Which best describes the beginning of the Big Bang Theory?

A. All matter in the universe was compressed into a single point.

B. The universe will eventually collapse into a black hole.

C. Stars form from giant masses of gas and dust.

Answers

Answer 1

A. All matter in the universe was compressed Into a single point.

(apex)

Answer 2

A. All matter in the universe was compressed Into a single point. this option describes the big bang theory.

What is the Big Bang theory?

The Big Bang hypothesis states that all of the current and past matter in the Universe came into existence at the same time, roughly 13.8 billion years ago.

At this time, all matter was compacted into a very small ball with infinite density and intense heat called Singularity.

The universe begin;

The Big Bang was the moment 13.8 billion years ago when the universe began as a tiny, dense, fireball that exploded.

Here Most astronomers use the Big Bang theory to explain how the universe began, But what caused this explosion in the first place is still a mystery.

Thus matter was compressed into a single point and then exploded outward to form the universe describes the big bang theory.

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Related Questions

One property of an electron is Question 1 options: a net charge of 0. a charge of +1. a charge of -1. an atomic mass of -1.

Answers

One property of an electron is that it has a net charge of -1. This is because the magnitude of the electric charge of an electron offsets the elementary electric charge of a proton.

Which statement about the effect of sunlight on the earth is true? A. Sunlight warms the earth unevenly. B. Sunlight warms the poles more than the equator. C. Sunlight warms the earth evenly. D. The Coriolis effect does not distribute heat.

Answers

Hi! It is A, I have had this question many times and has always got it right. thank you!

The maximum speed of a mass m on an oscillating spring is vmax . what is the speed of the mass at the instant when the kinetic and potential energy are equal?

Answers

Final answer:

The speed of the mass at the instant when the kinetic and potential energies are equal is v = vmax / √2, which is 0.707 times the maximum speed vmax.

Explanation:

When dealing with an oscillating mass on a spring, the maximum kinetic energy occurs when the potential energy is at a minimum, which is at the equilibrium position. Conversely, the potential energy reaches its maximum value when the kinetic energy is zero, which occurs at the maximum displacement from equilibrium. According to the conservation of mechanical energy, the total energy in the system is constant and is shared between the kinetic and potential energies.

The condition where the kinetic energy (K) and potential energy (U) are equal can be represented by the equation K = U. Since the total energy is the sum of the kinetic and potential energies, we can derive an expression where E = K + U, and at the point where K = U, they each are equal to E/2, where E is the total energy of the system. Thus, K = 1/2 mv2 = E/2. We know that the maximum kinetic energy (when the potential energy is zero) is given by Kmax = 1/2 mvmax2, which is equal to the total energy E.

To find the speed v when kinetic and potential energies are equal, we set the kinetic energy expression to E/2 and solve for v:

1/2 mv2 = 1/2 mvmax2 / 2

v2 = vmax2 / 2

v = vmax / √2

Therefore, the speed of the mass when the kinetic and potential energies are equal is vmax / √2, which is 0.707 times the maximum speed vmax.

A car starts from xi = 19m at ti = 0 and moves with the velocity graph shown in figure below. What is the objects position and t=2s, t=3s, and t=4s?

Answers

Since you haven't provided the graph for this problem, I'll just tell you how to solve it and you can apply the steps on the graph you have.

The change in position can be calculated by calculating the area under the curve in the graph of velocity vs time. Since we are given an initial condition, then we should consider this condition in our calculations as well.

Example:
for t=2:
x = xi + the area under curve from 0 till 2

A solid round bar with diameter of 2-in has a groove cut to a diameter of 1.8-in, with a groove radius of 0.1-in. the bar is not rotating. the bar is loaded with a repeated bending load that causes the bending moment at the groove to fluctuate between 0 and 25000 lbf-in. the bar is hot-rolled aisi 1095, but the groove has been machined. determine the factor of safety for fatigue based on infinite life (use the asme elliptical criteria) and the factor of safety for yielding.

