Answer:
the answer to your question is 4.0 m/s2
Explanation:
Answer:
4.0 m/s2
Explanation:
just took the test
a pine raft (density = 373 kg/m^3) has a volume of 1.43 m^3. How much of the raft's volume is below the water line? Unit is m^3
Answer: 0.5334
Explanation:
i got it right on accellus :p
Volume of value V = 0.5333 \(m^{3}\) is below the water line .
What is Archimedes principal ?Archimedes' principle states that a body immersed in a fluid is subjected to an upwards force equal to the weight of the displaced fluid.
F(b) = rho*g*V
F(b) = buoyant force
rho = fluid density
g = acceleration due to gravity
V = fluid volume
given
density of raft = 373 kg/\(m^{3}\)
volume of raft = 1.43 \(m^{3}\)
since, density = mass / volume
mass of raft = density * volume
= 373 * 1.43 = 533.3 kg
using Archimedes principal
Force = density of liquid * volume of liquid displaced * acceleration due to gravity
mg = 1000 * V * 9.8
533.3 * 9.8 = 1000 * V * 9.8
V = 0.5333 \(m^{3}\)
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Sometimes the north and south poles of atoms in a material will line up. What is the term for the region where this occurs?
Answer:
The term for the region where the north and south poles of atoms in a material line up is a "domain." In magnetic materials, the north and south poles of atoms are called "magnetic dipoles." When the magnetic dipoles in a material line up, they create a region of magnetic field called a "domain." This alignment of magnetic dipoles can produce strong magnetic properties in the material, which is why it is often used in applications such as magnets and motors.
All models have a limitations True or false
Answer:
The answer is True.
in 1986, a gargantuan iceberg broke away from the ross ice shelf in antarctica. it was approximately a rectangle 165 km long, 40.0 km wide, and 250 m thick. (a) what is the mass of this iceberg in kg, given that the density of ice is 917 kg/m3? 1513050 kg (b) how much heat transfer (in joules) is needed to melt it? j (c) how many years would it take sunlight alone to melt ice this thick, if the ice absorbs an average of 120 w/m2, 11.00 h per day?
(a) The mass of this iceberg is 1513050 kg. (b) To melt this iceberg, it would require 1513050 kg x 334000 J/kg = 5.0 x 1018 J of heat transfer. (c) It would take 4.8 years for sunlight alone to melt this iceberg, given that the ice absorbs an average of 4.2 x 1011 years.
(a) The mass of the iceberg can be calculated using the formula: mass = density x volume. The volume of the iceberg can be calculated by multiplying its length, width, and thickness:
Volume = 165 km x 40.0 km x 250 m
= 1.3 x 1012 m3
Mass = 917 kg/m3 x 1.3 x 1012 m3
= 1.5 x 1015 kg
(b) To calculate the amount of heat transfer needed to melt the iceberg, we need to know the amount of energy required to melt a given mass of ice. This is known as the latent heat of fusion, which is 333.5 kJ/kg for ice.
Therefore, the amount of heat transfer needed to melt the iceberg is:
Heat Transfer = Latent Heat of Fusion x Mass
= 333.5 kJ/kg x 1.5 x 1015 kg
= 5.0 x 1018 J
(c) To calculate how many years it would take sunlight alone to melt the iceberg, we need to know the rate of solar energy absorption. Since the iceberg absorbs an average of 120 W/m2 and 11.00 h per day, we can calculate the rate of absorption as follows:
Rate of Absorption
= 120 W/m2 x 11.00 h/day x 24h/day x 365 days/year
= 11.9 x 106 J/m2/year
Therefore, the amount of time it would take for the sun to melt the iceberg is:
Time = Heat Transfer / Rate of Absorption
= 5.0 x 1018 J / 11.9 x 106 J/m2/year
= 4.2 x 1011 years
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n skin cells, single base pair mutations have been associated with the development of a type of skin cancer. Scientists first noticed this mutation in people who are frequently exposed to ultraviolet radiation from the Sun or tanning beds. This mutation occurs in a gene that codes for a protein which regulates cell division.
Which ,begin emphasis,two,end emphasis, statements describe a causal relationship between this mutation and skin cancer rather than a correlational relationship? Move ,begin emphasis,two,end emphasis, statements that describe a causal relationship between the mutation and skin cancer to the box.
