Answer:
weight
Explanation:
the reason is because I am invteble
T/F To test the temperature and consistency of heated wax, apply a small drop on your wrist
In order to test for the temperature and consistency of heated wax, it is true that a small drop should be applied to the wrist.
To test the temperature and consistency of heated wax, apply a small drop on your wrist. This helps ensure the wax is at a comfortable temperature and has the right consistency before applying it to larger areas.
It is recommended to test the wax on a small area of your skin that is not sensitive, such as the inside of your wrist or elbow, and wait a few seconds to ensure that the temperature is comfortable before using it for hair removal. It is also important to follow the instructions and safety precautions provided by the wax manufacturer.
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To weigh a fish, a person hangs a tackle box of mass 3. 5 kilograms and a cooler of mass 5 kilograms from the ends of a uniform rigid pole that is suspended by a rope attached to its center. The system balances when the fish hangs at a point 1/4 of the rod's length from the tackle box. What is the mass of the fish?
A) 1. 5 kg
B) 2 kg
C) 3 kg
D) 6 kg
E) 6. 5 kg
The mass of the fish is 3 kg.
What is mass?
In physics, mass is a proportion of how much matter is in an item. It is typically estimated in kilograms (kg). Mass is a scalar amount, meaning it just has size and no course.
Mass is unique in relation to weight, which is the force applied to an item because of gravity. Mass is an inherent property of an item and doesn't rely upon its location or environment. Weight, then again, relies upon the gravitational force and can change depending on the location.
rotational equilibrium
(3.5 )(9.8)(L/2) + m(9.8)(L/4) - (5)(9.8)(L/2) = 0
34.3(L/2)+9.8m(L/4)- 49(L/2)=0
34.3(L/2)- 49(L/2)+9.8m(L/4)=0
-14.7(L/2)+9.8m(L/4)=0
-7.35L+2.45mL=0
2.45mL=7.35L
m=7.35L/2.45L
m = 3 kg.
thus mass of the fish is 3 kg.
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On a road trip, you travel from the 100 mile marker to the 250 mile marker in 2 hours. How fast are you going?
Question 4: In a city the traffic lights on the main road are set up so that traffic lights are green for 55 seconds, red for 48 seconds, and amber for 17 seconds (the city is in California, so no one stops on amber).
(a) What is the chance that you will have to stop at a particular traffic light?
(b) Suppose that there are 10 traffic lights in the main street. What is the expected amount of time you are likely to be stopped at traffic lights if you drive all the way down the main street?
The probability of stopping at a traffic light is about 47.22%.
With 10 traffic lights, expect to be stopped for approximately 5 minutes and 45 seconds along the main street.
(a) To calculate the probability of stopping at a particular traffic light, we need to consider the cycle time of the traffic lights. The cycle time is the total time taken for one complete sequence of green, amber, and red signals. In this case, the cycle time is 55 + 17 + 48 = 120 seconds.
The probability of stopping at a particular traffic light can be calculated by dividing the red signal duration by the cycle time. Therefore, the probability is 48/120 = 0.4 or 40%.
However, in California, no one stops on amber, so we need to exclude the amber duration from the calculation. Therefore, the probability becomes 48/(55 + 48) ≈ 0.4722 or 47.22%.
(b) If there are 10 traffic lights on the main street, we can calculate the expected amount of time spent stopped at traffic lights by multiplying the probability of stopping at each traffic light by the average duration of being stopped.
The average duration of being stopped at a traffic light is the sum of the red signal duration and half of the amber signal duration. So, the average duration is (48 + 17/2) = 56.5 seconds. To find the expected amount of time stopped at traffic lights, we multiply the average duration by the number of traffic lights: 56.5 seconds * 10 = 565 seconds.
Therefore, if you drive all the way down the main street, the expected amount of time you are likely to be stopped at traffic lights is approximately 565 seconds, which is equivalent to 5 minutes and 45 seconds.
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abby volunteers at the planetarium at the museum of natural history. she is putting together a presentation about the solar system in which she will describe the shape of the solar system. she uses the term orbital plane when she discusses the plane in which the planets orbit.
