Answer:
i don't see anythiung
Explanation:
A 3.0 kg block is pushed by a 14 N force. If µ = 0.6, will the block move?
Answer:
The block will not move.
Explanation:
We'll begin by calculating the frictional force. This can be obtained as follow:
Coefficient of friction (µ) = 0.6
Mass of block (m) = 3 Kg
Acceleration due to gravity (g) = 10 m/s²
Normal reaction (R) = mg = 3 × 10 = 30 N
Frictional force (Fբ) =?
Fբ = µR
Fբ = 0.6 × 30
Fբ = 18 N
From the calculations made above, the frictional force of the block is 18 N. Since the frictional force (i.e 18 N) is bigger than the force applied (i.e 14 N), the block will not move.
if [a] is doubled, [b] is tripled, [c] is reduced by half and the temperature stays constant, the reaction rate will .
If [a] is doubled, [b] is tripled, [c] is reduced by half and the temperature stays constant, the reaction rate will decrease.
What is a reaction rate?A reaction rate is the change in the concentration of reactants per of unit time or a change in the concentration of products per of unit time. A reaction rate is a speed at which a reaction takes place. As a result, if the rate is rapid, the reaction will take place quickly. If the reaction rate is sluggish, the reaction will take longer to complete. several variables that can influence reaction rate.
If [a] is doubled, the reaction rate doubles, which means that the reaction is occurring more quickly. The concentration of the reactant has increased, which implies that there are more reactant molecules available to collide with one another.The reaction rate triples when [b] is tripled. The concentration of [b] has increased, implying that there are more reactant molecules available to collide with one another.When [c] is reduced by half, the reaction rate slows down. The concentration of [c] has decreased, implying that there are fewer reactant molecules available to collide with one another.Therefore, if [a] is doubled, [b] is tripled, [c] is reduced by half, and the temperature remains constant, the reaction rate will decrease. This is because [a] and [b] have increased, [c] has decreased, causing fewer reactant molecules to collide with one another, resulting in a slower reaction rate.
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Provided that velocity is constant,
doubling the frequency of a wave
should...
A. double the wavelength
as well
B. have no affect on the
wavelength
C. reduce the wavelength
by half
Answer:so that's C
Explanation:
Wave speed equals frequency*wavelength. So doubling the frequency must halve the wavelength in order for wave speed to remain the same
A 15kg boulder is going 55 m/s West when it collides with an 8kg bolder going 3 m/s East. They smash together inelasticly. Ignoring friction and heat losses what is their combined velocity after the smash up?
Answer:
−34.83 m/s
Explanation:
Tameika makes a table about sensory organs
Eye
skin
brain
tongue
Which organ should be removed from the table?
A. eye
B. skin
C. brain
D. tongue
Answer:
I think its d
Explanation:
I'm not sure I'm sorry if I'm wrong
Think about times in your life when you have used your refusal, negotiation, and conflict resolution skills
What is evidence used by Galileo to disprove Aristotle and Ptolemy?
Galileo challenged the Aristotelian-Ptolemaic model, providing support for the heliocentric model and paving the way for a new understanding of the universe.
Galileo Galilei played a crucial role in challenging the prevailing geocentric model of the universe proposed by Aristotle and supported by Ptolemy. He provided several lines of evidence that effectively disproved their theories and supported the heliocentric model proposed by Nicolaus Copernicus. Some of the key evidence used by Galileo includes:
1. Observations through a telescope: Galileo was one of the first astronomers to use a telescope to observe the heavens. His telescopic observations revealed several important discoveries that contradicted the Aristotelian-Ptolemaic worldview. He observed the phases of Venus, which demonstrated that Venus orbits the Sun and not Earth. He also observed the four largest moons of Jupiter, now known as the Galilean moons, which provided evidence for celestial bodies orbiting a planet other than Earth.
2. Sunspots: Galileo's observations of sunspots provided evidence that the Sun is not a perfect celestial body, as suggested by Aristotle. Sunspots indicated that the Sun has imperfections and undergoes changes, challenging the notion of celestial perfection.