Answers

I believe the factory of fatigue based on infinite life will not reach infinite life. Maybe if the round bar has a 3-in diameter with a groove cut of 2.1-in in diameter it can reach infinite life. It should be expanded to a grove radius of 1.3-in with a rotating bar. It should also be hot-rolled aisi 1080 and not machined. The factory should end at a satisfactory safety yielding.

Water, initially saturated vapor at 4 bar, fills a closed, rigid container. the water is heated until its temperature is 4008c. for the water, determine the heat transfer, in kj per kg of water

Answers

Final answer:

The heat transfer, in kJ per kg of water, is 2510.4 kJ.

Explanation:

The heat transfer, in kJ per kg of water, can be calculated using the formula:

Heat transfer = specific heat capacity × mass of water × change in temperature

Given that the specific heat capacity of water is 4.184 J/g °C and the mass of water is 1 kg, the heat transfer can be calculated as:

Heat transfer = (4.184 J/g °C) × (1000 g) × (400 - 100) °C = 2510400 J = 2510.4 kJ

Therefore, the heat transfer is 2510.4 kJ per kg of water.

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The frequency of an FM radio station is 89.3 MHz. Calculate its period.

Answers

The period of any wave is  1 / (its frequency).

89.3 MHz means  89.3 million per second

1 / (89.3 million per second)  =  1.12 x 10⁻⁸ second.

That's 0.0000000112 second.

0.0112 microsecond

11.2 nanoseconds

Answer:

T= 1 / 8.93 . 10^7

Explanation:

In a bwr or pwr, steam is generated with a temperature of about 290 °c. if river water used to receive waste heat has a temperature of 20 °c, what is the maximum possible (ideal) conversion efficiency of the reactor's thermal energy into electrical energy? nuclear power plants typically have conversion efficiencies of 34%. why is this efficiency less than the ideal efficiency?

Answers

the answer is The power will decrease to 75 percent of its previous value

Final answer:

Efficiency comparison between theoretical and actual values in power plants due to various factors.

Explanation:

The maximum theoretical efficiency of a heat engine operating between 300°C and 27°C can be calculated using the Carnot efficiency formula.

The ideal efficiency in this case would be 67%.

The actual efficiency of nuclear power plants is lower than the ideal efficiency due to losses in energy conversion, limitations of materials, and safety considerations.

Efficiency in real-world applications is affected by factors like temperature limitations, friction losses, and energy transfer inefficiencies.

A coil of wire that carries an electric current is a(n) _______.

Answers

A coil of wire that carries an electric current is a solenoid
Answer;

Solenoid

A coil of wire that carries an electric current is a solenoid

Explanation;Solenoid refers to the coil of a wire that is used as an electromagnet. Solenoid creates magnetic field from electric current and uses the magnetic field to generate motion. The magnetic field generated by a solenoid may be controlled by varying the amount of electric current in the circuit. Electromagnet are types of magnets whose strength can be varied using various variation in a solenoid such as the amount of electric current and also the number of coils in the solenoid.

(b) suppose two telephone poles are 40 ft apart and the length of the wire between the poles is 41 ft. if the lowest point of the wire must be 19 ft above the ground, how high up on each pole should the wire be attached? (round your answer to two decimal places.)

Answers

Final answer:

To find the heights at which the wire should be attached to each pole, we can use the concept of similar triangles. By setting up an equation involving the height of one pole and the height difference between the poles, we can solve for the heights. The wire should be attached to the first pole at a height of approximately 39.64 ft and to the second pole at a height of approximately 0.36 ft.

Explanation:

To determine the heights at which the wire should be attached to each pole, we can use the concept of similar triangles. Let's call the height at which the wire is attached to the first pole h1, and the height at which it is attached to the second pole h2.

