = g * T
Now, the initial velocity can be written as:
initial velocity = + (Initial vertical \()√[(Horizontal component of velocity)^2\)
=\(√[(initial velocity * cos(α0))^2 + (g * T)^2]\)
=\(√[(initial velocity)^2 * cos^2(α0) + (g * T)^2]\)
Since the initial velocity is equal to the change in kinetic energy, we have: Initial kinetic energy :\(1/2 * M * [(initial velocity)^2 * cos^2(α0) + (g * T)^2] \\ WA = 1/2 * M * [(initial velocity)^2 * cos^2(α0) + (g * T)^2]\)
B. Initial velocity:
\(√[(initial velocity * cos(α0))^2 + (g * (2T))^2]\\ = √[(initial velocity)^2 * cos^2(α0) + (2gT)^2]\)
Now, the initial kinetic energy for this case is: Initial kinetic energy (new) \(= 1/2 * M * [(initial velocity)^2 * cos^2(α0) + (2gT)^2]\)
WB \(= 1/2 * M * [(initial velocity)^2 * cos^2(α0) + (2gT)^2]\)
C. This shows that the mass and angle do not affect the work done on the can; only the time of flight and the acceleration due to gravity influence it. Since we know that T is doubled in part B (2T), we can write:
WB/WA \(= [((initial velocity)^2 * cos^2(α0) + (2g * 2T)^2)] / [((initial velocity)^2 * cos^2(α0) + (g * T)^2)]\)
WB/WA \(= [((initial velocity)^2 * cos^2(α0) + (4gT)^2)] / [((initial velocity)^2 * cos^2(α0) + (gT)^2)]\)
Now, we can see that WB is larger than WA by a factor of \([((initial velocity)^2 * cos^2(α0) + (4gT)^2)] / [((initial velocity)^2 * cos^2(α0) + (gT)^2)].\)
The value of this factor will depend on the specific values of the initial velocity, launch angle, and time of flight, but this ratio is greater than 1, indicating that more work is done on the can when it stays in the air for twice the time.
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5. Hilda is trying to move a 40 kg couch across a level floor and pushes with a horizontal force of
150 N, but the couch does not move. What is the minimum coefficient of static friction with the
floor? Assume the acceleration due to gravity is g = 9.8 m/s2
The minimum coefficient of static friction with the floor is 0.3846.
To find the minimum coefficient of static friction with the floor, we need to consider the forces acting on the couch. In this case, the force of gravity is pulling the couch downward with a magnitude of mg, where m is the mass of the couch (40 kg) and g is the acceleration due to gravity (9.8 m/s²).
Since the couch does not move, the force of static friction between the couch and the floor must be equal in magnitude but opposite in direction to the horizontal pushing force of 150 N.
Therefore, we have the equation F_friction = F_push, where F_friction is the force of static friction.
The force of static friction can be calculated using the formula F_friction = μ_s * N, where μ_s is the coefficient of static friction and N is the normal force.
Since the couch is on a level floor and is not accelerating vertically, the normal force N is equal in magnitude but opposite in direction to the force of gravity, which is mg.
Substituting the values into the equation, we have μs * mg = 150 N.
Solving for μs, we get μs = 150 N / (mg).
Substituting the given values, we have μ_s = 150 N / (40 kg * 9.8 m/s²).
Simplifying, we find that μs = 0.3846.
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How does the magnitude of the electrical charge on objects affect the
electric force between them? *
As the charge increases, the force decreases in strength
As the charge increases, the force becomes more negative
As the charge increases, the force increases in strength
Answer:
As the charge increases, the force decreases in strength
Explanation:
Experiments with electric charges have shown that if two objects each have electric charge, then they exert an electric force on each other. The magnitude of the force is linearly proportional to the net charge on each object and inversely proportional to the square of the distance between them...
Answer: The correct answer is: As the charge increases, the force increases in strength
Explanation:
Its kind of the obvious answer and other people don't know how to answer correctly. This was years ago but if anyone needs the answer today then here it is....
A car accelerates uniformly from rest tona speed of 30.0 mi/h in 12.0s. Find the distance the car travels during this time? Find the constant acceleration of the car?
Answer:
2.5 mi/s^2
Explanation:
please see paper for work!