3. Mountains on the Moon: Galileo observed the rugged and uneven surface of the Moon, which contradicted Aristotle's belief in celestial spheres made of perfect, unchanging material. The presence of mountains on the Moon suggested that celestial bodies are subject to the same physical laws as Earth.
4. Phases of Venus: Galileo's observations of the phases of Venus provided direct evidence for the heliocentric model. As Venus orbits the Sun, it goes through phases similar to the Moon, ranging from crescent to full. This observation strongly supported the idea that Venus revolves around the Sun.
These lines of evidence presented by Galileo challenged the Aristotelian-Ptolemaic model, providing support for the heliocentric model and paving the way for a new understanding of the universe. His work marked a significant turning point in the history of science and laid the foundation for modern astronomy.
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a question was asked by a teacher to a student. She gave the student a jumbled word and told him to make words out of it. The jumbled word is gzeysktqix. Now you know what to do. see ya!
When the teacher asked the student to make words out of the jumbled word gzeysktqix, the student was being tested on his ability to unscramble words. Unscrambling words is the process of taking a word or series of letters that are out of order and rearranging them to form a word that makes sense.
When trying to unscramble a word, it is important to look for any patterns that can help identify smaller words within the jumbled letters. This can help make the process easier and quicker. For example, in the jumbled word gzeysktqix, one might notice that the letters "sktqix" appear together.
This could indicate that these letters could potentially form a word. By looking at the remaining letters, one could notice that the letters "g", "z", "e", and "y" could also form smaller words. After some rearranging, the letters can be unscrambled to form the words "sky", "zig", "sex", and "yet". These are just a few examples, as there are likely many other words that can be formed from this jumbled word.
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Create a series of eight successive displacements that would program a robot to move in an octagonal path that is as close as you can get to approximating a circle. The robot should return to its starting point after the eighth displacement. What total distance does the robot move? Calculate the radius of the circle that has this distance as its circumference.
Answer:
Ex; If the robot traveled 20 cm around the octagon then the circle circumference = 20 cm
Use the equation circumference = 2 π radius to calculate radius(C = 2πr)
If circumference = 20cm; radius = circumference / ( 2 π) = 20/6.28= 3.18 cm. Use your scale to express your answer in meters, km, etc
now set the protractor distance measure as 3.18 cm, place the protractor's metal spike at the octagon center and draw the circle.
Explanation:
Crystalline germanium (Z=32, rho=5.323 g/cm3) has a band gap of 0.66 eV. Assume the Fermi energy is half way between the valence and conduction bands. Estimate the ratio of electrons in the conduction band to those in the valence band at T = 300 K. (See eq. 10-11) Assume the width of the valence band is ΔΕV ~ 10 eV.
Answer:
= 8.2*10⁻¹²
Explanation:
Probability of finding an electron to occupy a state of energy, can be expressed by using Boltzmann distribution function
\(f(E) = exp(-\frac{E-E_f}{K_BT} )\)
From the given data, fermi energy lies half way between valence and conduction bands, that is half of band gap energy
\(E_f = \frac{E_g}{2}\)
Therefore,
\(f(E) = exp(-\frac{E-\frac{E_g}{2} }{K_BT} )\)
Using boltzman distribution function to calculate the ratio of number of electrons in the conduction bands of those electrons in the valence bond is
\(\frac{n_{con}}{n_{val}} =\frac{exp(-\frac{[E_c-E_g/2]}{K_BT} )}{exp(-\frac{[E_v-E_fg/2}{K_BT} )}\)
\(= exp(\frac{-(E_c-E_v}{K_BT} )\\\\=exp(\frac{-(0.66eV)}{(8.617\times10^-^5eV/K)(300K)} )\\\\=8.166\times10^-^1^2\approx8.2\times10^{-12}\)
Which vector is the sum of vectors à and b?
The vectors addition permits locating the perfect result for the sum of the two vectors in option B). See attached and the vector is directed to the right and up.
Vector addition is the operation of adding or extra vectors together into a vector sum. The so-known as parallelogram regulation gives the rule for vector addition of or greater vectors. for two vectors and, the vector sum is received via placing them head to tail and drawing the vector from the loose tail to the unfastened head.
