What is the proper hand placement while
driving? What are two important reasons your hands
should stay in the correct hand placement?
Answer this question with at least one complete sentence
about proper hand placement and at least two complete sen-
tences stating important reasons hand placement is important.

Answers

Answer 1

Answer:

The proper hand placement while driving is at 9 and 3 o'clock position or 10 and 2 o'clock position on the steering wheel. It is important to keep hands in the correct hand placement to ensure maximum control of the vehicle in case of sudden events or emergency situations, and to avoid fatigue or cramping in the hands and arms. Keeping hands at the proper placement allows for quick and effective responses to unexpected road conditions and enables the driver to make necessary adjustments to maintain the safety of themselves and others on the road.


Related Questions

= 1.2M²₂// then taking a penedy A constant force of 5N ads to 5 sec. on a mass of 5 kg initially at rest. calculate the final momentum!​

Answers

The final momentum is 25 Kg m/s

What is the momentum?

In physics, momentum is a measure of an object's motion, calculated by multiplying the object's mass by its velocity. Mathematically, momentum is represented by the symbol "p" and can be expressed as:

p = mv

where "p" is momentum, "m" is mass, and "v" is velocity. Momentum is a vector quantity, meaning that it has both a magnitude (the amount of momentum) and a direction (the direction of the motion).

Given that;

Ft = mv - mu

It then follows that;

F = force

m = mass

v and u are the initial and the final velocities

Thus;

5 * 5 = 5v

v = 25/5

= 5 m/s

The final momentum is thus;

5 m/s * 5 Kg

= 25 Kg m/s

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Refer to figure above. What is the total revenue of the profit-maximizing natural monopoly?
P5 x Q1.
P2 x Q2.
P2 x Q2.
P1 x Q1.
None of the
above

Refer to figure above. What is the total revenue of the profit-maximizing natural monopoly?P5 x Q1.P2

Answers

The total revenue of the profit-maximizing natural monopoly is P2 x Q2. The Option B is correct.

What is a natural monopoly?

In economics, natural monopoly is a form of monopoly that exists due to the high start-up costs or powerful economies of scale of conducting a business in a specific industry, which often result in significant barriers to entry for potential competitors.

The firm with a natural monopoly might be the only provider of a product or service in an industry or geographic location. This type of monopolies can arise in industries that require scarce raw materials, technology or similar factors to operate.

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The mass of a car is 625kg. Calculate the weight of the gravitational field strength is 10 N/kg.

Answers

Ans: 62.5

Explanation: \(F{net}\) = m x a

                    1N = 1kg x 1m/ \(s{2}\)

                     

Describe Health and Exercise

Answers

Answer:

plenty of exercise

Explanation:

If you are unhealthy or not happy with yourself. try this. Do a 30 minute walk everyday and eat normal amounts of food portions a human should have an in a day. Make sure you drink plenty of water. If that doesn't work maybe taking to someone about it and see what information they have for you. These things do work because i was over weight and lost 73 pound just by doing those few things.

Plzzzzz help quick 25 points
Five friends were talking about forces. This is what they said. Which friend do you agree with the most? *
Rae: I think a push is a force and a pull is something else.
Scott: I think a pull is a force and a push is something else.
Yolanda: I think a force is either a push or pull.
Miles: I think forces are neither pushes nor pulls. I think they are something else.
Violet: I think pushes and pulls are forces, but there is also another type of force that just holds things in place.

Answers

Answer:

violate violate

Explanation:

sjaknamakakakaksjjdksoaokzkv

Consider a double-paned window consisting of two panes of glass, each with a thickness of 0.500 cm and an area of 0.760 m2 , separated by a layer of air with a thickness of 1.65 cm . The temperature on one side of the window is 0.00 ∘C; the temperature on the other side is 23.0 ∘C. In addition, note that the thermal conductivity of glass is roughly 36 times greater than that of air. Approximate the heat transfer through this window by ignoring the glass. That is, calculate the heat flow per second through 1.65 cm of air with a temperature difference of 23.0 ∘C . (The exact result for the complete window is 24.4 J/s .)