Abby volunteers at the planetarium at the museum of natural history. she is putting together a presentation about the solar system in which she will describe the shape of the solar system. she uses the term orbital plane when she discusses the plane in which the planets orbit.
What is meant by the orbital plane?
The space that connects the centers of the orbiting objects and the object being orbited is known as an orbital plane and is formed like a flat, disk. Planets in our solar system avoid colliding with one another because their orbital planes are similar.
A rotating body's orbit is located in a geometric plane called the orbital plane. An orbital plane can be identified using just three non-collinear points in space. The locations of the centers of an orbiting celestial body and a large body (the host) at two different times or points in its orbit are typical examples.
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2013 Indianapolis 500 champion Tony Kanaan holds his hand out of his IndyCar while driving through still air with standard atmospheric conditions. (a) For safety, the pit lane speed limit is 60 mph. At this speed, what is the maximum pressure on his hand? (b) Back on the race track, what is the maximum pressure when he is driving his IndyCar at 225 mph? (c) On the straightaways, the IndyCar reaches speeds in excess of 235 mph. For this speed, is your solution method for parts (a and (b) reasonable? Explain.
Answer:
(a). The pressure is 14.76 psi.
(b). The pressure is 15.59 psi.
(c). The pressure is 15.68 psi.
All answer are reasonable.
Explanation:
Given that,
Speed v₁= 60 mph
Speed v₂ = 225 mph
Speed v₃ = 235 mph
(a). We need to calculate the maximum pressure on his hand
Using equation of pressure
\(P_{1}=P+\dfrac{1}{2}\rho v^2+\rho gh\)
there, no vertical movement
So, on neglect of height term
\(P_{1}=P+\dfrac{1}{2}\rho v_{1}^2\)
Where, P= atmospheric pressure
\(\rho\) = air density
v = speed
Put the value in the equation
\(P_{1}=14.7\times144+\dfrac{1}{2}\times(0.002376\times(60\times1.4667)^2)\)
\(P_{1}=2126.0\ lb/ft^2\)
\(P_{1}=\dfrac{2126.0}{144}\)
\(P_{1}= 14.76\ psi\)
(b). Speed v₂ = 225 mph
We need to calculate the maximum pressure on his hand
Using equation of pressure
\(P_{2}=P+\dfrac{1}{2}\rho v_{2}^2\)
Put the value in the equation
\(P_{2}=14.7\times144+\dfrac{1}{2}\times(0.002376\times(225\times1.4667)^2)\)
\(P_{2}=2246.17\ lb/ft^2\)
\(P_{2}=\dfrac{2246.17}{144}\)
\(P_{2}= 15.59\ psi\)
(c). Speed v₃ = 235 mph
We need to calculate the maximum pressure on his hand
Using equation of pressure
\(P_{3}=P+\dfrac{1}{2}\rho v_{3}^2\)
Put the value in the equation
\(P_{3}=14.7\times144+\dfrac{1}{2}\times(0.002376\times(235\times1.4667)^2)\)
\(P_{3}=2257.93\ lb/ft^2\)
\(P_{3}=\dfrac{2257.93}{144}\)
\(P_{3}= 15.68\ psi\)
According to bernoulli's equation,
If the car increases the velocity the the pressure on the surface of the driver's hand increases.
The pressure from P₁ to P₃ are all near the value of one atmosphere.
So, the pressure difference of one atmosphere is not enough to break the driver's hand.
Hence, (a). The pressure is 14.76 psi.
(b). The pressure is 15.59 psi.
(c). The pressure is 15.68 psi.
All answer are reasonable.
replace the force system acting on the post by a resultant force, and specify where its line of action intersects the post ab measured from point b. (10 points)
The resultant force is the force that can replace all the acting forces and have a comparable effect on the section or beam when several forces are acting on it.
If the forces acting on a body in a specific direction result in a net sum of zero in that direction, the forces acting on the body are said to be in equilibrium.