A vector is an amount or phenomenon that has impartial residences: importance and direction. The time period also denotes the mathematical or geometrical representation of the sort of quantity. Examples of vectors in nature are velocity, momentum, force, electromagnetic fields, and weight.
Vectors are used in technological know-how to describe something that has a direction and a magnitude. they're commonly drawn as pointed arrows, the length of which represents the vector's importance
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Which vector is the sum of vectors à and b?
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A dynamite blast at a quarry launches a chunk of rock straight upward, and 2.0s later it is risinv at a speed of 15m/s. Assuming air resistance has no effect on the rock, calculate its speed (a) at launch and (b) 5.0s after launch
Answer:
(a) To solve for the initial speed of the rock at launch, we can use the kinematic equation:
v = v0 + at
Where:
v = final velocity (15m/s)
v0 = initial velocity (what we're solving for)
a = acceleration due to gravity (-9.8m/s^2)
t = time (2.0s)
Plugging in the values, we get:
15m/s = v0 - 9.8m/s^2 (2.0s)
v0 = 34.6m/s
Therefore, the initial speed of the rock at launch was approximately 34.6m/s.
(b) To solve for the speed of the rock 5.0s after launch, we can use the same kinematic equation:
v = v0 + at
But this time, we need to add the additional time and distance that the rock traveled after the initial 2.0s. To do this, we'll use the equation:
d = v0t + 1/2at^2
Where:
d = distance traveled
v0 = initial velocity (34.6m/s)
a = acceleration due to gravity (-9.8m/s^2)
t = time (5.0s - 2.0s = 3.0s)
Plugging in the values, we get:
d = (34.6m/s)(3.0s) + 1/2(-9.8m/s^2)(3.0s)^2
d = 103.8m - 44.1m
d = 59.7m
So, the rock traveled 59.7m in the additional 3.0s after the initial 2.0s. Now we can find its speed using the kinematic equation:
v = v0 + at
Where:
v0 = final velocity from before (15m/s)
a = acceleration due to gravity (-9.8m/s^2)
t = time (3.0s)
Plugging in the values, we get:
v = 15m/s - 9.8m/s^2 (3.0s)
v = -12.6m/s
Note that the velocity is negative because the rock is now moving downward. Therefore, the speed of the rock 5.0s after launch is approximately 12.6m/s.
Scientists might make a computer model of volcanic eruptions. What is the
biggest benefit of this model?
Answer:
Computer Model May Help to More Accurately Predict Volcano Eruptions. Scientists at the GFZ German Research Center in Potsdam, Germany, have developed a computer model which they say boosts the accuracy of volcanic eruption prediction.
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A body initially at rest is accelerated at a constant rate for 5.0 seconds in the positive x direction. If the final speed of the body is 20.0 m/s, what was the body's acceleration?
Answer:
\(a=4\ m/s^2\)
Explanation:
Given that,
Initial speed of a body, u = 0
Final speed of the body, v = 20 m/s
Time, t = 5 s
We need to find the acceleration of the body. We know that the acceleration of an object is equal to the rate of change of velocity divided by time taken. So,
\(a=\dfrac{v-u}{t}\\\\a=\dfrac{20-0}{5}\\\\a=4\ m/s^2\)
So, the body's acceleration is equal to \(4\ m/s^2\).
A 8.5 kg brick is dropped onto a 6.5 kg toy truck, which is moving across a level floor at 0.50 m/s. With what velocity do the truck and brick continue to move, after the brick has landed on the truck?