Since the lowest point of the wire is 19 ft above the ground, and the poles are 40 ft apart, we can use the Pythagorean theorem to find the length of the vertical leg of the right triangle formed by the wire and the ground. This will be the difference between the heights of the two poles:

|h1 - h2| = sqrt(41^2 - 19^2)

We know that the wire is 40 ft above the ground at its highest point. So if we subtract the height at which it is attached to one pole from 40 ft, we can find the height at which it is attached to the other pole:

h2 = 40 - h1

By substituting this expression for h2 into the equation |h1 - h2| = sqrt(41^2 - 19^2), we can solve for h1:

|h1 - (40 - h1)| = sqrt(41^2 - 19^2)

Simplifying further, we get:

2h1 - 40 = sqrt(41^2 - 19^2)

Adding 40 to both sides of the equation:

2h1 = 40 + sqrt(41^2 - 19^2)

Finally, dividing both sides by 2, we find:

h1 = (40 + sqrt(41^2 - 19^2))/2

By plugging in the values and performing the calculations, we find that h1 ≈ 39.64 ft and h2 ≈ 0.36 ft.

A small block is placed at height h on a frictionless 30 degree ramp. Upon being released the block slides down the ramp and then falls 1.0m to the floor. A small hole is located 1.0 m from the end of the ramp. From what height h should the block be released in order to land in the hole?

Answers

After leaving the plane, the block will have an unknown speed (S),

 

which can be broken into x,y components.

 

 The x,y kinematics are: x – 1

 

x0 - 0 V - ? V0 - Scos(-30)

 

a – 0

 

t - t

 

 

y - 0

 

 

y0 – 1

 

 

V - ?

 

 

V0 - Ssin(-30)

 

 

a - -9.8

 

t – t

 

We then use x=x0+v0t+.5at^2

 

 

in the x case: 1=0+Scos(-30)+.5(0)t^2

 

 

Solving for t gives t=1/ Scos(-30)

 

 

in the y case,

 

 

with t-substitution:

 

 

0=1+Ssin(-30)*1/Scos(-30)+.5(-9.8)(1/Scos(-30))^-2

 

 

In the middle velocity term, S cancels out. Multiplying all known numbers as well as squaring the third term gives:

 

 

 0=1-.5774-6.5333/S^2

 

 

Solving for S = S = 3.9319 m/s

 

 

Now with a mark on final ramp speed, we can now make a 3rd kinematics equation. The acceleration will be altered from gravity:

 

 

Slide force = 9.8*sin(30) = 4.9 m/s^2.

 

 

x - ?

 

 

x0 – 0

 

 

V - 3.9319

 

 

V0 – 0

 

 

a - 4.9

 

 

t - ?

 

 

 

So the equation we use is V2 = V02+2a(x-x0). 3.93192=0+2*4.9*(x-0)

 

Solving for x gives x=1.5775 m up the ramp.

 

So we now look for the y component of the ramp length:

 

 

1.5775*sin(30) = .78875 m 'high' on the ramp. 

Final answer:

The block should be released from a height of h = 1.732m (rounded to three decimal places) in order to land in the hole.

Explanation:

The block will land in the hole if it is released from a certain height h on the ramp. To find this height, we can break down the problem into two parts:

From the released height to the ground: The block travels along a frictionless ramp with a angle of 30 degrees. We can calculate the horizontal distance D it will travel using the formula D = h/tan(30), where h is the released height. From the ground to the hole: The block falls 1.0m vertically to reach the hole. Therefore, the released height h should be equal to the horizontal distance D.

So, the block should be released from a height of h = 1.0m/tan(30) = 1.732m (rounded to three decimal places) in order to land in the hole.

If an object is traveling east with a decreasing speed, the direction of the objects acceleration is?

Answers

The force here is the acceleration. This force is used to decrease the velocity of the object in order to slow it down. This means that the direction of the force must be opposing the direction of motion of the object.

Based on this,
If an object is travelling east with a decreasing speed, the direction of the object's acceleration is west.
Final answer:

If an object is traveling east and slowing down, its acceleration is westward or negative when east is considered positive. This negative acceleration is indicative of deceleration.

Explanation:

If an object is traveling east with a decreasing speed, the direction of the object's acceleration is to the west. Acceleration is defined as the rate of change of velocity. If an object is slowing down, its acceleration is in the opposite direction of its velocity. When we consider east as the positive direction, and the object is moving east but slowing down, it means the object has a negative acceleration because it is accelerating toward the west. This is often referred to as deceleration. A real-world example could be an airplane landing on an eastward facing runway; as it comes to a stop, it experiences negative acceleration.

