Waves transfer energy, but not matter. (C)
Answer:
C. Waves transfer energy not matter
Explanation:
wave is a disturbance
Messages from the Perseverance Rover on Mars reach Earth in 11 min. The speed of light is 3.00 x 108 m/s. Using this information, how far is Mars from Earth?
Answer:
\(d=1.98\times 10^{11}\ m\)
Explanation:
Messages from the Perseverance Rover on Mars reach Earth in 11 min i.e. time is 660 s
The speed of light is \(3\times 10^8\ m/s\)
We need to find the distance between Mars and Earth. Let the distance be d.
We know that,
Distance = speed × time
So,
\(d=660\times 3\times 10^8\\\\d=1.98\times 10^{11}\ m\)
So, Mars is \(1.98\times 10^{11}\ m\) from the Earth.
Which of the following statements best support the claim that human actions decreased the whooping crane population? (1
The sharp decline of Burmese pythons, a predator to the whooping crane, have occurred in areas with high whooping crane populations-
o Other bird species such as the California Condor have been placed on the endangered species list.
The Migratory Bird Treaty Act, signed by Congress, has made hunting whopping cranes illegal.
O The draining of wetlands to build housing, farm, and look for oil and gas has led to the loss of habitats.
Answer:
D
Explanation:
A is incorrect because it would actually increase the population...
B is incorrect because other birds do not matter, it is only whooping cranes...
C is incorrect because it would also increase the population.
A dog is running 5 m/s west and sees a cat
directly ahead and speeds up to 7 m/s in
the same direction in 2.45 s. What is the
acceleration of the dog during this time?
A 1.81 m/s? W B 2.81 m/sW
C 0.81 m/s?w D 3.81 m/s?w
Answer:
C 0.81 m/s (I think, I got around 0.8163, so C seems to be the correct answer)
Explanation:
First, we need the acceleration formula:
a = \(\frac{delta v}{delta t} = \frac{v_{f} - v_{i} }{t}\)
where:
- \(v_{f}\) is the final velocity (speed with direction, which we have, it's west)
- \(v_{i}\) is the starting velocity
- t is total time
Then we plug in what we know and solve:
a = \(\frac{7 - 5}{2.45}\)
a = \(\frac{2}{2.45}\)
a = 0.81632 etc
So our answer becomes 0.82 (they did not round and just cut it off, so we get) C 0.81 m/s as our answer!
Hope this helps :))
Particle A of charge 3.30 10-4 C is at the origin, particle B of charge -6.24 10-4 C is at (4.00 m, 0), and particle C of charge 1.06 10-4 C is at (0, 3.00 m). We wish to find the net electric force on C. (a) What is the x component of the electric force exerted by A on C?
Answer:
a) \(E_T=134,484\frac{N}{C}\hat{i}+149954.66\frac{N}{C}\hat{j}\)
b) zero
Explanation:
a) To find the electric field at point C, you sum the contribution of the electric fields generated by the other two charges. The total electric field at C is given by:
\(E_T=E_1+E_2\)
E1: electric field of charge 1
E2: electric field of charge 2
It is necessary to calculate the x and y components of both E1 and E2. You take into account the direction of the fields based on the charge q1 and q2:
\(E_1=k\frac{q_1}{r_{1,3}}[cos\theta\hat{i}+sin\theta \hat{j}]\\\\E_2=k\frac{q_2}{r_{2,3}}[cos\phi\hat{i}-sin\phi \hat{j}]\\\\\)
r13: distance between charges 1 and 3
r12: charge between charges 2 and 3
k: Coulomb's constant = 8.98*10^9 Nm^2/C^2
Thus, you first calculate the distance r13 and r23, and also the angles:
\(r_{1,3}=3.00m\\\\r_{2,3}=\sqrt{(3.00m)^2+(4.00m)^2}=5.00m\\\\\theta=90\°\\\\\phi=tan^{-1}(\frac{4.00}{3.00})=53.13\°\)
Next, you replace the values of all parameters in order to calculate E1 and E2:
\(E_1=(8.98*10^9Nm^2/C^2)(\frac{3.30*10^{-4}C}{(3.00m)^2})\hat{j}\\\\E_1=329266.66\frac{N}{C}\\\\E_2=(8.98*10^9Nm^2/C^2)(\frac{6.24*10^{-4}C}{(5.00m)^2})[cos53.13\°\hat{i}-sin(53.13\°)\hat{j}]\\\\E_2=224140.8[0.6\hat{i}-0.8\hat{j}]=134484\hat{i}-179312\hat{j}\)
finally, you obtain for ET:
\(E_T=134,484\frac{N}{C}\hat{i}+(329266.66-179312)\frac{N}{C}\hat{j}\\\\E_T=134,484\frac{N}{C}\hat{i}+149954.66\frac{N}{C}\hat{j}\)
b) The x component of the force exerted by A on C is zero because there is only a vertial distance between them. Thus, there is only a y component force.