Answer:0.2167 m/s
Explanation:
Given
mass of brick M=8.5 kg
mass of toy truck m=6.5 kg
the velocity of truck u=0.5 m/s
Suppose v is the velocity after brick is landed on the truck
There is no external force acting so momentum is conserved
mu=(M+m)v
\(v=\dfrac{6.5}{15}\times 0.5\\v=0.2167\ m/s\)
if |v|= 11, |w|= 23, |v-w|= 30, find |v+w|
Answer:
\(|v+w|=20\)
Explanation:
We are given that
|v|=11
|w|=23
|v-w|=30
We have to find the value of |v+w|
|a-b|^2=(a+b)\cdot (a+b)=a^2+b^2-2|a||b|cos\theta
Using the formula
\((30)^2=(11)^2+(23)^2-2(11)(23)cos\theta\)
\(900=121+529-506cos\theta\)
\(900-121-529=-506cos\theta\)
\(250=-506cos\theta\)
\(cos\theta=-\frac{250}{506}\)
\(|a+b|^2=|a|^2+|b|^2+2a\cdot bcos\theta\)
Using the formula
\(|v+w|^2=(11)^2+(23)^2+2(11)(23)\times (-\frac{250}{506})\)
\(|v+w|^2=400\)
\(|v+w|^2=(20)^2\)
\(|v+w|=20\)
Which phase of matter makes up stars?
Answer:
Plasma is a phase of matter that makes up stars.
Using what you already know about newton’s law’s explain how the force applied to the ball by the pitcher and the force applied to the ball by the bat will impact yours ability ti hit a home run
An item at rest will remain at rest, and an object in motion will continue to move in a straight path at a constant speed, according to the first law of motion, commonly known as the law of inertia.
How is baseball impacted by Newton's first law?Newton's laws of motion govern how a baseball moves as a result of being thrown or struck. According to Newton's first law, a moving ball will continue to move in a straight line until other forces are acting on it.
What happens when a baseball bat strikes a ball?The ball is severely distorted by the enormous force the bat applies to it ball being struck. The average force acting during the bat-ball collision is therefore about two tons, with a peak force of nearly four tons, during the 0.7 millisecond contact time. There's a lot of force there!
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Two cars collide head-on and stick together.
Car A, with a mass of 2000 kg, was initially
moving at a velocity of 10 m/s to the east. Car
B, with an unknown mass, was initially at rest.
After the collision, both cars move together at
a velocity of 5 m/s to the west. What is the
mass of Car B?
OF
The mass of Car B is -6000 kg.
To solve this problem, we can apply the principle of conservation of momentum, which states that the total momentum before the collision is equal to the total momentum after the collision.
Therefore, we can write the equation for the conservation of momentum as:
(mass of Car A * velocity of Car A) + (mass of Car B * velocity of Car B) = (mass of Car A + mass of Car B) * velocity after collision
Let's substitute the given values into the equation:
(2000 kg * 10 m/s) + (mass of Car B * 0 m/s) = (2000 kg + mass of Car B) * (-5 m/s)
Simplifying the equation:
20000 kg*m/s = -5 m/s * (2000 kg + mass of Car B)
Dividing both sides by -5 m/s:
-4000 kg = 2000 kg + mass of Car B
Subtracting 2000 kg from both sides:
mass of Car B = -4000 kg - 2000 kg
mass of Car B = -6000 kg
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What is the great egg drop experiment about?
Answer:
The egg drop experiment is about building a structure around an egg with different materials so that when it is dropped from a high place it doesn't break.
Explanation:
I have done this experiment before so I know. Have a cool awesome great splendid Supercalifragilisticexpialidocious day ok bye.
A 24.4kg dog is running northward at 2.14m/s, while a 5.53kg cat is running eastward at 3.56m/s. Their 78.5kg owner has the same momentum as the two pets taken together. Find the direction of the owner's velocity. Find the magnitude of the owner's velocity.
The owner's velocity is in the opposite direction of the combined velocity of the dog and the cat, and its magnitude is approximately 0.916 m/s.
To solve the given problem, we can use the principle of conservation of momentum to find the direction and magnitude of the owner's velocity.
Let's denote the velocity of the dog as v1 (northward), the velocity of the cat as v2 (eastward), and the velocity of the owner as v (unknown).
According to the conservation of momentum, the total momentum before the interaction is equal to the total momentum after the interaction.
