10. A tube in which the
cross-sectional area gradually decreases to a minimum diameter in its center section is called a “___”

Answers

Answer 1

A tube in which the cross-sectional area gradually decreases to a minimum diameter in its center section is called a “_converging duct__”

What is a tube?

Tube is a pipe shape, a cylinder with a hollow space inside. Tubes are used in applications such as medical devices that require a precise outside diameter. The outside diameter is important since it will indicate how much it can hold as a stability factor.

Therefore, Tube is a cylindrical, hollow piece with a round or oval profile, made of plastic, paperboard, aluminum, or other metal.

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Related Questions

Please help
Which of the following measures the time for one complete wave?

A) Frequency
B)Velocity
C)Wavelength
D) period

Answers

Answer:

It is D

Explanation:

kdbxjsnsjhznsnd

what is local technology ? write correct answer

Answers

Answer:

Local Technology is an IT services company focused on building businesses through leveraging the best technology solutions.

Find the value of T₁ and T2 in the figure below. A t 27° T₁ B BRAJE 38° T₂ C 12g N Hint: Apply triangle of forces rule or sine and cosine rules

Find the value of T and T2 in the figure below. A t 27 T B BRAJE 38 T C 12g N Hint: Apply triangle of

Answers

Answer:

The tension in \(T_1\) is 0.1024 Newtons.

The tension in \(T_2\) is 0.1157 Newtons.

Explanation:

Lets create a free body diagram showing all of the forces; we need to show the vertical and horizontal components of the tension.

I will attach a picture of my free body diagram. Notice I created 2 new triangles with the adjacent angles of angle A and C from the original picture.

Lets make a list of all the variables we have now. Also lets write down the information we are given.

\(A=27\\C=38\\m=12\\g=9.81\\W\\T_{1} \\T_{1x} \\T_{1y}\\T_{2} \\T_{2x} \\T_{2y} \\\)

In this situation the sum of of the vertical tension components must support the weight. To find the vertical components we can use the SIN function.

\(sin(x)=\frac{O}{H} \\O=Hsin(x)\)

Therefore we can write that the sum of the forces in the y direction is

\(\sum F_y=T_1sin(A)+T_2sin(C)=W\)

This system is in equilibrium; the object should not move along the x-axis. Therefore, the horizontal components of \(T_1\) and \(T_2\) must then equal each other. To find the horizontal components we can use the COS function.

\(cos(x)=\frac{A}{H} \\A=Hcos(x)\)

Therefore we can write that the sum of the forces in the x direction is

\(\sum F_x=T_1cos(A)=T_2cos(C)\)

Now we have to equations to help us solve the problem.

\(T_1cos(A)=T_2cos(C)\)

\(T_1sin(A)+T_2sin(C)=W\)

We do not know the numerical values of \(T_1\) and \(T_2\) so we will have to manipulate algebraically to solve them.

In the first equation lets solve for \(T_1\).

\(T_1cos(A)=T_2cos(C)\)

Divide both sides by \(cos(A)\).

\(T_1=\frac{T_2cos(C)}{cos(A)}\)

Separate the right side into two fractions.

\(T_1=\frac{T_2}{1} *\frac{cos(C)}{cos(A)}\)

Use the reciprocal trig identity for cosine.

\(sec(x)=\frac{1}{cos(x)}\)

\(T_1=\frac{T_2}{1} *cos(C)}*sec(A)\)

\(T_1=T_2*cos(C)}*sec(A)\)

Now insert our answer for \(T_1\) into the second equation.

\(T_2*cos(C)}*sec(A)*sin(A)+T_2*sin(C)=W\)

Solve for \(T_2\). Lets replace each trig function with its own variable to make this easier.

\(T_2*cos(C)}*sec(A)*sin(A)+T_2*sin(C)=W\)

\(cos(C)=x\\sec(A)=y\\sin(A)=z\\sin(C)=u\)

\(T_2*x*y*z+T_2*u=W\\T_2xyz+T_2u=W\)

Now lets solve for \(T_2\).