Answers

The approximate heat transfer through 1.65 cm of air with a temperature difference of 23.0 °C is approximately 24.4 J/s.

To approximate the heat transfer through the air layer in the double-paned window, we can assume that the glass layers have a negligible impact on the heat flow. The heat transfer can be calculated using Fourier's Law of Heat Conduction, which states that the heat flow (Q) is proportional to the temperature difference (ΔT) and inversely proportional to the thickness (L) and thermal conductivity (k) of the material.

First, we need to calculate the effective thermal conductivity of the air layer due to its thickness and the thermal conductivity ratio between air and glass. Let's denote the thermal conductivity of air as k_air and the thermal conductivity of glass as k_glass. Since glass has a thermal conductivity roughly 36 times greater than air, we have k_glass = 36 * k_air.

Next, we calculate the effective thermal conductivity of the air layer as:

k_eff = (k_air * L_air) / (L_air + k_glass)

Substituting the given values, we have:

k_eff = (k_air * 0.0165 m) / (0.0165 m + 0.005 m) = 0.01309 * k_air

Now, we can calculate the heat flow per second through the air layer using the formula:

Q = (k_eff * A * ΔT) / L_air

Substituting the given values, we get:

Q = (0.01309 * k_air * 0.760 m^2 * 23.0 K) / 0.0165 m = 24.4 J/s

Therefore, the approximate heat transfer through 1.65 cm of air with a temperature difference of 23.0 °C is approximately 24.4 J/s.

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Describe how the composition of gasses changes as you travel up through the Earth’s atmosphere.

Answers

Answer:

As you travel up through the Earth's atmosphere, the composition of gases changes. Near the Earth's surface, the atmosphere consists mainly of nitrogen (about 78%) and oxygen (about 21%) with traces of other gases like carbon dioxide and argon. As you go higher, the amount of oxygen decreases, and the concentration of other gases becomes more prominent, such as helium, hydrogen, and ozone.

2. The following diagram shows a metal ball and ring apparatus. The ring and ball are both made of brass. At room temperature, the ball is just the right size to pass through the ring. When the ball is heated, it is unable to pass through the ring. Which of the following is NOT true? A The volume of the ball increased. B The mass of the ball increased. C. The speed at which the particles move increased. D The spaces between the particles increased. Not True

Answers

The statement that is NOT true is "the spaces between the particles increased.

option D.

What is effect of temperature on volume?

If we consider the solids and liquids, when the temperature increases the molecules gain energy and start moving in all directions. This expands the substance and the volume of the substance increases.

Similar, when the ball is heated, the volume of the ball increases due to thermal expansion.

As the temperature increases, the average kinetic energy of the particles within the ball also increases, causing them to move faster.

However, the spaces between the particles do not necessarily increase. In fact, the expansion of the ball occurs due to the particles themselves moving farther apart, but the intermolecular spacing within the ball remains relatively constant.

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To convert a Galvanometer of internal resistance RG = 200 2 into Ammeter a small resistance connected in parallel with the Galvanometer using a wire of resistance per length equal (2000/km). If the maximum current can be measured by the constructed Ammeter is 10A, assuming that the maximum current sustained by the Galvanometer is equal 0.8 mA. What is the length of the wire used to build up this ammeter?​

Answers

To convert a galvanometer into an ammeter, a parallel resistance is added. With the given values, the resistance of the wire used to build the ammeter is 8 Ω/km, resulting in a wire length of 4 meters.