The total momentum before the interaction is given by:
Total momentum before = (mass of the dog * velocity of the dog) + (mass of the cat * velocity of the cat) + (mass of the owner * velocity of the owner)
Mass of the dog (m1) = 24.4 kg
Velocity of the dog (v1) = 2.14 m/s
Mass of the cat (m2) = 5.53 kg
Velocity of the cat (v2) = 3.56 m/s
Mass of the owner (m3) = 78.5 kg
Velocity of the owner (v) = unknown
Total momentum before = (24.4 kg * 2.14 m/s) + (5.53 kg * 3.56 m/s) + (78.5 kg * v)
The total momentum after the interaction is zero since the owner has the same momentum as the pets taken together.
Total momentum after = 0
Equating the two expressions:
(24.4 kg * 2.14 m/s) + (5.53 kg * 3.56 m/s) + (78.5 kg * v) = 0
Simplifying the equation:
(52.216 kg·m/s) + (19.6488 kg·m/s) + (78.5 kg * v) = 0
71.8648 kg·m/s + (78.5 kg * v) = 0
Solving for v:
78.5 kg * v = -71.8648 kg·m/s
v = -71.8648 kg·m/s / 78.5 kg
v ≈ -0.916 m/s
Therefore, the direction of the owner's velocity is opposite to the combined velocity of the dog and the cat, and the magnitude of the owner's velocity is approximately 0.916 m/s.
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a. At a constant temperature, the volume of the vessel is compressed to half. How will the rms speed of gas in it change? [2] Air at temper 9727
According to the information, the rms speed of the gas will remain unchanged.
How will the rms speed of gas in it change?The rms (root-mean-square) speed of a gas is directly proportional to the square root of its temperature. In this scenario, the temperature is constant, which means that the rms speed of the gas will also remain constant.
The change in volume does not have a direct effect on the rms speed of the gas, as long as the temperature remains unchanged. Therefore, the rms speed of the gas in the vessel will not change.
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A 150.0 g baseball has a velocity of 28.5 m/s. What is its kinetic energy in J
Answer:
KE = 60.91875 J
Explanation:
First, convert the mass of the ball into kg, since we want the answer in J (SI system):
150 g = 0.15 kg
then use the kinetic energy formula
\(KE=\frac{1}{2} m*v^{2} \\KE=\frac{1}{2} (0.15)*(28.5)^{2}\\KE=60.91875 J\)
4. Which of the following quantities remain the same in all parts of a series circuit?
A. Voitage B. Current C. Power D. Resistance.
The current remains the same in all parts of a series circuit.
The correct option is B.
What is a circuit?A circuit is a complete path for the flow of electric current.
A series circuit is a circuit that the component of the circuit are connected end-to-end and the flow of current is in one direction.
Another form of connection is the parallel connection in which current flows through alternate paths.
In a series circuit, the flow of current is constant and remains the same in all parts of a series circuit. However, the voltage across the circuit varies.
In a parallel circuit, the voltage is constant and remains the same in all parts of a parallel circuit. However, the flow of current across the circuit varies.
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what is dispersion of light?
Answer:
\( \huge \bold \blue{ \underline{ answer}}\)
The splitting up of light into its constituent colours while passing from one medium to the other is called dispersion.
sound waves, light waves, UV waves, IR waves. We use these waves all of the time to listen to the radio, use Bluetooth in our cars, make phone calls, etc.
In a well-organized structure, write a 3-5 paragraph length essay discussing the physics of waves and how they play a major role in your daily life. Be sure to discuss their properties as well: transverse/longitudinal, frequencies, amplitudes, etc.
Waves are an essential part of the physical world, and they play a crucial role in our daily lives. Waves can be broadly categorized into two types: mechanical waves and electromagnetic waves. Mechanical waves require a medium to travel, such as sound waves, while electromagnetic waves do not need a medium and can travel through space, such as light waves. Both types of waves exhibit unique properties, including amplitude, frequency, wavelength, and speed.
Sound waves are mechanical waves that require a medium to travel, such as air or water. These waves are longitudinal, meaning they move in the same direction as the wave. They have properties such as amplitude, which is the magnitude of the wave, and frequency, which is the number of waves that pass through a point in a given amount of time. Sound waves have a wide range of frequencies, from low-frequency waves, such as the sound of a bass guitar, to high-frequency waves, such as a dog whistle.