Factor \(T_2\) out of each term.

\(T_2(xyz)+T_2(u)=W\)

Factor \(T_2\) out of each term.

\(T_2(xyz+u)=W\)

Divide each side by \(xyz+u\).

\(T_2=\frac{W}{xyz+u}\)

Lets substitute the trig functions back in for the variables

\(T_2=\frac{W}{cos(C)*sec(A)*sin(A)+sin(C)}\)

\(W\) is the weight.

The formula for weight is \(W=mg\). Where \(m\) is the mass in kilograms.

12 grams is 0.012 kilograms.

\(W=0.012*9.81\)

\(W=0.11772\)

Numerical Evaluation

Lets evaluate \(T_2\).

\(T_2=\frac{0.11772}{cos(38)*sec(27)*sin(27)+sin(38)}\)

\(T_2=0.11573\)

Lets evaluate \(T_1\).

\(T_1cos(A)=T_2cos(C)\)

\(T_1*cos(27)=0.11573*cos(38)\\T_1=0.10235443\)

A rating/review would be much appreciated.

Find the value of T and T2 in the figure below. A t 27 T B BRAJE 38 T C 12g N Hint: Apply triangle of

Answer:

T₁ = 102.25 N (2 d.p.)

T₂ = 115.61 N (2 d.p.)

Explanation:

The diagram shows a body of mass 12 kg (weight = 12g N) held in equilibrium by two light, inextensible strings. One string makes an angle of 27° with the positive horizontal and the other string makes an angle of 38° with the negative horizontal.

The body is in equilibrium, so both the horizontal and vertical components of the forces must sum to zero.

Resolving horizontally, taking (→) as positive:

\(\implies -T_1 \cos (27^{\circ})+T_2 \cos (38^{\circ})=0\)

\(\implies T_1 \cos (27^{\circ})=T_2 \cos (38^{\circ})\)

\(\implies T_1=\dfrac{T_2 \cos (38^{\circ})}{ \cos (27^{\circ})}\)

Resolving vertically, taking (↑) as positive:

\(\implies T_1 \sin(27^{\circ})+T_2 \sin(38^{\circ})-12\text{g}=0\)

\(\implies T_1 \sin(27^{\circ})+T_2 \sin(38^{\circ})=12\text{g}\)

Substitute the found expression for T₁ into the second equation and take g = 9.8 ms⁻²:

\(\implies \left(\dfrac{T_2 \cos (38^{\circ})}{ \cos (27^{\circ})}\right) \sin(27^{\circ})+T_2 \sin(38^{\circ})=12\text{g}\)

\(\implies T_2 \cos (38^{\circ})\tan(27^{\circ})+T_2 \sin(38^{\circ})=12\text{g}\)

\(\implies T_2 \left(\cos (38^{\circ})\tan(27^{\circ})+ \sin(38^{\circ})\right)=12\text{g}\)

\(\implies T_2 =\dfrac{12\text{g}}{\cos (38^{\circ})\tan(27^{\circ})+ \sin(38^{\circ})}\)

\(\implies T_2=115.614550...\:\text{N}\)

Substitute the found value of T₂ into the equation for T₁ and take g = 9.8 ms⁻²:

\(\implies T_1=\dfrac{\left(\dfrac{12\text{g}}{\cos (38^{\circ})\tan(27^{\circ})+ \sin(38^{\circ})}\right) \cos (38^{\circ})}{ \cos (27^{\circ})}\)

\(\implies T_1=102.250103...\text{N}\)

Therefore, the value of T₁ and T₂ in the given diagram is:

T₁ = 102.25 N (2 d.p.)T₂ = 115.61 N (2 d.p.)
Find the value of T and T2 in the figure below. A t 27 T B BRAJE 38 T C 12g N Hint: Apply triangle of

Why is the weight of earth is 1 by 6 of the weight of moon?; How do you calculate your weight on the moon and earth?; What is the mass of a 6 kg object when it is brought to the moon that has a gravity that is 1/8 of that on earth?; What is the weight of a 30 kg object on earth?