A calculus book weighing 20 N rests on the floor of a classroom. The reaction to the force of the floor on the book is a force of

Answers

First off, Newtons dont measure weight, it measures force. Assuming thats a tyo, the answer is 20 N

Complete the sentence with the word "element" or "compound." O is a(n) and H2O2 is a(n) .

Answers

Answer:

O is an element, And H2O2 is an compound

Explanation:

Answer:

the other person is correct

Explanation:

A low-pass first-order instrument has a time constant of 20 ms. find the frequency, in hertz, of the input at which the output will be 93% of the dc output.

Answers

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Which formula can be used to calculate the horizontal displacement not of a horizontally launched projectile

Answers

If you are looking to get an object up the highest, shoot it straight up. If you want to go for a specific horizontal displacement, use the range equation. R = v2sin(twice the launch angle)/ g. g is the gravitaional constant, 9.8 meters per second. Use degrees for the angle. v is the launch velocity. R is the horizontal displacement. This formula only works if your start altitude and end altitude are the same, i.e. you must shoot over a level field. it depends on the gravitational force of attraction of earth and air resistance. if we are neglecting air resistance, the max.horizontal distance is according to this formulae, V0/2 * sin (2theta) where V0 is the initial velocity theta is the angle with x axis and the projection. There are a number of ways that you could find a horizontally displaced object. You could for example just look.

Answer:

Δx=vₓΔt

Explanation:

edge 2020 answer (D)

A cheetah spots a thomson's gazelle, its preferred prey, and leaps into action, quickly accelerating to its top speed of 30 m/s, the highest of any land animal. however, a cheetah can maintain this extreme speed for only 15 s before having to let up. the cheetah is 170 m from the gazelle as it reaches top speed, and the gazelle sees the cheetah at just this instant. with negligible reaction time, the gazelle heads directly away from the cheetah, accelerating at 4.6 m/s2 for 5.0 s, then running at constant speed. does the gazelle escape? if so, by what distance is the gazelle in front when the cheetah gives up?

Answers

We can find the gazelle's constant speed. v = a t = (4.6 m/s^2) (5.0 s) v = 23 m/s Note that the cheetah gains on the gazelle the whole time they are both running. We can find the distance the cheetah can run before it must stop. d = v t = (30 m/s) (15 s) = 450 m To escape, the gazelle has 15 seconds to travel 450 m -170 m which is 280 meters. We can find the distance x_1 the gazelle travels during the 5.0 second acceleration period. x_1 = (1/2) a t^2 x_1 = (1/2) (4.6 m/s^2) (5.0 s)^2 x_1 = 57.5 m We can find the distance x_2 the gazelle could run in the next 10 seconds. x_2 = v t = (23 m/s) (10 s) x_2 = 230 m The total distance the gazelle can travel in 15 seconds is 230 m + 57.5 m which is 287.5 meters. Since the gazelle only needed to run 280 meters to escape, the gazelle is able to escape from the cheetah with 7.5 meters to spare.
Final answer:

The gazelle escapes the cheetah by 7.5 meters. This is calculated by determining the distance the cheetah and gazelle each cover in the given time. The gazelle's distance includes both the acceleration phase and the constant speed phase.

Explanation:

To determine if the gazelle escapes from the cheetah, we need to calculate the distance both the gazelle and the cheetah cover separately within the same time frame. The cheetah can maintain its top speed of 30 m/s for only 15 seconds. Therefore, the total distance covered by the cheetah while it's at top speed is given by:

Distance covered by the cheetah = speed × time = 30 m/s × 15 s = 450 m

The gazelle starts accelerating at 4.6 m/s2 for 5.0 seconds. The distance covered by the gazelle during acceleration can be calculated using the equation:

Distance = 0.5 × acceleration × time2 = 0.5 × 4.6 m/s2 × (5.0 s)2 = 57.5 m

After 5 seconds of acceleration, the gazelle will be running at a constant speed, which we can find using the formula:

Final velocity = initial velocity + (acceleration × time) = 0 + (4.6 m/s2 × 5.0 s) = 23 m/s