Electromagnetic waves, on the other hand, do not require a medium to travel and can travel through a vacuum, such as space. These waves are transverse, meaning they move perpendicular to the wave. They also have properties such as frequency and amplitude. Electromagnetic waves have a wide range of frequencies, from radio waves used to transmit music to gamma rays used to treat cancer.
In our daily lives, waves play a significant role. For example, we use radio waves to listen to the radio, watch television, and make phone calls. We use microwaves to heat food quickly, and we use infrared waves to sense heat and motion in security systems. We also use visible light waves to see the world around us, and ultraviolet waves to help our bodies produce vitamin D.
In conclusion, waves are a fundamental aspect of the physical world and play a significant role in our daily lives. Whether it's listening to the radio, using Bluetooth in our cars, or making phone calls, waves are involved in almost everything we do. Understanding the properties of waves, including frequency, amplitude, and wavelength, is crucial in understanding how waves function and how they affect our daily lives.
A box with a mass of 6.25kg is sliding along a horizontal surface at constant velocity. It is pulled by a horizontal force, and the coefficient of kinetic friction between the box and the surface is 0.431. What is the work done, in joules, by the force of friction on the box as the box moves a distance of 0.497m?
The work done, by the force of friction on the box as the box moves a distance is 13.12 J.
What is work done by the force of friction?
The work done by force of friction is calculated from the product of force of friction and distance through which the object travelled and it is given as;
W = Fₙd
where;
Fₙ is the force of frictiond is the distance travelled by the objectW = μmg x d
Where;
μ is coefficient of kinetic frictionm is mass of the boxg is acceleration due to gravityd is the distance travelledW = 0.431 x 6.25 x 9.8 x 0.497
W = 13.12 J
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Why do metals conduct electricity?
A. The electrons in metals are inside the nuclei of the atoms.
B. All covalent bonds conduct electricity.
C. A lattice of ions allows valence electrons to move easily.
D. Metals never give up electrons.
Why do metals conduct electricity?
A. The electrons in metals are inside the nuclei of the atoms.
B. All covalent bonds conduct electricity.
C. A lattice of ions allows valence electrons to move easily. ✓
Free electrons help the electricity to spread all over the metal,making it a good conductor of electricityD. Metals never give up electrons.
A large number of very industrious people make a very long pole. It is 10.0 light years long! ( As they measure it. ) Soon a spaceship flies along the length of the pole at 90% the speed of light. How much time passes on the spaceship from the moment the ship passes the first end of the pole to the moment the ship passes the second end of the pole
Answer:
L = L0 ( 1 - v^2/c^2))1/2 where L0 is the proper length
L = 10 L-y (1 - .9^2)^1/2 = 4.36 L-y length of pole measured by ship
t = 4.36 L-y / .9 c = 4.84 y since the ship travels at .9 c
Is there a difference between shapes when plotting Uniform acceleration towards (+)directtion,Uniform acceleration towards (-)direction, Uniform deceleration towards (+) direction and Uniform deceleration towards (-) direction in displacement time graph.Can you draw the shapes for each type ?
Explanation:
Yes, there are differences in the shapes of position-time graphs for uniform acceleration and uniform deceleration in different directions. Let's consider each case separately:\(\hrulefill\)
(1) - Uniform acceleration towards the positive direction:
In this case, the object is moving in the positive direction with a constant acceleration. The displacement-time graph will typically be a curve that starts from an initial position and shows a steady increase in displacement over time. The shape of the graph will depend on the specific acceleration value.
(2) - Uniform acceleration towards the negative direction:
In this case, the object is moving in the negative direction with a constant acceleration. The displacement-time graph will also be a curve, but it will show a steady decrease in displacement over time.
(3) - Uniform deceleration towards the positive direction:
In this case, the object is initially moving in the positive direction but is slowing down with a constant deceleration. The displacement-time graph will be a curve that starts with a positive slope and gradually levels off.
(4) - Uniform deceleration towards the negative direction:
In this case, the object is initially moving in the negative direction but is slowing down with a constant deceleration. The displacement-time graph will be a curve that starts with a negative slope and gradually levels off.