Answers

Answer:

Below

Explanation:

weight = mass * g  <==g is less on the moon, so your weight is less on the                      moon

         to calculate weight, you have to use the g of the planet you are on

The MASS does not change....it will be 6kg on the moon or earth

Weight of 30 kg on earth =    30 * g = 30 * 9.81 = 294 N

3 Study the circuits in Figure 36.8. The switch S is open (there
is a break in the circuit at this point). In which circuit would
lamps Q and R light but not lamp P?

3 Study the circuits in Figure 36.8. The switch S is open (thereis a break in the circuit at this point).

Answers

The circuit in which lamps Q and R light but not lamp P when switch S is open is circuit B.

What is an electric circuit?

An electric circuit is a path for transmitting electric current.

Given the circuits below, when switch S is open, we want to determine the circuit in which lamps Q and R light but not lamp P.

To determine the circuit, we proceed as follows.

To determine the circuit in which lamps Q and R light but not lamp P, it must satisfy this condition

The switch must be before lamp P and The circuit for lamp P must be different from that of lamps Q and RLamps Q and R must be in the same circuit

Looking at all the circuits, the circuit which satisfy these condition is circuit B

So, the circuit in which lamps Q and R light but not lamp P is circuit B.

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2. When you increase your speed from 35 mph to 70 mph, the force of impact you experience will be increased: A. 2 times B. 4 times C. 5 times D. 7 times​

Answers

you just have to divide 35 and 70, the answer is A. 2 times

When you increase your speed from 35 mph to 70 mph, the force of impact you experience will be increased 4 times.

Hence, the correct option is B.

The force of impact in a collision is directly proportional to the square of the velocity. When the speed is doubled (increased from 35 mph to 70 mph), the force of impact will increase by a factor of four (\(2^2\)). This is a fundamental concept in physics known as the kinetic energy formula, which is given by:

Kinetic Energy = (1/2) * mass * \(velocity^2\)

Since kinetic energy is directly proportional to the square of velocity, doubling the speed results in four times the kinetic energy and, consequently, four times the force of impact.

Therefore, When you increase your speed from 35 mph to 70 mph, the force of impact you experience will be increased 4 times.

Hence, the correct option is B.

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When the applied force is 150 N and the friction is 94 N, what is the motion? A. Accelerated motion b. Decelerated motion c. No motion D. Uniform motion

Answers

Answer:

the answer to this question is Accelerated motion

1.00 kg of ice at -24.0°C is placed
in contact with a 1.00 kg block of a
metal at 5.00°C. They come to
equilibrium at -8.88°C. What is
the specific heat of the metal?

Answers

1.00 kg of ice at -24.0°C is placed in contact with a 1.00 kg block of a metal at 5.00°C. They come to equilibrium at -8.88°C.

We can use the principle of conservation of heat to solve this problem. The heat lost by the metal must equal the heat gained by the ice.

The heat lost by the metal is given by

Q1 = m1c1ΔT1

Where m1 is the mass of the metal, c1 is its specific heat, and ΔT1 is the change in temperature.

The heat gained by the ice is given by

Q2 = m2c2ΔT2

Where m2 is the mass of the ice, c2 is its specific heat, and ΔT2 is the change in temperature.

Since the two objects come to thermal equilibrium, we can set Q1 equal to Q2

m1c1ΔT1 = m2c2ΔT2

Solving for c1, we get

c1 = m2c2ΔT2 / (m1ΔT1)

By putting these values we get

c1 = (1.00 kg)(2.06 kJ/kg·K)(-24.0°C - (-8.88°C)) / [(1.00 kg)(5.00°C - (-8.88°C))]

c1 = 0.902 kJ/kg·K

Hence, the specific heat of the metal is 0.902 kJ/kg·K.