The resultant force is the force that can replace all other forces operating on a beam or section while still having the same impact on the section or beam. This force is used when many forces are acting on a beam or section.
The resultant force in the X direction equals 250 and must act for more than five, minus 500 cosign 30 minus 300, which equals 533.41 Newton and the magnitude of the forces in the left direction. The magnitude of the resultant force in the y direction should likewise be the same. S
ome forces that are equal to 500 sign 30 - 150 in the y direction. multiply it by 3/5 so that it equals 100. Newton's are inefficient, thus the force Rf's magnitude should be square root off 533.1 square lost 100 square, equaling 542 Newtons, and the angle Sita if 10 members 100 over 533.41, equal to 10.6 degrees for the location off.
We have 533.1 when we multiply the equal 500 committed by the result on force So instant off the resultant around the. 30 supply point to minus 250 and multiplied by minus 500. city above five, apply.
Subtract 200 50 from 0.5. Divide by 4/5. Loss of three supplies A 300 must submit one. Therefore, using this equation, we can determine T's value, which is 827 millimeters.
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Braking studies have shown that a tractor-trailer traveling at 55 mph needs ____ the distance to stop as an automobile.
Braking studies have shown that a tractor-trailer traveling at 55 mph needs two times the distance to stop as an automobile.
There are four parts that make up a vehicle's overall stopping distance i.e., Vehicle reaction time and distance, human perception time and distance, human reaction time and distance Vehicle Braking Distance and Time
The maximum distance your car will travel while braking under perfect circumstances. It may require 216 feet at 55 mph on dry pavement with decent brakes. The brakes must use more force to stop a bigger car, which increases heat absorption. On the other hand, large vehicles' brakes, tires, springs, and shock absorbers are made to function optimally when fully loaded. Trucks that are empty need longer stopping distances because they have less traction. It can lock up and bounce, providing substantially worse braking.
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a mass, m, is brought from the surface of the earth to the surface of a planet with a radius half as large as the earth and a density that is also one half that of the earth. if the potential energy for the object on earth was ue what will be its potential energy at the surface of this other planet?
To calculate the potential energy of the object at the surface of the other planet, we need to consider the gravitational potential energy formula and the given information. Therefore, the potential energy at the surface of the other planet will be one-third of the potential energy on Earth.
The gravitational potential energy (U) of an object is given by:
U = m × g × h
where:
m is the mass of the object,
g is the acceleration due to gravity, and
h is the height or distance from the reference point.
Let's analyze the scenario step by step:
The mass of the object remains the same (m).
The radius of the planet is half that of the Earth, so we can call it R/2 (where R is the radius of the Earth).
The density of the planet is half that of the Earth, so we can call it ρ/2 (where ρ is the density of the Earth).
Now, let's compare the acceleration due to gravity on the planet (\(g_p\)) with that on Earth (\(g_e\)). The acceleration due to gravity is given by:
g = (G ×M) / R²
where:
G is the universal gravitational constant,
M is the mass of the celestial body (Earth or the other planet), and
R is the radius of the celestial body (Earth or the other planet).
For Earth:
\(g_e\) = (G × \(M_e\)) / \(R_e\)²
For the other planet:
\(g_p\) = (G × \(M_p\)) / (R/2)² = (G × \(M_p\)) / (R²/4) = 4 × (G × \(M_p\)) / R²
Since the density (ρ) is half that of the Earth, we can express the mass of the other planet (\(M_p\)) in terms of the Earth's mass (\(M_e\)) as:
\(M_p\) = (ρ/2) × (4/3) × π × (R/2)³ = (ρ × π × R³) / 6
Now, let's substitute these values into the expression for gravitational acceleration on the other planet:
\(g_p\) = 4 × (G ×\(M_p\)) / R² = 4× (G ×(ρ × π × R³) / 6) / R² = (2/3) × (G × ρ × π × R) / R²
Comparing \(g_p\)and \(g_e\), we can see that g_p is (2/3) times\(g_e\).