Response area with 1 blank spaces
Blank space 1 empty
The two statements that describe a causal relationship between the mutation and skin cancer are important because they suggest that the mutation is a direct cause of the development of this type of cancer, rather than simply being related to it in a correlative way.
The first statement that describes a causal relationship between the mutation and skin cancer is that the mutation occurs in a gene that codes for a protein which regulates cell division. This means that the mutation directly affects the regulation of cell division, which can lead to the uncontrolled growth of skin cells and the development of cancer.The second statement that describes a causal relationship between the mutation and skin cancer is that scientists first noticed this mutation in people who are frequently exposed to ultraviolet radiation from the Sun or tanning beds. This suggests that the mutation is caused by the exposure to UV radiation and that this exposure is a direct cause of the development of skin cancer.By contrast, a correlational relationship would suggest that the mutation and skin cancer are related, but that one does not necessarily cause the other. For example, it could be that people who are more likely to develop skin cancer are also more likely to have this mutation, but that the mutation itself does not directly cause the cancer.
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What specific type of tide has the smallest difference between high and low tide?
Answer: Neap tides
Explanation: Neap tides are tides that have the smallest tidal range, and they occur when the Earth the Moon, and the Sun form a 90o angle. They occur exactly halfway between the spring tides when the Moon is at first or last quarter.
1. What is Fad,x, the x-component of the force exerted by the infinite wire on segment ad of the loop?2. What is Fbc,x, the x-component of the force exerted by the infinite wire on segment bc of the loop?.3. What is Fnet,y, the y-component of the net force exerted by the infinite wire on the loop?
The Fad,x, the x-component of the force exerted by the infinite wire on segment AD of the loop is 2.39 X 10⁻⁸ N. The Fbc,x, the x-component of the force exerted by the infinite wire on segment BC of the loop is 9.56 X 10⁻⁹ N. The Fnet,y, the y-component of the net force exerted by the infinite wire on the loop is zero.
1. The Fad,x, the x-component of the force exerted by the infinite wire on segment AD of the loop =
= Fad,x = u₀i₁i₂H / (2πL)
= Fad, x = [ (4π X 10⁻⁷)(0.672)(0.256) X (0.25) ] /2π X 0.36
= Fad,x= 2.39 X 10⁻⁸ N
2. The Fbc,x, the x-component of the force exerted by the infinite wire on segment BC of the loop =
= Fbc,x = u₀i₁i₂H / (2π) X (L+W)
= Fbc,x = (4π X 10⁻⁷)(0.672)(0.256)((0.25)/2π X (0.36+0.54)
= Fbc,x = 9.56 X 10⁻⁹ N
3. The Fnet,y, the y-component of the net force exerted by the infinite wire on the loop =
= Fnet,y = 0, since force acting on perpendicular wire is zero.
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a 92 kg man lying on a surface of negligible friction shoves a 75 g stone away from himself, giving it a speed of 4.0 m/s. what speed does the man acquire as a result?
The required speed of the man when mass and speed of the stone are specified is calculated to be 0.00326 m/s.
Mass of the man is given as M = 92 kg.
Mass of the stone is given as m = 75 g = 0.075 kg.
Speed of the stone is given as u = 4 m/s.
Speed of the man is to be found out, v = ?
Using the conservation of momentum, we have,
The initial velocities of the man and the stone is zero(V).
So, mathematically,
(M+m)V = M v + m u
(M+m) × 0 = 92 × v + 0.075 × 4
92 × v + 0.3 = 0
92 v = - 0.3
v = - 0.00326 m/s
Thus, the speed of the man is calculated to be 0.00326 m/s.
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on earth, two parts of a space probe weigh 11 000 n and 3400 n. these parts are separated by a center-to-center distance of 12 m and may be treated as uniform spherical objects. find the magnitude of the gravitational force that each part exerts on the other out in space, far from any other objects.
The gravitational force that exerts on the outer out in space is 1.73 ×\(10^{-7}\)N.
Gravitational force:
The force of gravity or gravitational force pulls objects with mass towards each other. The gravitational force between two objects can be calculated as a function of the product of their masses (M and m), the square of the distance between them(r), and the universal gravitational constant.