18. The speed of light is 3.0 x 10^8m/s. If the frequency is 7.0 x 10^14Hz, find the wavelength.
here v is the spped of light
f is the frequency of light
now substituting we get
What is the resistance over the bulb?
The resistance over the bulb in the circuit set up as shown in the diagram is 30 Ω.
What is resistance?Resistance can be defined as the opposition to current flow in a circuit.
To calculate the resistance over the bulb, we use the formula below.
Formula:
R = V/I........... Equation 1Where:
R = Resistance over the bulbV = Voltage across the bulb's terminalsI = Current flowing through the bulb.
From the diagram,
Note: Since the bulb and the 60 Ω resistor are connected in parallel, therefore,
The voltage across the bulb = The voltage across the 60 Ω resistorFrom the diagram,
Given:
I = 0.20 AV = 60×0.1 (Voltage across the bulb is equal to voltage across the 60 Ω resistor)V = 6 VSubstitute these values into equation 1
R = 6/0.2R = 30 ΩHence, the resistance over the bulb is 30 Ω.
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Which diagram best represents the gravitational forces, F, be-
tween a satellite, S, and Earth?
Answer:
Diagram (3).
Explanation:
N3L states that if object A exerts a force on object B, then object B must exert a force of equal magnitude and opposite direction back on object A (\(F_{A} = -F_{B}\)).
The diagram which best represents the gravitational forces, F, between a satellite, S, and Earth is; Choice (3).
The Newton's law of gravitation states that the Force of attraction between two objects is directly proportional to the product of their masses and inversely proportional to the square of their distance apart.The law clearly states a Force of attraction; the two objects come towards each other.
Consequently, Choice (3) best represents the gravitational forces, F, between a satellite, S, and Earth.
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What observation did this geocentric model of the solar system help to explai
Answer:
Geocentric model of the solar system helped to explain RETROGRADE MOTIONS OF PLANETS.
Explanation:
Geocentric model of planets was proposed by Ptolemy. It stated that all sun, planets and stars revolve round the earth in circular orbits.
Hope it helps you...
(◍•ᴗ•◍)
Planets A and B have the same size, mass, and direction of travel, but planet
A is traveling through space at half the speed of planet B. Which statement
correctly explains the weight you would experience on each planet?
A. You would weigh the same on both planets because their masses
and the distance to their centers of gravity are the same.
O B. You would weigh the same on both planets because your mass
would adjust depending on the planet's speed.
O C. You would weigh less on planet B because it is traveling twice as
fast as planet A.
D. You would weigh more on planet B because it is traveling twice as
fast as planet A
A tie-bar has a cross-section area of 125mm² and is subjected to a pull of 10kN. Calculate the stress in Megapascals
The stress in Magapascals is 80 Magapascals
This question can be solved by applying Young's modulus.
Young's modulus : Young's modulus states that, stress is directly proportional to strain.
Where Stress is pressure acting the body. The s.i unit of stress is N/m² or Pascal. And it can be expressed mathematically as,
\(P = F/A\)................. Equation 1Let: P = Stress, F = Force on the tie-bar, A = cross section area of the tie-barFrom the question,
Given\(F = 10 kN\) \(= 10000 N\), \(A = 125 mm^{2}\) \(= (125/10^6)\) \(= 1.25*10^{-6} m^{2}\)Substitute these values into equation 1\(P = 10000/(125*10^{-6} )\)
\(P =\) \(8*10^{7}\) Pascals
\(P =\) 80 Magapascals
Hence the stress in Magapascals is 80 Magapascals
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The stress experimented by the tie-bar is 80 megapascals.
The tie-bar is under axial load. Under the assumption that force is distributed uniformly in the cross-section area, we can use the following definition of normal stress (\(\sigma\)), in megapascals:
\(\sigma = \frac{F}{A}\) (1)
Where:
\(F\) - Axial force, in meganewtons.
\(A\) - Cross-section area, in square meters.