A galvanometer is an instrument that is used to detect and measure small amounts of electric current. It has a high resistance, which means that it only allows a small amount of current to flow through it. To convert a galvanometer into an ammeter, a small resistance is connected in parallel with the galvanometer. This reduces the overall resistance of the circuit, allowing more current to flow through it. The internal resistance of the galvanometer is given as RG = 200 Ω. Let the resistance of the wire used to build the ammeter be R. The maximum current that can be measured by the constructed ammeter is 10 A, and the maximum current sustained by the galvanometer is 0.8 mA.Using Kirchhoff's laws, we can find the total resistance of the circuit. Let this be RT: RT = RG + R, where RG is the internal resistance of the galvanometer and R is the resistance of the wire used to build the ammeter. Substituting the given values: RT = 200 Ω + R. The current through the ammeter is given by: I = V/RT, where V is the voltage across the circuit. Since the voltage is constant, we can write I = k/RT, where k is a constant.The maximum current that can be measured by the ammeter is 10 A. Substituting this value into the equation above 10 = k/(200 + R). The maximum current sustained by the galvanometer is 0.8 mA. This means that the total current through the circuit is 0.8 mA + I, where I is the current through the ammeter. Substituting the values into the equation above: 0.8 mA + k/RT = 10 mA, simplifying, we get k/RT = 9.2 mA.Substituting this value into the equation we derived earlier: 10 = (9.2 mA)/(200 Ω + R). Solving for R, we get R = 8 Ω/km. The resistance per unit length of the wire is given as 2000 Ω/km. Therefore, the length of the wire used to build the ammeter is given by:L = R/2000 = 8/2000 km = 4 m.

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How long is a day in Neptune

Answers

Answer: the long day in neptune would be .18383562 years!

Explanation:also for every day is 16 hours

if the wavelength of a wave is 15 mm and the speed of the wave is 18,000mm/s what is the frequency of this wave

Answers

Answer:

the frequency of the wave is 13mm

Explanation:

15mm divided by 3 = 5 x 2= 10+3= 13mm so the answer is 13

6. A swimming pool has the dimensions (1.w.h)
28.5 mx 10.0 mx 2.30 m. When it is full of water,
what is the force on the bottom?

Answers

The force exerted at the bottom of the swimming pool is 6.42 × 10⁶ N.m².

The length of the swimming pool is l = 28.5 m.

The breadth of the swimming pool is b = 10 m.

Then the area of the swimming pool is:

A = l × b

A = 28.5 m × 10 m

A = 285 m²

The depth of the pool is h = 2.30 m

The pressure exerted at the bottom of the pool is equal to the density of water.

P = ρ × g × h

P = 1000 kg/m³ × 9.8 m/s² × 2.30 m

P = 22540 N

Therefore, the force exerted by the water at the bottom of the swimming pool is:

F = P × A

F = 22540 × 285

F = 6.42 × 10⁶ N.m²

Hence, the force exerted on the bottom is 6.42 × 10⁶ N.m².

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A block of weight 5 N is placed on a horizontal turntable. The maximum friction that can be developed between the block and the turntable is 2 N. If the turntable is rotating at 0.6 revolution per second, what is the greatest distance of the block from the center of rotation so that it does not slip? ​

Answers

The greatest distance of the block from the center of rotation so that it does not slip is approximately 0.089 meters or 8.9 centimeters.

In order for the block to remain on the turntable without slipping, the frictional force between the block and the turntable must be equal to or less than the maximum friction that can be developed, which is 2 N in this case. The maximum frictional force is given by the product of the coefficient of friction and the normal force.The normal force is equal to the weight of the block, which is 5 N. Therefore, the maximum frictional force is 2 N.

To find the greatest distance of the block from the center of rotation without slipping, we need to consider the centrifugal force acting on the block due to the rotation of the turntable. The centrifugal force is given by the product of the mass of the block, the acceleration due to the rotation (which is equal to the square of the angular velocity times the radius), and the coefficient of friction.

Since the weight of the block is 5 N, the mass can be calculated as 5 N divided by the acceleration due to gravity (approximately 9.8 m/s^2), which gives us a mass of approximately 0.51 kg.

Given that the turntable is rotating at 0.6 revolution per second, the angular velocity can be calculated as 2π times the frequency, which gives us approximately 3.77 rad/s.

Let's assume the greatest distance of the block from the center of rotation is "r" meters.

The centrifugal force is then given by m * (ω^2) * r, and this force must be equal to or less than the maximum frictional force, which is 2 N.