The formula is:
F = G Mm/r²
Let us assume that g = 10 m/s².
M = 11000/ 10 = 1100kg
m = 3400/10 = 340kg
The distance was given:
r = 12m
We can look up a value of G:
G = 6.674 ×\(10^{-11}\) m³ / kgs²
F = 6.674 \(10^{-11}\) ( 1100 × 340)/ 12²
= 17333.86 ×\(10^{-11}\)
= 1.73×\(10^{-7}\)N
Therefore the gravitational force is 1.73 ×\(10^{-7}\)N.
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how does a positive charge move in an electric field
In an electric field, a positive charge experiences a force in the direction opposite to the electric field lines. According to the principle of electrostatics, positive charges are attracted to negative charges and repelled by other positive charges.
When placed in an electric field, the positive charge will be pushed or accelerated in the direction opposite to the electric field lines. The magnitude of the force experienced by the positive charge depends on its charge and the strength of the electric field.
If the electric field is uniform, the positive charge will move in a straight line, while in a non-uniform field, the charge will follow a curved path.
The movement of a positive charge in an electric field is the basis for various electrical phenomena and applications, such as electric circuits and the operation of electronic devices.
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Which describes the electric field at the center of a ring of uniform negative charge?.
Answer:
A negatively charged particle -q is placed at the center of a uniformly charged ring, where the ring has a total positive charge Q as shown in the following figure. The particle, confined to move along the x axis, is moved a small distance x along the axis ( where x << a) and released. Show that the particle oscillates in simple harmonic motion with a frequency given by,
Two cars bump going the same direction and stick together. Car A has a mass of 1000kg car B has a mass of 2000kg. What the speed of the cars after the collision?
Answer:
I belive that the 2000 kg will be going faster then the 1000kg
Explanation:
Because it is 2x as heavy as the other car which means it most likely would hit the car and keep going because it can hit it so hard that the car dosent hit effected
Question 10 of 10
A 200 N force is applied to an object, which then accelerates at 2 m/s2 What
is the mass of the object?
A. 100 kg
B. 400 kg
C. 25 kg
O D. 50 kg
Answer:
a
Explanation:
f=ma
200=2*m
divide both sides by 2
m=100
clear workings please, quickly
Show workings What is the elasticity of demand for wheat bread for a price increase from \( \$ 7 \) to \( \$ 9 \) (using the mid-point method)? What does the elasticity coefficient means?
To calculate the elasticity of demand using the mid-point method, we can use the formula:
Elasticity of Demand = (Percentage change in quantity demanded) / (Percentage change in price)
First, let's calculate the percentage change in quantity demanded:
Change in quantity demanded = \( Q_2 - Q_1 \) = \( 0 - 100 \) = -100
Average quantity demanded = \( (Q_1 + Q_2) / 2 \) = \( (100 + 0) / 2 \) = 50
Percentage change in quantity demanded = (Change in quantity demanded / Average quantity demanded) * 100
Percentage change in quantity demanded = (-100 / 50) * 100 = -200%
Next, let's calculate the percentage change in price:
Change in price = \( P_2 - P_1 \) = \( 9 - 7 \) = 2
Average price = \( (P_1 + P_2) / 2 \) = \( (7 + 9) / 2 \) = 8
Percentage change in price = (Change in price / Average price) * 100
Percentage change in price = (2 / 8) * 100 = 25%
Now we can calculate the elasticity of demand:
Elasticity of Demand = (Percentage change in quantity demanded) / (Percentage change in price)
Elasticity of Demand = (-200% / 25%) = -8
The elasticity coefficient of -8 means that the demand for wheat bread is highly elastic. This means that a change in price will result in a proportionately larger change in quantity demanded. In this case, a 1% increase in price would lead to an 8% decrease in quantity demanded. Similarly, a 1% decrease in price would result in an 8% increase in quantity demanded.
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1. A car slows to a stop as it comes to a red light. Its
acceleration is -5 m/s² and stops after 2.3 seconds.
What was its initial velocity?
The initial velocity of the car as it slow to rest with an acceleration of -5 m/s² is 11.5 m/s.
What is velocity?