If we know that \(F = 10\times 10^{-3}\,MN\) and \(A = 125\times 10^{-6}\,m^{2}\), then the stress experimented by the tie-bar is:
\(\sigma = \frac{10\times 10^{-3}\,MN}{125\times 10^{-6}\,m^{2}}\)
\(\sigma = 80\,MPa\)
The stress experimented by the tie-bar is 80 megapascals.
Three different groups each measured the diameter of a CD three times (the actual diameter of a CD is 12.00cm). The class data is shown in the table. Which group(s) was the most accurate in their measurements? Group 1 only Group 1 only Group 2 only Group 2 only Group 3 only Group 3 only Groups 1 & 3 were equally accurate
A scale reads 184 N when a piece of copper is hanging from it. What does it read (in N) when it is lowered so that the copper is submerged in water?
Answer:
163 N
Explanation:
The density of copper is about 8.96. The ratio of the weight in water to the weight in air is about 1-1/ρ, so is about 0.8884.
0.8884 × 184 N ≈ 163 N
The submerged weight is about 163 N.
Which of the following are evidence of what happened in the past?
A.
volcanoes and plate movement
B.
weathering and rain
C.
weather and erosion
D.
earthquakes and climate
Answer:
A
Explanation:
volcanoes and plate movement
A yellow train of mass 100 kg is moving at 8 m/s toward an orange train of mass 200 kg traveling in the opposite direction on the same track at a speed of 1 m/s. What is the initial momentum of the orange train?.......... A. 200 kgm/s B. -200 kgm/s C. 100 kgm/s D. 80 kgm/s
Answer:The answer is option A.
Momentum=mass×velocity.
Orange train=mass is 200 and velocity is 1.
which is 200×1=200kgm/s.
The initial momentum of the orange train is 200 kgm/s.
What is momentum?Momentum is the product of mass and velocity of any object.Momentum is denoted by P.Momentum P = mv , where m = mass and v = velocity.Momentum is a vector quantity.How to calculate momentum of the orange train?
The orange train is having mass of 200 kg and it is travelling with speed of 1 m/s.
So, the orange trains momentum will be ,
P = mv
∴ P = 200 x 1
∴ P = 200 kgm/s
Therefore, the initial momentum of the orange train is 200kgm/s.
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An unstrained horizontal spring has a length of 0.29 m and a spring constant of 180 N/m. Two small charged objects are attached to this spring, one at each end. The charges on the objects have equal magnitudes. Because of these charges, the spring stretches by 0.021 m relative to its unstrained length. Determine (a) the possible algebraic signs and (b) the magnitude of the charges.
Answer:
A) they both have the same algebraic sign
B)6.377×10^-6 C
Explanation:
From columb's law, the force acting on both charges can be expressed as
F=( kq1*q2)/r^2
Where F= electrostatic force
r= distance between the charges
q1 and q2= charges
The force acting on a spring can be expressed as
F= kx..................eqn(2)
Where
K= spring constant = 180 N/m.
x= stretch of the string= 0.021m
Substitute the values into eqn (2)
F= (180×0.021)
F= 3.78N
If we compare with spring force,
Hence, F( electrostatic) = 3.78N
From
F=( kq1*q2)/r^2 ..............eqn(1)
Where
r= (0.29 m + 0.021m)= 0.311m
K= the electrostatic constant= 8.99×10^9 kg⋅m3⋅s−2⋅C−2.
If we substitute the values we have
Since the charges are the same, then
kq1 and q2 equals "q"
3.78= (8.99×10^9 ×q^2)/(0.311)^2
Making q^2 subject of the formula
3.78× (0.311)^2 = 8.99×10^9 × q^2
q^2= [(0.311)^2 × 3.78]/8.99×10^9
q^2= 40.668×10^-12
q=√40.668×10^-12
q= 6.377×10^-6 C
(a) the possible algebraic signs
They have the same algebraic sign
(b) the magnitude of the charges.
6.377×10^-6 C
A highway curves to the left with radius of
curvature of 36 m and is banked at 25 ◦
so
that cars can take this curve at higher speeds.
Consider a car of mass 1091 kg whose tires
have a static friction coefficient 0.87 against
the pavement.
How fast can the car take this curve without
skidding to the outside of the curve? The
acceleration of gravity is 9.8 m/s^2.
Answer in units of m/s.