Therefore, we can write the equation:

m * (ω^2) * r ≤ 2 N

Substituting the values we calculated:

0.51 kg * (3.77 rad/s)^2 * r ≤ 2 N

Simplifying the equation, we find:

r ≤ 0.089 m

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If a body travelled a distance 's' in 't'.
What is the distance travelled in 't'​

Answers

Answer: Distance traveled in time t is s

Explanation: Self Explanatory

According to the Traditional Square of Opposition: If "All S are P" is true, then is "Some S are P" true or false?

Answers

\(\mathfrak{\huge{\orange{\underline{\underline{AnSwEr:-}}}}}\)

Actually Welcome to the concept of Logic.

Since in the above statement it is given that,

All S are P ==> True,

then obviously Some S are also P always, hence it is true.

Answer is True.

A 50-kg ice skater turns a bend at 7 m/sec. If the radius of the curve is 5 m, what is the centripetal force in Newtons provided by the friction between the blade of the skate and the ice?

Answers

The centripetal force in Newtons provided by the friction between the blade of the skate and the ice is 490 N

How do i determine the centripetal force?

The following data were obtained from the question:

Mass of ice skater (m) = 50 KgVelocity (v) = 7 m/sRadius (r) = 5 metersCentripetal force (F) =?

The centripetal force can be obtained as illustrated below:

F = mv²/r

= (50 × 7²) / 5

= (50 × 49) / 5

= 2450 / 5

= 490 N

Thus, we can concluded that the centripetal force is 490 N

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Three packing crates of masses, M1 = 6 kg, M2 = 2 kg and M3 = 8 kg are connected by a light string of negligible mass that passes over the pulley as shown. Masses M1 and M3 lies on a 30o incline plane which slides down the plane. The coefficient of kinetic friction on the incline plane is 0.28. A. Draw a free body diagram of all the forces acting in the masses M1 and M2. B. Determine the tension in the string that connects M2 and M3.

Answers

Answer:

39.81 N

Explanation:

I attached an image of the free body diagrams I drew of crate #1 and #2.  

Using these diagram, we can set up a system of equations for the sum of forces in the x and y direction.

∑Fₓ = maₓ

∑Fᵧ = maᵧ

Let's start with the free body diagram for crate #2. Let's set the positive direction on top and the negative direction on the bottom. We can see that the forces acting on crate #2 are in the y-direction, so let's use Newton's 2nd Law to write this equation:

∑Fᵧ = maᵧ  T₁ - m₂g = m₂aᵧ

Note that the tension and acceleration are constant throughout the system since the string has a negligible mass. Therefore, we don't really need to write the subscripts under T and a, but I am doing so just so there is no confusion.

Let's solve for T in the equation...

T₁ = m₂aᵧ + m₂gT₁ = m₂(a + g)

We'll come back to this equation later. Now let's go to the free body diagram for crate #1.

We want to solve for the forces in the x-direction now. Let's set the leftwards direction to be positive and the rightwards direction to be negative.

∑Fₓ = maₓ F_f - F_g sinΘ = maₓ

The normal force is equal to the x-component of the force of gravity.

(F_n · μ_k) - m₁g sinΘ = m₁aₓ (F_g cosΘ · μ_k) - m₁g sinΘ = m₁aₓ [m₁g cos(30) · 0.28] - [m₁g sin(30)] = m₁aₓ [(6)(9.8)cos(30) · 0.28] - [(6)(9.8)sin(30)] = (6)aₓ [2.539595871] - [-58.0962595] = 6aₓ 60.63585537 = 6aₓ aₓ = 10.1059759 m/s²

Now let's go back to this equation:

T₁ = m₂(a + g)  

We have 3 known variables and we can solve for the tension force.

T = 2(10.1059759 + 9.8)T = 2(19.9059759)T = 39.8119518 N

The tension force is the same throughout the string, therefore, the tension in the string connecting M2 and M3 is 39.81 N.