This can be defined as the ratio of displacement to the time of a body
To calculate the initial velocity of the car, we use the formula below.
Formula:
u = v-at........ Equation 1Where:
u = Initail velocityv = Final velocitya = Accelerationt = Time.From the question,
Given:
v = 0 m/sa = -5 m/s²t = 2.3 secondsSubstitute these values into equation 1
u = 0-(-5×2.3)u = 0+11.5u = 11.5 m/s.Hence the initial velocity of the car is 11.5 m/s
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The minimum capacitance of a variable capacitor in a radio is 4. 15 pF. Part A What is the inductance of a coil connected to this capacitor if the oscillation frequency of the L-C circuit is 1. 50 MHz, corresponding to one end of the AM radio broadcast band, when the capacitor is set to its minimum capacitance? Express your answer in henries. L = nothing H Request Answer Part B The frequency at the other end of the broadcast band is 0. 543 MHz. What is the maximum capacitance of the capacitor if the oscillation frequency is adjustable over the range of the broadcast band?
The inductance of the coil connected to this capacitor is 2.49 x 10^-6 H. The maximum capacitance of the capacitor should be 24.2 pF to cover the full range of the broadcast band.
Part A:
The resonant frequency of an L-C circuit is given by the equation:
\($f = \frac{1}{2\pi\sqrt{LC}}$\)
where f is the oscillation frequency, L is the inductance of the coil, and C is the capacitance of the capacitor.
At the minimum capacitance of 4.15 pF, the oscillation frequency is 1.50 MHz. Plugging these values into the above equation, we can solve for L:
\($1.50 \times 10^6 = \frac{1}{2\pi\sqrt{L \times 4.15 \times 10^{-12}}}$\)
L = 2.49 x 10^-6 H
Part B:
At the other end of the broadcast band, the oscillation frequency is 0.543 MHz. We can use the same equation as before to solve for the maximum capacitance:
\($0.543 \times 10^6 = \frac{1}{2\pi\sqrt{L \times C_{max}}}$\)
Assuming that the inductance of the coil remains the same as before (2.49 x 10^-6 H), we can rearrange the equation to solve for Cmax:
\($C_{max} = \frac{1}{4\pi^2 L (f_{max})^2}$\)
where fmax is the maximum oscillation frequency, which is 1.50 MHz (the frequency at the other end of the broadcast band).
Plugging in the values, we get:
Cmax = 24.2 pF
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what is the moment of inertia about an axis perpendicular to the paper and through the center of mass? consider the connecting rod to have negligible mass and treat the masses as point particles.
The moment of inertia about an axis perpendicular to the paper and through the center of mass is \(2mR^2\), where m is the mass of each mass and R is the distance between the masses.
The moment of inertia of a point particle about an axis is its mass multiplied by the square of the distance to the axis.
In this case, the masses are each a distance of R from the axis, so their moment of inertia is each \(mR^2\). Since there are two masses, the total moment of inertia is \(2mR^2.\)
Here calculate the moment of inertia:
def moment_of_inertia(m, R):
return 2 * m * R ** 2
print(moment_of_inertia(2, 1))
Use code with caution. Learn more
This code will print the value 4, which is the moment of inertia for two masses of 2 kg each, a distance of 1 meter from the axis.
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The moment of inertia is a measure of the opposition any physical object has to any change in its rotation. The parallel-axis theorem aids in finding the moment of inertia regarding an axis parallel to and a distance away from another axis through its center of mass.
Explanation:The moment of inertia of a system regarding an axis of rotation is the sum of the product of each particle’s mass and the square of its distance from the axis. This concept is critical in rotational kinetics. If the masses are treated as point particles and the connecting rod is considered to have negligible mass, determining the moment of inertia becomes easier.
For the moment of inertia about an axis perpendicular to the paper and through the center of mass, the parallel-axis theorem is used. This theorem reveals that the moment of inertia of a body about any axis parallel to and a distance d away from an axis through its center of mass is given by:
Iparallel-axis = Icenter of mass + md²
Where m is the mass of the body and d is the distance from the original axis to the parallel axis. For point masses, the moment of inertia is defined as I = mr².
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s=d/t solve for d. help
Answer:
d = st
Explanation:
The d stands distance. The formula for speed = distance/ time.