Now, let's calculate the potential energy at the surface of the other planet (\(U_p\)) in terms of the potential energy on Earth (\(U_e\)):
\(U_p\) = m *\(g_p\) * \(h_p\)
where \(h_p\) is the distance from the reference point (surface of the other planet). Since we are comparing the potential energy at the surface of the two planets, \(h_p\) = R/2.
\(U_p\) = m × \(g_p\) × (R/2)
Substituting the value of\(g_p\):
\(U_p\)= m × [(2/3) × \(g_e\)] × (R/2)
\(U_p\)= (1/3) × m × \(g_e\) × R
Finally, we can express the potential energy at the surface of the other planet (\(U_p\)) in terms of the potential energy on Earth (\(U_e\)):
\(U_p\) = (1/3) × \(U_e\)
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Two horses have hooves of about the same area. Horse A has a much bigger mass than horse B. How would the pressure that they produce on the ground be different?
The pressure will be different because of the difference in the masses of horse A and horse B.
Horse A will have greater pressure due to much bigger mass.
Who do horses have hooves?In order for a horse to survive and operate, its hooves are necessary. Throughout a horse's lifetime, its hooves expand. Each foot of a horse has a single, solid hoof. The size of this might vary according on the breed, size, and running and jumping prowess of the horse.
Scholars have long disagreed on how animals—whose predecessors were dog-sized creatures with three or four toes—came to have only one hoof. According to a recent research, when horses grew bigger, one big toe was shown to be more resistant to bone stress than several smaller toes.
Thus, horse A will have greater pressure due to much bigger mass.
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a 5-kg shark swimming at 1 m/s swallows an absent-minded 1-kg fish swimming toward it at 4 m/s. the speed of the shark after his meal is
The speed of the shark after it swallows the fish is calculated using the conservation of momentum principle. The total momentum before the collision is 5 kg * 1 m/s + 1 kg * 4 m/s = 9 kg * m/s. The total momentum after the collision is 5 kg * v, where v is the speed of the shark after the collision. Therefore, v = 9/5 m/s = 1.8 m/s. Thus, the speed of the shark after it swallows the fish is 1.8 m/s.
The speed of the shark after it has swallowed the 1-kg fish swimming toward it at 4 m/s is 3 m/s. This can be determined by conservation of momentum. Momentum is a vector quantity, meaning that the direction of the momentum must also be taken into account.
In this situation, the momentum of the shark before it swallows the fish is 5 kg⋅m/s due to its velocity of 1 m/s. After the shark has eaten the fish, the momentum is 6 kg⋅m/s due to the addition of the fish's momentum of 4 kg⋅m/s. Since momentum is conserved, the momentum of the shark after eating the fish is the same as the momentum of the shark before eating the fish. Since the mass of the shark does not change, the velocity must change to balance out the difference in momentum. This means that the velocity of the shark after eating the fish is 3 m/s.
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The isotope 56
26Fe
decays into the isotope
56
27 Co.
By what process will this decay occur?
1. +
2. None of these
3. 4. ?
5.
The correct option is 4.
The process by which the isotope 56Fe decays into the isotope 56Co is beta decay.
The correct option is 4.What is beta decay? Beta decay is a type of radioactive decay in which a beta particle, a positron, or an electron is emitted by the nucleus of an atom. Beta decay is a decay process in which the atomic nucleus emits beta particles, which are high-energy, high-speed electrons or positrons.
In beta decay, a neutron in the nucleus transforms into a proton, causing the emission of an electron and a neutrino in the process. The isotope 56Fe decays into the isotope 56Co by the following beta decay process:56Fe26 → 56Co27 + β−where β- is a beta particle, and it is emitted from the nucleus, resulting in an increase in atomic number Z by one, while atomic mass number A remains unchanged. The daughter isotope is 56Co.
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when the top of the electrode leads the welding end of the electrode, and the welding arc is pointing back toward the weld bead, the travel angle is called a(n) ____ angle.
According to the information we can infer that the travel angle is called a "drag" angle.