Three packing crates of masses, M1 = 6 kg, M2 = 2 kg and M3 = 8 kg are connected by a light string of
Three packing crates of masses, M1 = 6 kg, M2 = 2 kg and M3 = 8 kg are connected by a light string of

(b) Figure 11.1 shows a uniform meter rule balanced horizontally on a knife-edge placed at the 58cm mark when a mass of 20g is suspended from the end. 0cm 58cm Figure 11.1 (i) Find the mass of the rule. (ii) What is the weight of the rule. (taking g = 10m/s²)? 100cm 20g [2] [2]​

Answers

The mass of the rule is 3.36 kg and the weight of the rule is 33.6 N.

A knife should be balanced somewhere, right?

The butt of the blade is designed to balance the majority of fine chef's knives. This is due to the fact that a pinch grip is used in both Western and Eastern cutting styles for improved control. Therefore it makes sense that you'd want your knife to be balanced where you'll be holding it.

To balance the meter rule, Assume the mass of the rule "M".

It is possible to determine the rule's magnitude and weight, which act downward:

weight of rule = M * g

where g = acceleration due to gravity.

weight of rule * (50 cm) = (20 g) * (100 cm - 58 cm)

M * g * (50 cm) = (20 g) * (42 cm)

M = (20 g * 42 cm) / (50 cm * g)

M = 33.6 g / g

M = 33.6 g / 10 m/s^{2}

M = 3.36 kg

(ii) The weight of the rule:

weight of rule = M * g

weight of rule = 3.36 kg * 10 m/s^{2}

weight of rule = 33.6 N

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An object of mass 2 kg moving with velocity of 12 m/s, collides head-on with a stationary object whose mass is 6 kg. Given that the collision is elastic, what are the final velocities of the two objects? Neglect friction.

Answers

Answer:

5. An object of mass m = 2 kg, moving with velocity Vi1 = 12 m/s, collides head-on with a stationary object whose mass is m2 = 6 kg. The velocities of the objects after the collision are vj1 -6 m/s and Vr2 = 6 m/s.

Explanation:

We can use the conservation of momentum and kinetic energy to solve for the final velocities of the two objects.

Conservation of momentum:

m1v1i + m2v2i = m1v1f + m2v2f

where m1 and v1 are the mass and velocity of object 1 before the collision, and m2 and v2 are the mass and velocity of object 2 before the collision.

Plugging in the values:

(2 kg)(12 m/s) + (6 kg)(0 m/s) = (2 kg)(v1f) + (6 kg)(v2f)

Simplifying:

24 kg m/s = 2 kg v1f + 6 kg v2f

Conservation of kinetic energy:

(1/2)m1v1i^2 + (1/2)m2v2i^2 = (1/2)m1v1f^2 + (1/2)m2v2f^2

Plugging in the values:

(1/2)(2 kg)(12 m/s)^2 + (1/2)(6 kg)(0 m/s)^2 = (1/2)(2 kg)(v1f)^2 + (1/2)(6 kg)(v2f)^2

Simplifying:

144 J = 1 kg v1f^2 + 3 kg v2f^2

Now we have two equations with two unknowns (v1f and v2f). Solving for v1f in terms of v2f in the first equation:

v1f = (24 kg m/s - 6 kg v2f)/2 kg = 12 m/s - 3v2f

Plugging this into the second equation:

144 J = 1 kg (12 m/s - 3v2f)^2 + 3 kg v2f^2

Simplifying and solving for v2f:

144 J = 1 kg (144 m^2/s^2 - 72 v2f + 9 v2f^2) + 3 kg v2f^2

144 J = 144 J - 72 kg m/s v2f + 9 kg m^2/s^2 v2f^2 + 3 kg v2f^2

6 kg v2f^2 - 72 kg m/s v2f + 144 J = 0

Dividing by 6 kg:

v2f^2 - 12 kg m/s v2f + 24 J/kg = 0

Using the quadratic formula:

v2f = [12 kg m/s ± sqrt((12 kg m/s)^2 - 4(1)(24 J/kg))]/(2)

v2f = [12 kg m/s ± sqrt(96) m/s]/2

v2f = 6 kg m/s ± 2sqrt(6) m/s

v2f ≈ 9.90 m/s or v2f ≈ 2.10 m/s

Plugging these values into the equation we found for v1f:

v1f = 12 m/s - 3v2f

v1f ≈ -16.70 m/s or v1f ≈ 38.70 m/s

Since the negative velocity doesn't make physical sense, the final velocities of the two objects are:

v1f ≈ 38.70 m/s and v2f ≈ 2.10 m/s

A 1380 kg car starts from rest at the
top of a 28.0 m long hill inclined
at 11.0°
How much mechanical energy does it
start with?
[?] J

Answers

Answer: 72200

Explanation:

First you must find the height for this is on an inclined hill using:

h=Lsin(angle) —> 28.0sin(11.0) = 5.34

Now you would just use the PE equation (mgh) because you are finding ME and when you starting from the top KE=0, showing that what ever answer you get from PE would equal the same for ME.

Using mgh:

m=1380

g=9.80

h=5.34

(1380)(9.8)(5.34)

=72218.16

*Rounding to the 3rd=72200

Hope this helps :)

Multiple-point charges: Four-point charges are placed as shown in the figure. Q=5.0 μC. Find the net electric field at point P shown in the figure. (k = 1/4πε0 = 8.99 × 109 N ∙ m2/C2)

Answers

It's important to note that without the specific distances provided in the figure, it is not possible to provide the exact numerical value of the net electric field at point P.

To find the net electric field at point P, we need to consider the contributions from each of the four point charges. The electric field from a point charge is given by Coulomb's law:

\(E = k * (Q / r^2)\)

Where:

E is the electric field,

k is the electrostatic constant (\(k = 8.99 * 10^9 N \∙ m^2/C^2\)),

Q is the charge of the point charge, and

r is the distance between the point charge and the point where the electric field is being calculated.

Let's consider each point charge one by one:

1. The charge at the top left:

The electric field at P due to this charge is directed to the right. Its magnitude is given by:

\(E1 = k * (Q / r^2) = 8.99 * 10^9 N \∙ m^2/C^2 * (5.0 * 10^-^6 C) / (0.06 m)^2\)

2. The charge at the top right:

The electric field at P due to this charge is directed to the left. Its magnitude is given by:

\(E2 = k * (Q / r^2) = 8.99 * 10^9 N \∙ m^2/C^2 * (5.0 * 10^-^6 C) / (0.04 m)^2\)

3. The charge at the bottom left:

The electric field at P due to this charge is directed upward. Its magnitude is given by:

\(E3 = k * (Q / r^2) = 8.99 * 10^9 N \∙ m^2/C^2 * (5.0 * 10^-^6 C) / (0.08 m)^2\)

4. The charge at the bottom right:

The electric field at P due to this charge is directed downward. Its magnitude is given by:

\(E4 = k * (Q / r^2) = 8.99 * 10^9 N \∙ m^2/C^2 * (5.0 * 10^-^6 C) / (0.1 m)^2\)

Once we have calculated the electric fields due to each point charge, we can add them vectorially to obtain the net electric field at point P. Since the electric fields have different directions, we need to take into account their signs.

Net electric field at\(P = E1 - E2 + E3 - E4\)

Performing the calculations and taking into account the signs, we can determine the net electric field at point P.

It's important to note that without the specific distances provided in the figure, it is not possible to provide the exact numerical value of the net electric field at point P.

The calculations outlined above allow for the determination of the magnitude and direction of the net electric field, but the specific numerical value depends on the distances between the charges and point P.

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Plz help. will mark brainliest
in the diagram, r1= 40 ohm, r= 25.4 ohms, and r3= 70.8 ohms. what is the equivalent resistance of the group?

Plz help. will mark brainliestin the diagram, r1= 40 ohm, r= 25.4 ohms, and r3= 70.8 ohms. what is the

Answers

R2 and R3 in parallel are equivalent to a single resistor of 18.69 ohms.