The car can take this curve at a speed of 18.8 m/s without skidding to the outside of the curve
How do we calculate the speed to which the car can move?The maximum speed at which a car can take a curved road without skidding outward is given by the formula:
v = √(g * r * (cos(theta) + (mu * sin(theta))/mu_s))
where:
v = velocity of the car
g = acceleration due to gravity (9.8 m/s^2)
r = radius of curvature of the road (36 m)
theta = angle of banking of the road (25 degrees)
mu = coefficient of friction between the tires and the road (0.87)
mu_s = coefficient of static friction between the tires and the road (0.87)
So the maximum speed at which the car can take this curve without skidding is:
v = √(9.8 * 36 * (cos(25) + (0.87 * sin(25))/0.87))
v = √(9.8 * 36 * (0.9063 + 0.4696))
v = √(9.8 * 36 * 1.376)
v = √(352.48)
v = 18.8 m/s
Therefore, the car can take this curve at a speed of 18.8 m/s without skidding to the outside of the curve.
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A 80.7 kg horizontal circular platform rotates freely with no friction about its center at an initial angular velocity of 1.57 rad/s. A monkey drops a 9.57 kg bunch of bananas vertically onto the platform. They hit the platform at 45 of its radius from the center, adhere to it there, and continue to rotate with it. Then the monkey, with a mass of 21.1 kg, drops vertically to the edge of the platform, grasps it, and continues to rotate with the platform. Find the angular velocity of the platform with its load. Model the platform as a disk of radius 1.91 m.
Angular velocity of the platform with its load is 0.94 rad/s.
Since, there is no external torque acting on the system, the momentum is conserved.
So, Initial momentum, L₁ = Final momentum, L₂
I₀ω₁ = (I₀ + m₁r₁² + m₂r₂²)ω₂
I₀ω₁ = [1/2 x 80.7 x (1.91)²] (1.57)
I₀ω₁ = 147.2 x 1.57 = 231.1 kgm²/s
So,
231.1 = [147.2 + 9.57(4/5 x 1.91)² + 21.1(1.91)²]ω₂
Therefore, the final angular velocity,
ω₂ = 231.1/246.5
ω₂ = 0.94 rad/s
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Question 3 of 15
Which of the following statements are not true about gravity? Check all that
apply.
A. Gravity exists in the whole universe.
B. Gravity exists only on Earth.
C. Gravity is a force that pulls two objects together.
D. Gravity exists between two objects that have mass.
E. Gravity doesn't exist between Earth and the sun.
The statement "B. Gravity exists only on Earth" and the statement "E. Gravity doesn't exist between Earth and the sun" is not true about gravity.
Gravity is a fundamental force of nature that exists in the whole universe, not just on Earth. It is a force that acts between any two objects that have mass. This means that statement "C. Gravity is a force that pulls two objects together" and "D. Gravity exists between two objects that have mass" are both true. Gravity plays a significant role in the functioning of our solar system. The sun's gravitational force acts on the planets, including Earth, keeping them in their orbits. Similarly, Earth's gravitational force attracts objects towards its center, giving weight to objects on its surface. Gravity is the force that holds Earth in orbit around the sun and is responsible for the planets' motion in the solar system. Gravity is a universal force that exists throughout the universe, acts between objects with mass, and plays a crucial role in celestial bodies' movements, including the interaction between Earth and the sun.
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how do magnets loose their magnetism when stored without keepers
Answer:
Storing it at a temperature greater than its Curie temperature will demagnetize it. The Curie temperature--named after the French scientist Pierre Curie--is the temperature at which magnets lose their permanent magnetism. ... Samarium cobalt, neodymium, and ceramic/ferrite magnets are brittle.
The Atwood machine above has the following masses: m1 = 3kg and m2 = 5 kg. Find the acceleration of the system. what is the final velocity of m2 after 1.5 s? assume the system starts from rest
The system accelerates by 2.45 \(m^{2} /s\).and m2's final speed after 1.5 seconds is 3.675 m/s.
What impact does a pulley's mass have on acceleration?The pulley's mass is related to how quickly an object accelerates. You can determine the acceleration if you know the mass and moment of inertia of the pulley.
Do two masses on a pulley accelerate at the same rate?The most massive object will accelerate downhill and the least massive object will accelerate upward in a circumstance like this where two objects are strung above a pulley. Each object will experience the same amount of acceleration.
calculation T= m1*g + m2*a g= 9.8 since T = M x A.
a= 9.8 \(m^{2}/s\).