How is it call a travel angle?In welding terminology, the travel angle refers to the angle between the axis of the electrode and the workpiece surface. When the top of the electrode leads the welding end (meaning the electrode is inclined downward at an angle) and the welding arc is pointing back toward the weld bead, it is known as a "drag" angle.
In this configuration, the electrode is dragged along the surface of the workpiece, creating a trailing arc direction. This technique is commonly used in certain welding processes, such as shielded metal arc welding (SMAW) or stick welding, to control the heat input and the direction of the molten metal flow during the welding operation.
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PLEASE HELP!
A 7.0 kilogram ball traveling east 5.0 meters per second collided head on with a 3.0- kilogram ball traveling west at 6.0 meters per second. After the collision, the 7.0 kilogram ball bounces off the other and travels west at 2 m/s. Determine the final velocity of the 3.0 kilogram ball.
Thanks to whoever answers!
Answer:
10.3 m/s to the east
Explanation:
Use the law of conservation of linear momentum:
m1Vi1 + m2Vi2 = m1Vf1 + m2Vf2
We know that
m1 = 7 kg. Vi1 = +5.0 m/s (east is +) Vf1 = -2.0 m/s
m2 = 3.0 kg. Vi2 = -6.0 m/s (west is -) Vf2 = ?
or
(7)(5) + (3)(-6) = (7)(-2) + 3Vf2
Solving for Vf2, we get
Vf2 = 10.3 m/s (to the east)
The graph below represents the * variation of position of a mass in a mass spring system with respect to time . The speed of the mass at t = 1 s is equal to :
Given data:
The given time is t=1 s.
From the graph following observation can be made,
The amplitude of the graph is A=10 cm=0.1 m.
The time period is t=1 s.
The angular velocity can be calculated as,
\(\begin{gathered} \omega=\frac{2\pi}{t} \\ \omega=\frac{2\pi}{1} \\ \omega=6.3\text{ rad/s} \end{gathered}\)The speed can be at t=1 s will be,
\(\begin{gathered} v=A\omega \\ v=(0.1)(6.3) \\ v=0.63\text{ m/s} \end{gathered}\)Thus, the spee
Find Acceleration 10:55 to 11:05 in kmph
Considering the table the acceleration is 2.72 Km/hr
What is acceleration?Acceleration is defined as the rate of change of velocity with respect to time.
This means that if an object's velocity changes by a certain amount over a certain period of time, then the object is said to have experienced acceleration during that time.
The formula is
= Final velocity - initial velocity / time taken
plugging in the values
= (65 - 60) / (11:55 - 10:05)
= 5 / 1:50
converting 50 minutes to hour = 50 / 60
= 5 / 1 50/60
= 2 6/11
= 2.72 Km/hr
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Q3. Three 9.02 resistors are connected in series across the terminals of a 4.4 V battery. The battery has an internal resistance of 0.42 52. a. Calculate the current flowing through the resistors. b. Calculate the "lost volts" in the battery (3) (2)
The lost volts in the battery are 0.0672 V. The current flowing through the resistors is 0.16 A.
Given values, Resistance R1 = R2 = R3 = 9.02 V Voltage, V = 4.4 V Internal resistance, r = 0.42 Ω(a) Calculating the current flowing through the resistors. The equivalent resistance, R in a series circuit is given by:
R = R1 + R2 + R3R
= 9.02 + 9.02 + 9.02R
= 27.06 Ω
We know that the current, I flowing through the circuit is given by:
I = V / (R + r)I
= 4.4 / (27.06 + 0.42)I
= 0.16 Ampere
Therefore, the current flowing through the resistors is 0.16 A.
(b) Calculating the "lost volts" in the battery. Lost volts in a battery can be found using the formula:
VL = I × rVL
= 0.16 × 0.42VL
= 0.0672 V
Therefore, the lost volts in the battery are 0.0672 V.
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2. What should a pilot do to make sure an airplane stays in stable and consistent flight? Focus your response on the four forces of flight.
The four forces acting on the plane are:
• Thrust. The force that makes the plane moves in the direction of the motion.