In series with R1, that makes 58.69 ohms for all three uvum as a group.

when you are standing up in a subway train, and the train suddenly stops, your body continues to go forward.

Answers

The given statement about “when you are standing up in a subway train, and the train suddenly stops, your body continues to go forward.” Is true because due to inertia of motion.

What is inertia?

The concept of inertia describes the tendency of an item to keep moving in the same direction and at the same speed until acted upon by a force that alters either of those properties. When properly understood, this word is a shorthand for "the principle of inertia," which Newton referred to in his first law of motion.

Another meaning of the word "inertia" is the resistance of any physical item to a change in the velocity at which it is moving. This includes alterations to the object's speed as well as the direction in which it is moving. When there are no external forces acting against an object, it has a propensity to continue travelling in a straight path at a constant speed. This is a facet of the property known as linear momentum.

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A rocket has a mass of 156,789 kg and is traveling at 45.6 m/s. How much kinetic energy does the rocket
possess?

Answers

Explanation:

K.E =1/2 mv^2

=1/2(156789)(45.6)^2

=78,394.5 × 2,079.36

=163,010,387.52 kg m/s

This should be your answer.

car travel at the speed of 20 km/hr for 2 hour and 60 km/hr for next 2 hour find average speed

Answers

Speed = distance / time
Find the distance first =
20x2+60x2 = 160 km
160/4 = 40 km/h

2H is a loosely bound isotope of hydrogen, called deuterium or heavy hydrogen. It is stable but relatively rare — it form only 0.015% of natural hydrogen. Note that deuterium has Z = N, which should tend to make it more tightly bound, but both are odd numbers.

Required:
Calculate BE/A, the binding energy per nucleon, for 2H in megaelecton volts per nucleon

Answers

Answer:

0.88 MeV/nucleon

Explanation:

The binding energy (B) per nucleon of deuterium can be calculated using the following equation:

\( B = \frac{Zm_{p} + Nm_{n} - M}{A}*931.49 MeV/u \)

Where:

Z: is the number of protons = 1

N: is the number of neutrons = 1

\(m_{p}\): is the proton's mass = 1.00730 u

\(m_{n}\): is the neutron's mass = 1.00869 u

M: is the nucleu's mass = 2.01410

A = Z + N = 1 + 1 = 2    

Now, the binding energy per nucleon for ²H is:

\(B = \frac{Zm_{p} + Nm_{n} - M}{A}*931.49 MeV/u = \frac{1*1.00730 + 1*1.00869 - 2.01410}{2}*931.49 MeV/u = 9.45 \cdot 10^{-4} u*931.49 MeV/u = 0.88 MeV/nucleon\)

Therefore, the binding energy per nucleon for ²H is 0.88 MeV/nucleon.

I hope it helps you!

Based on the diagram, why does the lightbulb light when the loop rotates, and what is the energy change involved?
When the wire moves in an electric field, electrons in the wire move and become mechanical energy. The mechanical energy causes the light to glow. Electrical energy used to rotate the loop is converted to light energy.

When the wire moves in an electric field, electrons in the wire move and become mechanical energy. The mechanical energy causes the light to glow. Electrical energy used to rotate the loop is converted to light energy.

When the wire moves in a magnetic field, electrons in the wire move and become an electric current. The current causes the light to glow. Mechanical energy used to rotate the loop is converted to electrical energy.

When the wire moves in a magnetic field, electrons in the wire move and become an electric current. The current causes the light to glow. Mechanical energy used to rotate the loop is converted to electrical energy.

When the wire moves in an electric field, electrons in the wire move and become mechanical energy. The mechanical energy causes the light to glow. Mechanical energy used to rotate the loop is converted to electrical energy.

When the wire moves in an electric field, electrons in the wire move and become mechanical energy. The mechanical energy causes the light to glow. Mechanical energy used to rotate the loop is converted to electrical energy.