For the remaining 10 seconds (since the cheetah runs at top speed for 15 seconds and the gazelle has already spent 5 seconds accelerating), the gazelle travels at this constant speed, covering:

Distance at constant speed = speed × time = 23 m/s × 10 s = 230 m

The total distance covered by the gazelle is the sum of the distance covered during acceleration and the distance covered at constant speed:

Total distance covered by gazelle = 57.5 m + 230 m = 287.5 m

Now we need to add the initial distance between the gazelle and the cheetah to the distance covered by the gazelle, to find out how far the gazelle is when the cheetah stops:

Total distance from cheetah = initial distance + distance covered by gazelle = 170 m + 287.5 m = 457.5 m

Since the cheetah covers only 450 m and the gazelle is 457.5 m away from the cheetah's starting point, the gazelle escapes, and the distance by which it's in front when the cheetah gives up is:

Escape distance = total distance from cheetah - distance covered by cheetah = 457.5 m - 450 m = 7.5 m

Therefore, the gazelle escapes the cheetah by 7.5 meters.

Justin, with a mass of 30 g, is going down a 8.0 m high water slide. he starts at rest, and his speed at the bottom is 11 m/s. how much thermal energy is created by friction during his descent

Answers

Final answer:

The amount of thermal energy created by friction during Justin's descent is 0.537 J.

Explanation:

To calculate the thermal energy created by friction during Justin's descent, we need to find the change in mechanical energy. The mechanical energy at the top consists of gravitational potential energy and kinetic energy. At the bottom, it consists of only kinetic energy. Since there is no change in the height, the change in mechanical energy is equal to the work done by friction, which can be calculated using the equation:

Work = Change in mechanical energy = Kinetic energy at the bottom - Gravitational potential energy at the top

First, we need to calculate the gravitational potential energy at the top:

Gravitational potential energy (PE) = mass * gravity * height

Substituting the given values:

PE = 0.03 kg * 9.8 m/s² * 8.0 m = 2.352 J

Next, we need to calculate the kinetic energy at the bottom:

Kinetic energy (KE) = 0.5 * mass * velocity²

Substituting the given values:

KE = 0.5 * 0.03 kg * (11 m/s)² = 1.815 J

Now we can calculate the work done by friction:

Work = KE - PE = 1.815 J - 2.352 J = -0.537 J

Since work is a scalar quantity with no direction, the negative sign indicates that the work is done by friction rather than by the object. Therefore, the amount of thermal energy created by friction during Justin's descent is 0.537 J.

A yo-yo falls through a distance of 0.60 m as its string unwinds. if it starts from rest, what is its speed? (model the yo-yo as a solid disc.) m/s

Answers

Assuming that the yo-yo free falls and it goes down along the string. That means we can use the derived equations for motions in free fall. The velocity at impact is calculated using this formula:

v = √2gh
v = √(2)(9.81)(0.60m)
v = 3.43 m/s

In the United States, most of our energy comes from this non–renewable resource, which has a negative effect on the environment.

coal
nuclear
natural gas
petroleum

#NED ANSWER ASAP!

Answers

All of them have a negative effect on the environment. 
But your answer would be Natural Gas being the leading source of energy in the US by 31% overall. 

Answer:

the answer is natural gass

Explanation:

A good quarterback can throw a football at 27 m/s (about 60 mph ). How long is the ball in the air?

Answers

Assume that
(a) Air resistance is negligible,
(b) g = 9.8 m/s², acceleration due to gravity,
(c) The launch angle is 45°, in order to attain maximum horizontal range.

The horizontal and vertical launch velocities are equal, and each is equal to
(27 m/s)*cos(45°) = 19.09 m/s.

The time to attain maximum height is one half of the time of flight.
Because the vertical velocity is zero at maximum height, half the time of flight, t₁, is given by
19.09 - 9.8t₁ = 0
t₁ = 1.948 s

The time of flight is
2t₁ = 3.896 s

The horizontal distance traveled is
3.896*19.09 = 74.375 m

Answer: The time of flight is 3.9 s (nearest tenth)

The ball is in the air for about 5.5 seconds when it is thrown vertically up.