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The columns in the periodic table are called groups. What do the elements in group 18 have in common
A. They are found only in compounds in nature

B. They tend to form ions of a -1 Electric charge

C. They tend to form ions with a +1 electric charge

D. They rarely react with any other elements

The columns in the periodic table are called groups. What do the elements in group 18 have in common

Answers

Answer: D

Explanation:

they are all odorless, colorless, monatomic gases with very low chemical reactivity.

Brainliest?

The elements in group 18 that they rarely react with any other elements. The correct option is D.

What is periodic table?

The periodic table, also known as the periodic table of the elements, is an arrangement of chemical elements in rows and columns.

It is widely used in chemistry, physics, and other sciences, and is widely regarded as a chemistry icon.

The periodic table is worked upon by scientists to quickly refer to information about an element, such as its atomic mass and chemical symbol.

The arrangement of the periodic table also allows scientists to detect trends in element properties such as electronegativity, ionization energy, and atomic radius.

The noble gases are found at the far right of the periodic table and were previously known as "inert gases" due to their filled valence shells, which make them extremely nonreactive. In comparison to other element groups, noble gases were discovered relatively late.

Thus, the correct option is D.

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Which of the following is TRUE regarding photoelectric effect from the experimental data?
Select one:
-The maximum KE decreases with increasing light frequency
-No electrons are emitted if incident light is below cutoff frequency
-The maximum KE of photoelectrons depends on light intensity.
- Photoelectrons require more time to absorb the incident radiation.​

Answers

Answer:

Experiments showed that increasing the light frequency increased the kinetic energy of the photoelectrons, and increasing the light amplitude increased the current.

Explanation:

The photocurrent increases linearly with the intensity of the incident light but is independent of its frequency. The stopping potential increases linearly with the frequency of the incident light but is independent of its intensity.

Joshua's physics lab group has been assigned project of designing a model bobsled track Each group will roll a marble down the track with the objective of having the marbte finish with the fastest time. Assume that the track is frictionless, and the length of all tracks is the same. They can use a small marble with a mass of 15g or a large marble with a mass of 209. What should his team do to give their marble the most potential energy? A) They should use a small marble with the ramp at a 45° angle B) They should use a large marble with the ramp at a 60° angle, C) They should use a large marble with the ramp at a 75° angle. 2) They should use a small marble with the ramp at a 60° angle​

Answers

They should use a large marble with the ramp at a 75 degree angle

Hi help pls :)
A 0.04 kg ball spins in a horizontal circle of radius 2.5 m with a frequency of 5.0 Hz. What is the tension force in the string?

Answers

The tension force in the string is 98.72 N.

Angular speed of the ball

The angular speed of the ball is calculated as follows;

ω = 2πf

ω = 2π x 5

ω = 31.42 rad/s

Tension force in the string

The tension force in the string is calculated as follows;

F = T = mω²r

T = 0.04 x (31.42)² x 2.5

T = 98.72 N

Thus, the tension force in the string is 98.72 N.

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in coming to a stop, an old truck leaves skid marks 45 m long on the highway. assuming a deceleration of 6m/s2 , estimate the speed of the truck just before braking.

Answers

The speed of the truck just before braking is 23.24 m/s.

What is the speed of the clock before braking?

The speed of the truck before braking is calculated by applying the third kinematic equation as shown below.

v² = u² - 2as

where;

v is the final velocity of the truck when it stopsa is the acceleration of the trucks is the distance travelled by the truck

When the truck stops, the final velocity = 0

0 = u² - 2as

u²  = 2as

u = √2as

u = √ ( 2 x 6 x 45 )

u = 23.24 m/s

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The Mars Curiosity rover was required to land on the surface of Mars with a velocity of 1 m/s. Given the mass of the landing vehicle and parachute is 2270 kg, the drag coefficient is effectively 0.5, the atmosphere density is 0.71 that of Earth (take Earth atmosphere density as 1.2 kg/m3), and the Martian gravitational acceleration is 3.689 m/s2, find the required total frontal area (in m2) of the lander plus a parachute to land at the given velocity. Assume the landing vehicle has achieved terminal velocity as it falls through the Martian atmosphere.