,• Drag: Force that act opposite of the motion.
,• Lift: The force that holds the plane in the air.
,• Weight.
If the pilot wants the plane to stay stable he needs to make sure that the forces on the plane are balanced. In any other case the plane will be going up or down.
what are the types of energy sources based on the time of replacement ?
Answer:
In general there are three sub-segments of "alternative" energy investment: solar energy, wind energy and hybrid electric vehicles
Which option is an example of a transverse wave?
A. A wave on top of water
B. A wave carried through a rope
C. A sound wave
D. An ocean wave
Answer:
B! wave carry through the rope
Explanation:
Given: NM 1 XZ
Prove: AXYZ- ANYM
N
Try 11
X
Z
M
We know that side NM is
to side
XZ. If we consider side NY the transversal for these
parallel lines, we create angle pairs. Using the
we can state
that YXZ is congruent to YNM. We know that angle
XYZ is congruent to angle
by the reflexive
property. Therefore, triangle XYZ is similar to triangle
NYM by the
similarity theorem.
F
The prove of Angle XYZ- Angle NYM is given below:
∠XYZ is congruent to ∠NYM - reflexive property. ΔXYZ is the same with Δ NYM,- AA (angle-angle) similarity theorem.What is the triangle about?Note that from the image given;
NM // XZNY = transversal line∠YXZ ≡ ∠YNMSince ∠XYZ is said to be congruent to ∠NYM it can be proven by the use of the reflexive property.
The reflexive property is one that informs that any shape is regarded congruent to itself.
Since ∠NYM has a different way to call ∠XYZ that uses a different vertexes, but the sides are made up of the two angles which are said to be the same.
Therefore , ∠XYZ ≡ ∠NYM are proved by the reflexive property.
Since ΔXYZ is the same with Δ NYM, it can be proven by the AA (angle-angle) similarity theorem.
We have 2 angles Δ XYZ and Δ NYM:
Note that ∠YXZ ≡ ∠YNM
∠XYZ ≡ ∠NYM
So, ΔXYZ is said to be the same to ΔNYM and it is proven by the AA similarity theorem.
Therefore, The prove of Angle XYZ- Angle NYM is given below:
∠XYZ is congruent to ∠NYM - reflexive property. ΔXYZ is the same with Δ NYM,- AA (angle-angle) similarity theorem.Learn more about triangles from
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Answer:
1. parrael
2. corresponding angles theorem
3. NYM
4. AA
Explanation:
just took it
finley's pumpkin had a mass of 6.5 6.56, point, 5 kilograms ( kg ) (kg)(, start text, k, g, end text, )before he carved it. after it was carved, the pumpkin had a mass of 3.9 kg 3.9kg3, point, 9, start text, k, g, end text. what was the percent decrease in the mass of the pumpkin? % %
The required percent decrease in the mass of the pumpkin is 40%.
What is the percentage?The percentage is the ratio of the composition of matter to the overall composition of matter multiplied by 100.
Here,
To find the percent decrease in the mass of the pumpkin, we need to first calculate the decrease in mass and then divide it by the original mass and multiply by 100 to express the answer as a percentage.
The decrease in mass of the pumpkin is:
6.5 kg - 3.9 kg = 2.6 kg
The percentage decrease in mass is:
(2.6 kg / 6.5 kg) x 100% = 40%
Therefore, the percent decrease in the mass of the pumpkin is 40%.
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Does a thicker core make the electromagnet stronger?
Answer:
yes
Explanation:
Answer:
Yes
Explanation:
The core of an electromagnet serves to stabilize the magnetic field created by the wire. The thicker the core, the more metal there is to amplify the current. Therefore, a thicker core does make an electromagnet stronger. Hope this helps!
If an object triples its velocity, how does this effect its KE?
Answer:
The KE will be multiplied by 9.
Explanation:
KE=1/2mv^2 so if velocity is tripled, KE will increase by a factor if 3^2, which is 9.