What is distance?Distance is speed times time, d= st. Distance can be measured in km or meter. Time can be measured into seconds or minute.
The SI unit of speed is m/s. It can also be expressed in different units such as m/s, km/ hr and miles/ hr. The dimentional formula of speed is [ LT1 ]. Speed tells us how fast the body is moving.
The formula for speed is useful to find out the speed of different objects such as speed of car, bike, bus. etc.
Therefore, The d stands distance. The formula for speed = distance/ time.
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How do we solve this?
\(3q - {4t}^{2} + 3t\)
Answer:
2(3t-4)+3t=4t-2
This deals with linear equations with one unknowns
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Which of these had the most accurate view of the solar system? Copernicus Aristotle Kepler Tycho Brahe Ptolemy
Among the listed individuals, Kepler had the most accurate view of the solar system.
Throughout history, various individuals contributed to our understanding of the solar system. However, when considering the accuracy of their views, Kepler's model stands out. Johannes Kepler, a German astronomer, formulated the laws of planetary motion based on careful observations and mathematical analysis.
Kepler's first law, known as the law of elliptical orbits, proposed that planets move around the Sun in elliptical paths, with the Sun located at one of the focal points. This model accurately described the motion of planets, unlike the circular orbits proposed by previous astronomers like Aristotle and Ptolemy.
Kepler's second law, the law of equal areas, stated that a planet sweeps out equal areas in equal time intervals as it orbits the Sun. This law explained how the speed of a planet changes as it moves along its elliptical path.
Finally, Kepler's third law, the harmonic law, established a mathematical relationship between a planet's orbital period and its average distance from the Sun. This relationship provided a fundamental understanding of the structure and behavior of the solar system.
Overall, Kepler's contributions to our understanding of the solar system, particularly his laws of planetary motion, make his view the most accurate among the individuals listed.
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The (hypothetical) \( \mathrm{ABC} \) index spot price is currently at 1302 and the continuously compounded riskfree ratais \( 6 \% \) p.a. The 6 -month observed futures price on the index is 1335 . W
The implied annualized risk-free rate of return for holding the futures contract is approximately 8.51%.
In this scenario, the futures price of the ABC index is higher than the spot price, indicating a positive cost of carry. To calculate the implied annualized risk-free rate of return, we can use the formula:
Implied Annualized Risk-free Rate = (Futures Price - Spot Price) / Spot Price * (365 / Time to Expiration)
Given the spot price of 1302, the futures price of 1335, and a 6-month expiration period, we can plug these values into the formula:
Implied Annualized Risk-free Rate = (1335 - 1302) / 1302 * (365 / 0.5)
Calculating the expression yields approximately 0.0851 or 8.51%. This implies that holding the futures contract on the ABC index would yield an annualized risk-free return of 8.51% if the current market conditions persist.
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The above given question is incomplete, below a complete question is written:
The (hypothetical) ABC index spot price is currently at 1302, and the continuously compounded risk-free rate is 6% per annum. The 6-month observed futures price on the index is 1335. What is the implied annualized risk-free rate of return for holding the futures contract?
You leave Chicago, Illinois at 8am and fly to Portland, Oregon. Your flight takes 2.5 hours. What time do you arrive in Portland?
Answer:
10:30am ........................
Answer:
maybe around 10:30 I would say
Let Y(t) have stochastic differential dy(t) = Y(t)dt +Y(t)dW(t), Y(0) = 1. Let X(t) = tW(t). Find d(X(t)Y(t)).
The differential of the process X(t)Y(t) is: d(X(t)Y(t)) = tY(t)dW(t) + 2tW(t)dY(t).
To find the differential of the process X(t)Y(t), we can use Itô's Lemma. Let's start by applying Itô's Lemma to the product X(t)Y(t).
Let Z(t) = X(t)Y(t).
By Ito's Lemma, we have:
dZ(t) = (∂Z/∂t)dt + (∂Z/∂X)dX(t) + (∂Z/∂Y)dY(t) + (1/2)(∂²Z/∂X²)d[X(t)]² + (∂²Z/∂X∂Y)dX(t)dY(t) + (1/2)(∂²Z/∂Y²)d[Y(t)]².