Answers

Answer:

The value is      \(A = 39315 \ m^2\)

Explanation:

From the question we are told that

    The velocity which the rover is suppose to land with is  \(v = 1 \ m/s\)

    The  mass of the rover and the parachute is  \(m = 2270 \ kg\)

     The  drag coefficient is  \(C__{D}} = 0.5\)

      The atmospheric density of Earth  is  \(\rho = 1.2 \ kg/m^3\)

     The acceleration due to gravity in Mars is  \(g_m = 3.689 \ m/s^2\)

     

Generally the Mars  atmosphere density is mathematically represented as

          \(\rho_m = 0.71 * \rho\)

=>        \(\rho_m = 0.71 * 1.2\)

=>        \(\rho_m = 0.852 \ kg/m^3\)

Generally the drag force on the rover and the parachute  is mathematically represented as

          \(F__{D}} = m * g_{m}\)

=>       \(F__{D}} = 2270 * 3.689\)  

=>       \(F__{D}} = 8374 \ N\)  

Gnerally this drag force is mathematically represented as

         \(F__{D}} = C__{D}} * A * \frac{\rho_m * v^2 }{2}\)

Here A is the frontal area

So  

         \(A = \frac{2 * F__D }{ C__D} * \rho_m * v^2 }\)

=>       \(A = \frac{2 * 8374 }{ 0.5 * 0.852 * 1 ^2 }\)

=>       \(A = 39315 \ m^2\)

When a skater pulls her arms in, it
reduces her moment of inertia from
2.12 kg m² to 0.699 kg-m². If she was
initially spinning 3.25 rad/s, what is
her final angular velocity?

Answers

The skater's final angular velocity is approximately 9.86 rad/s.

The skater's final angular velocity can be calculated using the principle of conservation of angular momentum. The equation for angular momentum is given by:

L = Iω

where L is the angular momentum, I is the moment of inertia, and ω is the angular velocity.

Initially, the skater has an angular momentum of:

L_initial = I_initial * ω_initial

Substituting the given values:

L_initial = 2.12 kg m² * 3.25 rad/s

The skater's final angular momentum remains the same, as angular momentum is conserved:

L_final = L_initial

The final moment of inertia is given as 0.699 kg m². Therefore, the final angular velocity can be calculated as:

L_final = I_final * ω_final

0.699 kg m² * ω_final = 2.12 kg m² * 3.25 rad/s

Solving for ω_final:

ω_final = (2.12 kg m² * 3.25 rad/s) / 0.699 kg m²

Hence, the skater's final angular velocity is approximately 9.86 rad/s.

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1. A ball is at rest on the top of a hill (see the figure).
At the top of the hill, the ball will have [the maximum value of its, no, the minimum value of its] gravitational potential energy and [no, the maximum value of its] kinetic energy. If the ball rolls down the hill then, its [gravitational potential energy, kinetic energy] is converted to [gravitational potential energy, kinetic energy] when it gets to the ground.

2. Get your stopwatch ready and prepare to drop the object from the height h you selected in the previous step. You should drop the object so its [bottom, top, middle] part is initially at the height h. The initial speed of the ball [zero, 9.8 m/s, 9.8 m/s^2, depends on the height h] You'll need to measure the time from when the ball leaves your hand to exactly when it hits the ground [ for the first time it bounces, after it bounces and then comes to rest, both the first time and then after it bounces; then average the two times]
.

1. A ball is at rest on the top of a hill (see the figure).At the top of the hill, the ball will have

Answers

1. At the top of the hill, the ball will have the maximum value of its gravitational potential energy and the minimum value of its kinetic energy. As the ball rolls down the hill, its gravitational potential energy is converted to kinetic energy when it gets to the ground.