What occurs to the particles in a substance at low temperature when energy is transferred to the substance as heat?
answer choices
a. The average kinetic energy of the particles varies unpredictably.
b. The average kinetic energy of the particles decreases.
c. The average kinetic energy of the particles remains constant.
d. The average kinetic energy of the particles increases.
When energy is transferred to a substance as heat, the average kinetic energy of the particles increases, leading to an increase in temperature.
Th correct answer is option d.
At low temperatures, when energy is transferred to a substance as heat, the average kinetic energy of the particles increases. This is because the heat energy is used to increase the energy of the particles and make them move more quickly.
As a result, the particles have greater kinetic energy, which is what is required for them to move faster and at a greater distance. In addition, when energy is added to the particles, they start to interact more with each other, increasing the overall energy of the substance.
The increase in kinetic energy of the particles is often referred to as temperature. The greater the temperature of a substance, the higher the kinetic energy of the particles. This increase in kinetic energy of the particles is what causes them to vibrate and move more quickly. As the temperature of a substance rises, the particles have more kinetic energy and are able to move further and faster.
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024 (part 1 of 3) 10.0 points
A 2.0 kg block is pushed 3.0 m at a constant
velocity up a vertical wall by a constant force
applied at an angle of 29.0° with the horizon-
tal, as shown in the figure.
The acceleration of gravity is 9.81 m/s².
2 kg
3 m
29°
Drawing not to scale.
If the coefficient of kinetic friction between
the block and the wall is 0.30, find
a) the work done by the force on the block.
Answer in units of J.
The work was done by the force on the block of 2 kg with an acceleration gravity of 9.81 \(m/s^2\) and at an angle of \(29^o\) 42.83 J.
What is work done?When an object is moved over a distance by an external force, at least some of that force must be applied in the direction of the displacement. This is known as work in physics. Work may be estimated if the force acting along the path is constant by multiplying the length of the path by the component of the force acting along the path.
To express this formally, the work W is equal to the force f times the length d, or W = fd. The work is W = fd cos if the force is applied at an angle to the displacement.
Given:
The mass, m = 2 kg,
The acceleration, g = 9.81 \(m/s^2\),
θ = angle between block and surface kinetic friction = μ
Calculate the work done by the formula given below,
\(W_{fy}\) = F sinθ
\(W_{fy}\) = (\(mgsin\)θ)/ (sinθ - μ * cosθ)
Substitute the values
\(W_{fy}\) = \((2*9.81 sin29^{o} )/sin29^o - 0.30cos29^o\)
\(W_{fy}\) = 42.83 J
Therefore, the work done by the force on the block of 2 kg with an acceleration gravity of 9.81 \(m/s^2\), and at an angle of \(29^o\) is 42.83 J.
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Petuina rolls 16Km a day and it take her 1.25hrs. How fast is petuina rolling?
The speed of the petunia rolls is obtained from the calculation as 12.8 Km/hr.
What is speed?The term speed is the ratio of the distance to the time that is taken by a body. We know that speed is how we would know how fast or slow that a material is moving and the unit that we can use to measure the speed of an object is kilometers per hour.
Distance covered by the object = 16Km
Time taken by the object = 1.25hrs
Speed = Distance/ Time
Speed = 16Km/ 1.25hrs
= 12.8 Km/hr
The speed is 12.8 Km/hr.
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True or False:
The buoyant force on an object in a fluid is equal to the weight of the fluid displaced by the object.
True. This statement is known as Archimedes' principle, and it states that the buoyant force acting on an object submerged in a fluid is equal to the weight of the fluid displaced by the object. This principle explains why objects float in fluids that are less dense than they are and sink in fluids that are denser than they are.
I need help, it is due today and it's a summative!!!