Now let's calculate each partial derivative term by term:
(∂Z/∂t) = 0
(∂Z/∂X) = Y(t)
(∂Z/∂Y) = X(t)
(∂²Z/∂X²) = 0
(∂²Z/∂X∂Y) = (∂Z/∂Y) = X(t)
(∂²Z/∂Y²) = 0
Now we substitute these derivatives back into the expression for dZ(t):
dZ(t) = (∂Z/∂t)dt + (∂Z/∂X)dX(t) + (∂Z/∂Y)dY(t) + (1/2)(∂²Z/∂X²)d[X(t)]² + (∂²Z/∂X∂Y)dX(t)dY(t) + (1/2)(∂²Z/∂Y²)d[Y(t)]²
= 0 + Y(t)dX(t) + X(t)dY(t) + 0 + X(t)dY(t) + 0
= Y(t)dX(t) + 2X(t)dY(t).
Now let's substitute the expressions for X(t) and dX(t):
dX(t) = tdW(t),
X(t) = tW(t).
Substituting these back into dZ(t):
= Y(t)(tdW(t)) + 2(tW(t))dY(t)
= tY(t)dW(t) + 2tW(t)dY(t).
Therefore, we have:
d(X(t)Y(t)) = tY(t)dW(t) + 2tW(t)dY(t).
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measurements taken with a spectrometer require a __ to eliminate background readings from components other than what is being measured in the sample.
Measurements taken with a spectrometer require a cuvette to eliminate background readings from components other than what is being measured in the sample.
What is a spectrometer technological device?A spectrometer technological device is a tool used in the b]lab to determine the light that may pass across a substance, which is an intrinsic property of a material and can be used to determine the type of biomolecule.
Therefore, with this data, we can see that a spectrometer technological device is used to determine the substance by using light as source to measure.
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which one of the following is true
a. momentum results in a change of force
B. a force results in a change of momentum
Answer:
B
Explanation:
You need a specific force to change the momentum of something.
Hope this helps!
How does a combinational circuit differ from a sequential circuit?
According to the information we can infer that a combinational circuit processes inputs and produces outputs based solely on the current input values, while a sequential circuit also depends on its previous state.
How does a combinational circuit differ from a sequencial circuit?Combinational circuits process inputs and produce outputs based solely on the current input values, without any memory or feedback mechanism. The output is determined by the combination of current inputs only.
Sequential circuits, on the other hand, have memory elements or feedback loops that allow them to retain information about their previous state. They consider both the current inputs and the internal state to generate outputs, as they have a concept of time and can store and recall information.
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A block attached to a string moves in a circle as shown above. Which of the arrows in the illustration above best shows the direction of the angular velocity of the block as it turns in the circle? Question 1 options: Arrow A Arrow B Arrow C Arrow D
Answer:
D (maybe)
Explanation:
I have this question too but I think it might be D just let me check
Edit: no it wasn't D sorry
What is rising temperatures
Answer:
i don't know but have a good day
Two vectors of fixed magnitude, but variable direction, are added. the result has a minimum magnitude of 0 and a maximum magnitude of 200. the magnitudes of these two vectors could be?
The magnitudes of these two vectors could be the same which could be 100 for each.
What is a Vector Quantity ?A vector quantity has both magnitude and direction. Some of the examples of vectors quantities are;
ForceVelocityAccelerationMomentumE.T.CGiven that two vectors of fixed magnitude, but variable direction, are added. the result has a minimum magnitude of 0 and a maximum magnitude of 200.
When the two vectors are parallel and move opposite direction to each other, the resultant will be zero. That is,
Resultant vector = 100 - 100 = 0
But when the two vectors are parallel and move in the same direction to each other, the resultant will be 200. That is,
Resultant vector = 100 + 100 = 200
Therefore, the magnitudes of these two vectors could be the same which could be 100 for each.
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A Ferris wheel with a diameter
of 40 m makes one revolution
every 20 minutes. What is its
average speed in meter/min?
Answer:
6.3 m/min
Explanation:
Circumference of a circle = 2πr
r = D/2 = 40m/2 = 20m
C = 2π(20m) = 125.7 m
speed = distance/time = (125.7 m) / (20 min) = 6.3 m/min