\(v^{2} = u^{2} +2as\).
v= 3.675 m/s.
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An object that is 0.5 m above the ground has the same amount of potential energy as a spring that is stretched 0.5 m. Each distance is then doubled
Elastic potential energy of spring is twice the gravitational potential energy of the object.
Height of the object, h = 0.5 m
Displacement of the spring, x = 0.5 m
Given that,
Potential energy of the object = Elastic potential energy of spring
mgh = 1/2 kx² = E
When the distance and height are doubled,
GPE = 2 mgh = 2E
Elastic PE = 1/2 k(2x)²
Elastic PE = 4 x 1/2 kx² = 4E
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1 point
After being cut off, Billy accelerates at a rate of 12.3m/s2 for 455 m. As he
approaches the biker who cut him off, his velocity is a ludicrous 125 m/s.
What was his initial velocity?
33.3 m/s
66.6 m/s
99.9 m/s
122.2 m/s
Answer:
The initial velocity of Billy is 66.6 m/s.
Explanation:
Given;
acceleration of Billy, a = 12.3 m/s²
distance moved by Billy, d = 455 m
final velocity of Billy, v = 125 m/s
let the initial velocity of Billy = u
Apply the following equation of motion;
v² = u² + 2ad
125² = u² + 2(12.3 x 455)
15625 = u² + 11193
u² = 15625 - 11193
u² = 4432
u = √4432
u = 66.57 m/s
u = 66.6 m/s.
Therefore, the initial velocity of Billy is 66.6 m/s.
A 0.032 g plastic bead hangs from a lightweight thread. Another bead is fixed in position beneath the point where the thread is tied. If both beads have charge q, the moveable bead swings out to the position shown in (Figure 1).
The magnitude of the charge of the given moveable beads is 9.33 nC.
What is the tension in the string?
The tension in the string is calculated as follows;
Tcos45 = mg
where;
T is the tensionm is the massF = Tsin45
\(\frac{kq^2}{r^2} = Tsin(45)\\\\\frac{kq^2}{r^2} = \frac{mg}{cos45} \times sin(45)\\\\\frac{kq^2}{r^2} = mg\\\\q = \sqrt{\frac{mgr^2}{k} }\)
Magnitude of the charge\(q = \sqrt{\frac{(0.032 \times 10^{-3})(9.8)(0.05)^2}{9\times 10^9} } \\\\q = 9.33\times 10^{-9} \ C\\\\q = 9.33 \ nC\)
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Physics question URGENT PLEASE!!!
\(\left(95\dfrac{\rm gal}{\rm min}\right)\left(\dfrac{231}{1.00}\dfrac{\mathrm{in}^3}{\rm gal}\right)\left(\dfrac{1.0}{12}\dfrac{\rm ft}{\rm in}\right)^3\left(\dfrac{1.0}{60}\dfrac{\rm min}{\rm s}\right)\approx0.211661\dfrac{\mathrm{ft}^3}{\rm s}\)
Multiplying 95 gal by 231 converts it to in^3. Dividing by 12^3 converts in^3 to ft^3. Dividing by 60 converts min to s.
Help me please I don’t understand
Answer:
a. hydroelectric power plant
Describe the relationship between frequency and wavelength of the visible light spectrum?
Calculate the net force on the particle q1.
Answer:
-12.1
Explanation:
i’m almost sure this is it, i’m checking my old answers
if not let me know and i’ll give you some more answers
A simple machine where an inclined plane is wrapped in a spiral is called a lever.
Answer:
Cool. What’s the Question?
Explanation:
What angle will give you the maximum range (horizontal displacementon a projectile? ( 3 pts)
Answer:
45 degrees
Explanation:
The textbooks say that the maximum range for projectile motion (with no air resistance) is 45 degrees.
The human eye is most sensitive to 560-nm (green) light. What is the temperature of a black body that would radiates most intensely at this wavelength
Given that,
Wavelength of the human light is 560 nm
To find,
The temperature of a black body that would radiates most intensely at this wavelength.
Solution,
The relation between temperature and the wavelength is given by :
\(\lambda=\dfrac{c}{T}\)
T is temperature
c is \(2.898\times 10^{-3}\ m-K\)
So,
\(T=\dfrac{c}{\lambda}\\\\T=\dfrac{2.898\times 10^{-3}}{560\times 10^{-9}}\\\\T=5175\ K\)
So, the temperature of a black body that would radiates most intensely at this wavelength is 5175 K.