Further explanation

Acceleration is rate of change of velocity.

[tex]\large {\boxed {a = \frac{v - u}{t} } }[/tex]

[tex]\large {\boxed {d = \frac{v + u}{2}~t } }[/tex]

a = acceleration ( m/s² )

v = final velocity ( m/s )

u = initial velocity ( m/s )

t = time taken ( s )

d = distance ( m )

Let us now tackle the problem!

This problem is about Projectile Motion

Given:

initial speed = u = 27 m/s

Unknown:

time interval of the ball in the air = t = ?

Solution:

[tex]h = u \sin \theta ~t - \frac{1}{2}gt^2[/tex]

[tex]0 =  u \sin \theta ~t - \frac{1}{2}gt^2[/tex]

[tex]u \sin \theta ~ t = \frac{1}{2}gt^2[/tex]

[tex]u \sin \theta = \frac{1}{2}gt[/tex]

[tex]t = \boxed {\frac{ 2u \sin \theta }{g}}[/tex]

If the angle of projection = θ = 90° , then :

[tex]t = \boxed {\frac{ 2(27) \sin 90^o }{9.8}}[/tex]

[tex]t \approx 5.5 ~ seconds[/tex]

If the angle of projection = θ = 45° , then :

[tex]t = \boxed {\frac{ 2(27) \sin 45^o }{9.8}}[/tex]

[tex]t \approx 3.9 ~ seconds[/tex]

Learn moreVelocity of Runner : https://brainly.com/question/3813437Kinetic Energy : https://brainly.com/question/692781Acceleration : https://brainly.com/question/2283922The Speed of Car : https://brainly.com/question/568302

Answer details

Grade: High School

Subject: Physics

Chapter: Kinematics

Keywords: Velocity , Driver , Car , Deceleration , Acceleration , Obstacle

Suppose you are holding a basketball while standing still on a skateboard. You and the skateboard have a mass of 50kg. You throw the basketball with a force of 10N. What is your acceleration before and after you throw the ball?

Answers

Your acceleration before you throw the ball is zero. After the throw, you use the equation 

F = m * a 

To solve for acceleration 

a = F/m 

a = (10 N) / (50 kg) 

a = 0.2 m/s^2

Answer:

Acceleration after throwing is 0.2m/s²

Acceleration before throwing is 0 m/s² since the force is zero

Explanation:

By Newtons third law we have force applied by ball on person = 10 N

Mass of person plus skateboard = 50 kg

We also know the equation

     Force, F = mass x acceleration

                 F = ma

    Here F = 10 N

             m = 50 kg

Substituting,

              10 = 50 x a

                 [tex]a=\frac{10}{50}=\frac{1}{5}=0.2m/s^2[/tex]

Acceleration after throwing is 0.2m/s²

Acceleration before throwing is 0 m/s² since the force is zero

The following forces act on an object: 20 N north, 40 N south, and 40 N west. What is the magnitude of the net force?

Answers

Final answer:

The north and south forces first cancel each other out, leaving a net force of 20 N towards the south. Adding this to the westward force of 40 N using the Pythagorean theorem results in a net force of 44.7 N.

Explanation:

The forces acting on the object in this problem are 20 N north, 40 N south, and 40 N west. When combining these forces, we consider that the forces act in different directions, and so the north-south forces will cancel each other out to some extent. The net north-south force is 40 N south minus 20 N north, resulting in a 20 N force towards south. The westward force is 40 N, and the net force of the object can be calculated using the Pythagorean Theorem:

Net Force = √ [ (20 N)² + (40 N)² ] = √ [ 400 + 1600] = √ [ 2000 ] = 44.7 N

Thus, the magnitude of the net force on the object is 44.7 N.

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A car weighing 15,000 n is speeding down the highway at 90 km/h. what is its momentum?