Answer:
Hope this helps ^w^
Explanation:
The sea, the world ocean, or simply the ocean is the connected body of salty water that covers about 71% of Earth's surface, with a total volume of roughly . It moderates Earth's climate and has important roles in the water cycle, carbon cycle, and nitrogen cycle. It has been travelled and explored since ancient times, while the scientific study of the
A Carnot engine is coupled to a Carnot refrigerator so that all of the work produced by the engine is used by the refrigerator in extraction of heat from a heat reservoir at 0 ° C at the rate of 35 kJ/s. The source of energy for the Carnot engine is a heat reservoir at 250 ° C. If both devices discard heat to the surroundings at 25 ° C, how much heat does the engine absorb from its heat-source reservoir? If the actual coefficient of performance of the refrigerator is ω = 0.6 ω Carnot and if the thermal efficiency of the engine is η = 0.6 η Carnot , how much heat does the engine absorb from its heat-source reservoir?
The amount of heat absorbed by the engine from its heat-source reservoir is 107.692 kW.
In order to solve the given problem, let's start by calculating the Carnot coefficient of performance of the Carnot refrigerator.
The Carnot coefficient of performance of the Carnot refrigerator is given by the following relation:
\($$\omega_{Carnot} = \frac{T_0}{T_1 - T_0}$$\)
Where\(,$\omega_{Carnot}$\) = Coefficient of performance of the Carnot refrigerator
$$\omega_{Carnot} = \frac{T_0}{T_1 - T_0}$$\(
$$\omega_{Carnot} = \frac{T_0}{T_1 - T_0}$$\) = Temperature of the low temperature reservoir = 0 °C = 273 K
\($T_1$\) = Temperature of the high temperature reservoir
Let's substitute the given values in the above equation.
\($$0.6 \omega_{Carnot} = 0.6 \times \frac{273}{T_1 - 273}$$\)
\($$\implies T_1 - 273 = \frac{273}{0.6 \omega_{Carnot}}}$$\)
\($$\implies T_1 = 273 + \frac{273}{0.6 \omega_{Carnot}}}$$\)
\($$\implies T_1 = 455 K$$\)
Therefore, the temperature of the high temperature reservoir of the Carnot refrigerator is 455 K
.Now, let's calculate the thermal efficiency of the Carnot engine.
The thermal efficiency of the Carnot engine is given by the following relation:
\($$\eta_{Carnot} = 1 - \frac{T_0}{T_1}$$\)
Where,\($\eta_{Carnot}$\) = Thermal efficiency of the Carnot engine
\($T_0$\)= Temperature of the low temperature reservoir = 0 °C = 273 K
\($T_1$\) = Temperature of the high temperature reservoir
Let's substitute the given values in the above equation.
\($$0.6 \eta_{Carnot} = 0.6 \times \left(1 - \frac{273}{T_1}\right)$$\)
\($$\implies 0.6 \eta_{Carnot} = 0.6 - \frac{273}{T_1}$$\)
\($$\implies 0.6 \eta_{Carnot} = \frac{0.6T_1 - 273}{T_1}$$\)
\($$\implies 0.6 \eta_{Carnot} = \frac{0.6 \times 455 - 273}{455}$$\)
\($$\implies \eta_{Carnot} = 0.325$$\)
Therefore, the thermal efficiency of the Carnot engine is 0.325.
Now, let's calculate the amount of heat absorbed by the engine from its heat-source reservoir.
The rate at which the heat is extracted from the low temperature reservoir by the Carnot refrigerator is given as follows:
\($$Q_{extracted} = \omega_{Carnot} \times W = 0.6 \omega_{Carnot} \times 35 \ \text{kW} = 21 \ \text{kW}$$\)
Here, the work produced by the Carnot engine is used by the Carnot refrigerator in extraction of heat from a heat reservoir at 0 °C.
Now, the rate at which the engine delivers work to the surroundings is the rate at which the engine absorbs heat from its heat-source reservoir. This is given by the following relation:
\($$W = \eta_{Carnot} \times Q_{absorbed}$$\)
\($$\implies Q_{absorbed} = \frac{W}{\eta_{Carnot}}$$\)
\($$\implies Q_{absorbed} = \frac{W}{\eta_{Carnot}}$$\)
\($$\implies Q_{absorbed} = 107.692 \ \text{kW}$$\)
Therefore, the amount of heat absorbed by the engine from its heat-source reservoir is 107.692 kW.
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