When the wire moves in a magnetic field, electrons in the wire move and become an electric current. The current causes the light to glow. Mechanical energy used to rotate the loop is converted to light energy.

Answers

Answer:

Based on the information provided, the lightbulb lights when the loop rotates because the movement of the wire in an electric or magnetic field causes electrons in the wire to move and become either mechanical energy or an electric current. This energy causes the light to glow. The energy change involved is the conversion of electrical or mechanical energy used to rotate the loop into either light or electrical energy

Explanation:

What type of force is jumping a trampoline?

Answers

Answer:

Tension

Explanation:

Redo Example 5,assuming that there is no upward lift on the plane generated by its wings. without such lift , the guideline shapes downward due to the weight of the plane. for purposes of significant figures, use 2.42 kg for the mass of the plane , 18.5m for the length of the guideline , and 19.6 and 39.2 m/s for he speeds.

Answers

The tension in the guideline are 151.8 N when the model airplane is flying in a circle at a constant speed of 19.6 m/s. When the speed is increased to 39.2 m/s, the tension in the guideline increases to 283.8 N.

How to determine tension?

In Example 5, the model airplane was flying in a circle at a constant speed. The tension in the guideline was equal to the centripetal force, which was given by the equation:

Fc = mv²/r

where m = mass of the airplane, v = speed, and r = radius of the circle.

In this case, there is no upward lift on the plane, so the tension in the guideline is equal to the weight of the plane, which is given by the equation:

W = mg

where m = mass of the plane and g = acceleration due to gravity.

Set these two equations equal to each other to find an expression for the tension in the guideline:

mv²/r = mg

Solving for T:

T= mv²/r + mg

For the given values, calculate the tension in the guideline as follows:

T = (2.42 kg)(19.6 m/s)²/(18.5 m)  + (2.42 kg)(9.8 m/s²)

T = 128.1 N + 23.7 N

T = 151.8 N

Therefore, the tension in the guideline is 151.8 N when the model airplane is flying in a circle at a constant speed of 19.6 m/s. When the speed is increased to 39.2 m/s, the tension in the guideline increases to 283.8 N.

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Complete question:

Redo Example 5,assuming that there is no upward lift on the plane generated by its wings. without such lift , the guideline shapes downward due to the weight of the plane. for purposes of significant figures, use 2.42 kg for the mass of the plane , 18.5m for the length of the guideline , and 19.6 and 39.2 m/s for he speeds.

The model airplane in Figure 5.6 has a mass of 0.90 kg and moves at a constant speed on a circle that is parallel to the ground. The path of the airplane and its guideline lie in the same horizontal plane, because the weight of the plane is balanced by the lift generated by its wings. Find the tension in the guideline (length = 17 m) for speeds of 19 and 38 m/s.

Notice that when you move the slider on this Interactive, it changes the spectral type of the star as well as the temperature of the star. Set the star's temperature to the lowest value by moving the slider to the right. Look at the graph of the stellar spectrum. The curve in this plot shows the intensity of light (increasing upward) at different wavelengths (increasing to the right). Notice that there is one wavelength with the highest intensity, known as the peak wavelength.
Also notice that the area under the curve, which represents the total power output per unit surface area of the star, changes with temperature as well. Be careful: the curve shoots off the top of the plot at some temperatures.
Experiment with the Interactive and determine which of the following trends are true or not.
As temperature goes up

Stars get bluer and the peak wavelength drops.
Th total power output goes up.

Stars get redder.
The peak wave

Answers

True:Stars get bluer and the peak wavelength drops.Th total power output goes up.False:Stars get redder.The peak wavelength goes up.

What does spectral type refer to, and how does it relate to other characteristics of stars?

a system for dividing stars into categories based on the specifics of their spectra.A star's spectral type, which mostly depends on its temperature rise, also serves as a guide towards its color, with the hottest stars having the bluest hues and the coldest having the reddest.

Do stars with similar surface temperatures have similar spectral types?

The spectra of stars belonging to the same spectrum class share characteristics such as size, temperature, chemical composition, and other characteristics.

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