2. When dropping the object, you should drop it so its top part is initially at the height h. The initial speed of the ball will be zero since it starts from rest. To measure the time it takes for the ball to hit the ground, you should start the stopwatch when the ball leaves your hand and stop it when the ball hits the ground for the first time. It is recommended to perform multiple trials and calculate the average time to minimize errors.

A 3.5-inch floppy disk in an old computer rotates with a period of 2.00 x 10^-1 s. Calculate the angular speed of the disk, the linear speed (in inches/sec) of a point on the rim of the disk, and the linear speed (in inches/sec) of a point 0.750 inches from the center of the disk. (Hint: a 3.5 inch floppy disk has a 3.50 inch diameter)

Answers

We have the next information

T=2.00 x 10^-1 s=0.2s

r=3.5 inch

For the angular speed

\(\omega=\frac{2\pi}{T}\)

where omega is the angular speed, T is the period

We substitute

\(\omega=\frac{2\pi}{0.2}=31.41\text{ rad/s}\)

For the linear speed on the rim of the disc, we will use the next formula

\(v=\omega\cdot r\)

in this case r= 3.5/2=1.75 inch

\(v=31.41(1.75)=54.97\text{ }\frac{inches}{\text{sec}}\)

Then for the linear speed on the point at 0.750 inches from the center of the disk.

\(v=31.41(0.750)=23.56\frac{inches}{\text{sec}}\)

ANSWER

ω=31.41 rad/sec

v on the rim= 54.97 inches/sec

v on the point=23.56 inches/sec

Calculate the kinetic energy of a 8 kg object moving at a velocity of 4 m/s.

Answers

Answer:

64 J

Explanation:

The kinetic energy of an object can be found by using the formula

\(k = \frac{1}{2} m {v}^{2} \\ \)

m is the mass

v is the velocity

From the question we have

\(k = \frac{1}{2} \times 8 \times {4}^{2} \\ = 4 \times 16\)

We have the final answer as

64 J

Hope this helps you

the answer to your question is 200 J

1. Which of the following does not affect the resistance of a wire?
a) Length
b) Temperature
c) Usage time
d) Cross-sectional area
2. If a 12V battery is passing current through a resistor with a current of 2A, what is the value of the resistor?
a 24resistance
b) 14resistance
c) 10resistance
d) 6resistance
3. Describe the differences between series and parallel circuits.
4. A circuit contains resistors of 8resistance and 4resistance,what is combined resistance if the resistors are combined:
a) In series
b) In parallel
5. A 0.5A current is passing across three resistors of 8resistance, 4resistance and 12resistance that are linked in series.
What is the potential difference of the circuit?
6. Wire A has a resistance of 24resistance. If wire B is double the length and has a diameter four times as large as wire A, what is the resistance of wire B?

Answers

The answer right there is b

PLEASE HELP!!
A picnic basket falls out of a hot air balloon that is traveling horizontally at 14 m/s. The hot air balloon is
at an altitude of 250 m. Where does the picnic basket land relative to where it was dropped from?

Answers

Answer:

99.9999 m

Explanation:

\(a_{x} =0\) \(v_{xo} =14\) \(a_{y} =-g\) \(v_{yo} =0\)

X-direction             | Y-direction

\(x=x_{o}v_{xo}t+\frac{1}{2} a_{x}t^2\)  | \(y=y_{o}v_{yo}t+\frac{1}{2} a_{y}t^2\)

\(x=0+14(7.14285)\) | \(0=250-\frac{1}{2} (-9.8)t^2\)

x = 99.9999 m       | \(-250=-4.9t^2\)

                               | \(\sqrt{\frac{-250}{-4.9} } =\sqrt{t^2}\)

                              | 7.14285s = t

Analysing the Question:

We are given:

height of the hot air balloon (h) = 250 m

horizontal velocity of hot air balloon (p) = 14 m/s

Since the balloon had no vertical velocity, the basket will drop vertically at a velocity of 0 m/s and gain its velocity due to acceleration

whereas the horizontal velocity of the balloon is 14 m/s, so the basket will have a horizontal velocity of 14 m/s when falling

there will be no change in the horizontal velocity of the basket since there is no force against the horizontal velocity of the falling basket

Time taken by the basket to reach the ground:

from the last section, we deduced that:

initial vertical velocity (u) = 0 m/s

time taken by the basket to reach the ground (t) = t seconds

acceleration of the basket due to gravity (a) = 10 m/s²

from the second equation of motion:

h = ut + 1/2*at²

replacing the variables

250 = (0)t + 1/2 * (10)(t)²

250 = 5t²

t² = 50

t = √50

t = 5√2 seconds   OR     7 seconds

Horizontal distance travelled by the basket:

Distance travelled = horizontal speed * time taken to reach the ground

Distance travelled = 14 * 7

Distance travelled = 98 m

i. If the Potential Energy of a given student midwife is = mgh. Where m = Mass of the student, g = acceleration due to gravity (app 10m/s2) and h = Height of the s tudent above the ground. Find the P.E of the student of mass 200kg standing on a building floor, 15m above the ground​

Answers

The potential energy of the student standing on the building floor, 15 m above the ground, is 30,000 Joules.

How to determine potential energy?

To calculate the potential energy (P.E) of the student standing on a building floor, use the formula P.E = mgh, where m = mass of the student, g = acceleration due to gravity, and h = height above the ground.

Given:

Mass of the student (m) = 200 kg

Acceleration due to gravity (g) = 10 m/s^2

Height above the ground (h) = 15 m

Using the formula, calculate the potential energy as follows:

P.E = mgh

= 200 kg x 10 m/s² x 15 m

= 30,000 kg·m²/s²

= 30,000 J (Joules)

Therefore, the potential energy of the student standing on the building floor, 15 m above the ground, is 30,000 Joules.

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A 4 kilogram object accelerates at 2.5 m/s2. What is the net force in Newtons of the object?

Answers

The net force in Newtons of the object is 10N.

Solution:

m1 = 4kg

a = 2.5m/s²

Force m = ma

F = 4 * 2.5 = 10N.

The greater the net force acting on an object the greater its acceleration. Newton's second law of motion summarizes these relationships. We can rewrite the acceleration equation above to find the net force. The net force on an object is the combined effect of all compressive and tensile forces actually acting on the object.

When the forces pushing or pulling an object are unbalanced the object accelerates in the direction of the net force. The net force is the sum of all the individual forces acting on an object. Newton's first law can be viewed as a special case of Newton's second law when the net force F is zero. The acceleration must also be zero.

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An object of mass 50 g is attached to a string of length 50 cm which will break if tension is 20 N. The object is whirled in a vertical circle, the axis of rotation being at a height of 100 cm above the ground. The angular speed is very slowly increased until the string breaks. In what position is the week is likely to occur and of what angular speed? Where will the object hits the ground?​

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Answer:

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A large truck with a mass of 3200 kg is pulling a trailer with a mass of 2400 kg. Both are accelerating at a rate of 0.45 . Determine the tension force between the truck and the trailer, and detemine the force with which the truck is pulling.

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Given:

Mass of truck, m1 = 3200 kg

Mass of trailer, m2 = 2400 kg

acceleration = 0.45 m/s²

Let's determine the following:

(a) The tension force between the truck and the trailer.

To find the tension between the truck and the trailer, apply the formula:

\(F_{\text{net}}=a(m_1+m_2)\)

Where:

Fnet is the tension between the truck and the trailer

a is the acceleration = 0.45 m/s²

m1 is the mass if the truck = 3200 kg

m2 is the mass of trailer = 2400 kg

Hence, we have:

\(\begin{gathered} F_{net}=0.45(3200+2400) \\ \\ F_{\text{net}}=0.45(5600) \\ \\ F_{\text{net}}=2520\text{ N} \end{gathered}\)

Therefore, the tension between the truck and the trailer is 2520N

(b) The force with which the truck is pulling.