Answers

The momentum of the car:

p = m*V

m = F/g = 15 000 / 10 = 1 500 kg
V = 90 km/h = 25 m/s

p = 1 500 * 25 = 37 500 kg*m/s


Okay. So the formula for this kind of question is p = mv, where p means momentum. So in this case, the mass is the weight and the velocity is the speed. Let’s multiply the numbers. 15,000 * 90 = 1,350,000. The car possesses 1,350,000 units of momentum.

How does a rubber rod become negatively charged through friction?

Answers

Thank you for posting your question here and Brainly!~

Even though you have not provided answer choices, I believe the answer is whatever letter corresponds with the answer: "It is rubbed with another object, and electrons move onto the rod."

Hope I helped!~ Brainliest appreciated.

Answer:Explained

Explanation:

When a rubber rod is rubbed against, let's say animal fur the electrons from the animal is being transferred to rubber rod as rubber rod has  greater  attraction for electron i.e. rubber rod has higher electron negativity .That's why it become negatively charged.

A car traveling 92 km/h is 130 m behind a truck traveling 75 km/h. how long will it take the car to reach the truck?

Answers

SOLUTION: A car traveling 88 km/hr is 110 m behind a truck traveling 75 km/hr. How long will it takethe car to reach the truck? Algebra -> Customizable Word ...

The car will catch up to the truck in approximately 0.459 minutes, or about 27.54 seconds, by traveling at a relative speed of 17 km/h faster than the truck.

To determine how long it will take for the car traveling at 92 km/h to reach the truck traveling at 75 km/h, we need to calculate the relative speed between the two vehicles and then use that information to find out how long it takes to cover the distance between them.

Step 1: Calculate Relative Speed

The car's speed is 92 km/h and the truck's speed is 75 km/h. To find the relative speed, we subtract the slower speed (truck) from the faster speed (car):

92 km/h - 75 km/h = 17 km/h

Step 2: Calculate Time to Cover the Distance

Now that we have the relative speed, we can calculate the time it will take for the car to cover the 130 meters (0.130 kilometers) separating it from the truck.

Time = Distance / Speed

Time = 0.130 km / 17 km/h

Time = 0.00765 hours

Converting 0.00765 hours into minutes (as there are 60 minutes in an hour) gives us:

Time = 0.00765 hours x 60 minutes/hour = 0.459 minutes

Thus, it will take approximately 0.459 minutes, or about 27.54 seconds, for the car to reach the truck.

Is the wavelength of a microwave longer or shorter than the wavelength of visible light? is the wavelength of a microwave longer or shorter than the wavelength of visible light? the wavelength of a microwave is longer than the wavelength of visible light. the wavelength of a microwave is shorter than the wavelength of visible light. the wavelength of a microwave is equal to the wavelength of visible light. submitmy answersgive up correct part b by how many orders of magnitude do the two waves differ in wavelength? by how many orders of magnitude do the two waves differ in wavelength? the two waves differ in wavelength by 1-2 orders of magnitude. the two waves differ in wavelength by 3-5 orders of magnitude. the two waves differ in wavelength by 8-10 orders of magnitude. the two waves differ in wavelength by 6-8 orders of magnitude?

Answers

1. The wavelength of microwaves are longer than that of visible light . Please see the attached image to understand how visible light and microwaves differ in terms of wavelength. You will find that Visible light wavelength is in the range of 400-700  nanometers, or around [tex] 10^{-6} [/tex]m, while microwave's wavelength is around [tex] 10^{-2} [/tex]m.
2. As seen in the above explanation,visible light has a wavelength of around  [tex] 10^{-6} [/tex]m while microwaves have a wavelength of around [tex] 10^{-2} [/tex]m. That means microwaves are  [tex] 10^{4} [/tex] times the wavelength of visible light. That means they differ in wavelength by 3-4 orders of magnitude


Final answer:

The wavelength of a microwave is longer than that of visible light, with microwaves typically ranging from 1 millimeter to 1 meter while visible light ranges between ~400 and 700 nanometers. In terms of scale, these differ by about 6-8 orders of magnitude.