The tension between the truck and the trailer is equivalent to the force on the trailer.

thus, we have:

\(\begin{gathered} T=m_2a \\ \\ T=2400\times0.45 \\ \\ T=1080\text{ N} \end{gathered}\)

Therefore, the force with which the truck is pulling is 1080N.

ANSWER:

(a) 2520N

(b) 1080 N

Change of state due to cooling is due to

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Change of state due to cooling is due to the removal of thermal energy from a substance. A substance changes states, such as from a gas to a liquid or from a liquid to a solid, when its particles lose kinetic energy as it loses heat and moves more slowly. Eventually, the particles reorganize into a more ordered form with less energy. The term "solidification" or "freezing" refers to this process.

1. A 75 g particle is moving to the left at 25 m/s . How much net work must be done on the particle to cause it to move to the right at 47 m/s ?

2. A 8.0-cm-long spring is attached to the ceiling. When a 2.3 kg mass is hung from it, the spring stretches to a length of 16 cm.
A. What is the spring constant k ?
B. How long is the spring when a 3.0 kg mass is suspended from it?

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The net work must be done on the particle to cause it to move to the right at 47 m/s is 59.4J, The spring constant of spring is 281.75N/m and the length of spring stretched is 0.02m.

(1.)Given the mass of particle (m) = 75g = 0.075kg

The velocity of particle (Vl) towards left = 25m/s

The velocity of particle towards right (Vr) = 47m/s

The work done to move the particle from left to right = W

Here work done can be considered as change in Kinetic energy then:

W = (KEf - KEi)

\(W = 1/2*m*Vr^2 - 1/2*m*Vl^2\)

\(W = (1/2)*75 g*(47 m/s)^2 - (1/2)*75 g*(25 m/s)^2\)

\(W = (1/2)*75 g*(1584 m^2/s^2)\)

W = 59.4J

Therefore, the net work required to cause the particle to move from 25 m/s to 47 m/s is 59.4 J.

(2.) Given the length of spring = 8cm = 0.08m

The mass of block = 2.3kg

The extension in spring = 16cm = 0.16m

Let the spring constant = k

(A) We know that the force exerted in stretching the spring = F = kx where

F = mg then

mg = kx

2.3 * 9.8 = k * (0.16 - 0.08)

k = 22.54/0.08 = 281.75N/m

(B) The mass of new block = 3kg

Let the extended spring = x'

Then mg = kx' such that:

3 * 9.8 = 281.75 * x'

x' = 29.4/281.75 = 0.10m

the extension in spring = 0.10 - 0.08 = 0.02m

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The Venus-Sun distance is 108 million kilometers, and the Earth-Sun distance is 150 million kilometers. Suppose an imaginary line from Venus to the Sun forms a right angle with an imaginary line from Earth to the Sun.
How long would it take light to travel from the Sun to a spaceship halfway along the straight-line path between Venus and Earth?

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Answer: 430297.6828056 light milliseconds

Explanation: the distance between  earth and venus is

184835061.608992 kilometers based on the model. the spacecraft would be at the halfway point which would be 92417530.804496 kilometers from earth. then, you find the midpoint of the 2 planets if they were aligned in a straight path. that would be 129000000 kilometers. then you find how fast it would take light to travel that distance. therefore you would get 430297.6828056 light milliseconds as the answer. Hope the answer was helpful. -Stephen

Use the table to answer the question below.

I need urgent help please please please please please please please please please please please please please please please please please. D:​

Use the table to answer the question below.I need urgent help please please please please please please

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Explanation:

Here is the first one....you should try the second one...

Use the table to answer the question below.I need urgent help please please please please please please

Mass of mercury = 57 g Volume of mercury = 4.2 mL

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