Explanation:

The wavelength of a microwave is indeed longer than that of visible light. To understand this, it helps to remember that the type of wave - whether it's a microwave, visible light, ultraviolet light, etc. - is determined by its frequency or wavelength in the electromagnetic spectrum. Microwaves, used largely in radar and communications, possess longer wavelengths ranging from 1 millimeter to 1 meter. Visible light, on the other hand, has shorter wavelengths, between approximately 400 and 700 nanometers.

In terms of the orders of magnitude difference, we can observe a substantial difference. The difference in wavelength between visible light and microwaves is generally in the range of 6-8 orders of magnitude, taking the range of both wavelengths into account. This significant disparity illustrates the vast variety and scale within the electromagnetic spectrum.

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How many kilocalories are generated when the brakes are used to bring a 1200-kg car to rest from a speed of 95 km/h ? 1 kcal = 4186 j?

Answers

Answer: 1st, identify the givens and the unknown - this will give you parameter of what concept and formula are you going to use. Given: m= 1200kg v initial = 95km/hr v final = 0 2nd, focus on the units - in most cases units speak for the concept the unit of the unknown is kcal, thus its the unit of energy or work so, W = ? 3rd, provide the appropriate formula - give formula or equation that the given and the unknown are present since W = delta K.E =delta P.E W= 0.5m( vf^2 - vi^2) ---> best formula 4th, Substitute the given to the formula since 1 Joule = 1Nm 1N = 1kgms^-2 1cal = 4.19 J we express first 95 km/hr to m/s 95km/hr x 1000m/1km x 1hr/3600sec = 26.39 m/sec W= 0.5(1200kg)[(0^2- (26.39m/sec)^2] W=600 kg(0 - 696.43m^2/s^2) W=600kg(-696.43m^2/s^2) W=417859.3Nm or 417859.3 J W = 417859.3 J x 1 cal /4.19 J W = 99,727.7 cal or 99.728 kcal
Final answer:

To calculate the kilocalories generated when the brakes are used to bring a car to rest, determine the initial kinetic energy of the car using the formula KE = 0.5 * mass * velocity^2, and then convert it into kilocalories using the conversion factor 1 kcal = 4186 J.

Explanation:

To calculate the kilocalories generated when the brakes are used to bring a car to rest, we need to determine the initial kinetic energy of the car and then convert it into kilocalories using the conversion factor provided.

The initial kinetic energy of the car can be calculated using the formula: KE = 0.5 * mass * velocity^2. Plugging in the given values, KE = 0.5 * 1200 kg * (95 km/h)^2 = 0.5 * 1200 kg * (95^2) km^2/h^2.

Now, to convert the kinetic energy from joules to kilocalories, we can use the conversion factor: 1 kcal = 4186 J. Thus, the kilocalories generated when the brakes are used to bring the car to rest would be the kinetic energy in joules divided by 4186 J/kcal.

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how does gravity affect objects with greater mass

Answers

For example, the gravitational pull you experience on Earth is much greater than it would be on the moon because the Earth's mass is greater. An object with twice as much mass will exert twice as much gravitational pull on other objects. The gravitational force increases as the size of an object increases.

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Dr Spock would have supported which of the following actions by parents

Answers

C. A parent develops a set of rules collaboratively with her child.
Final answer:

According to Dr. Spock's child-rearing philosophies, parents ought to respect and foster children's individuality and decision-making skills. Therefore, he would likely endorse parental actions such as allowing the 2-year-old to pick her clothes, letting the infant explore her surroundings, and supporting the 18-year-old's life choices.

Explanation:

Dr. Spock, well-known pediatrician and author, strongly believed in the importance of recognizing a child's individuality and fostering independence. Hence, he would likely endorse the parents' actions in C. Your two-year-old daughter refuses to wear the clothes you pick for her every morning, which makes getting dressed a twenty-minute battle. Spock would perceive this as the child developing personal decision-making skills. He would also support A. Your infant daughter puts everything in her mouth, including the dog's food.

For him, exploring the environment plays a crucial role in a child's early development. However, he would suggest that parents keep a close eye on their child to ensure safety. Finally, he might approve of E. Your 18-year-old daughter has decided not to go to college. Instead she's moving to Colorado to become a ski instructor, recognizing it as the young adult exercising her rights to make life choices.

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