Bicyclists in the Tour de France do enormous amounts of work during a race. For example, the average power per kilogram generated by seven-time-winner Lance Armstrong (m = 75.0 kg) is 6.50 W per kilogram of his body mass. (a) How much work does he do during a 85-km race in which his average speed is 10.5 m/s? J (b) Often, the work done is expressed in nutritional Calories rather than in joules. Express the work done in part (a) in terms of nutritional Calories, noting that 1 joule = 2.389 10-4 nutritional Calories. nutritional Calories

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Answer 1
Answer:

Answer: a) work done = 3946429.5 J

b) work done = 943.22 nutritional calories

Explanation:


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A satellite travels around the Earth in a circular orbit. What is true about the forces acting in this situation? A. The resultant force is the same direction as the satellite’s acceleration. B. The gravitational force acting on the satellite is negligible. C. There is no resultant force on the satellite relative to the Earth. D. The satellite does not exert any force on the Earth.
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Two identical particles, each with a mass of 4.5 mg and a charge of 30 nC, are moving directly toward each other with equal speeds of 4.0 m/s at an instant when the distance separating the two is equal to 25 cm. How far apart will they be when closest to one another?
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A boy is whirling a stone around his head by means of a string. The string makes one complete revolution every second; and the magnitude of the tension in the string is F. The boy then speeds up the stone, keeping the radius of the circle unchanged, so that the string makes two complete revolutions every second. What happens to the tension in the sting?

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Answer

given,                                                

Tension of string is F                                                  

velocity is increased and the radius is not changed.      

the string makes two complete revolutions every second

consider the centrifugal force acting on the stone          

  = (mv^2)/(r)                          

now centrifugal force is balanced by tension

T =(mv^2)/(r)                                

From the above expression we can clearly see that tension is directly proportional to velocity and inversely proportional to radius.

When radius is not changing velocity is increasing means tension will also increase in the string.

Why a switch is connected in phase wire and never is neutral wire?​

Answers

If you had the wire connected to a neutral wire, you would never get a charge. You could receive a charge pulse from the phase wire.

Answer:

ifyou have a wre connect you should not have to connected

i think that is the answer

The production of heat by metabolic processes takes place throughout the volume of an animal, but loss of heat takes place only at the surface (i.e. the skin). Since heat loss must be balanced by heat production if an animal is to maintain a constant internal temperature, the relationship between surface area and volume is relevant for physiology. If the surface area of a cube is increased by a factor of 2, by what factor does the volume of the cube change? Give your answer to two significant figures. 1.59

Answers

To solve this problem we will apply the concepts related to the change in length in proportion to the area and volume. We will define the states of the lengths in their final and initial state and later with the given relationship, we will extrapolate these measures to the area and volume

The initial measures,

\text{Initial Length} = L

\text{Initial surface Area} = 6L^2 (Surface of a Cube)

\text{Initial Volume} = L^3

The final measures

\text{Final Length} = L_f

\text{Final surface area} = 6L_f^2

\text{Final Volume} = L_f^3

Given,

((SA)_f)/((SA)_i) = 2

Now applying the same relation we have that

((L_f)/(L_i))^2 = 2

(L_f)/(L_i) = √(2)

The relation with volume would be

((Volume)_f)/((Volume)_i) = ((L_f)/(L_i))^3

((Volume)_f)/((Volume)_i) = (√(2))^3

((Volume)_f)/((Volume)_i) = (2√(2))

((Volume)_f)/((Volume)_i) = 2.83

Volume of the cube change by a factor of 2.83

A proton moves perpendicular to a uniform magnetic field B with arrow at a speed of 2.20 107 m/s and experiences an acceleration of 1.90 1013 m/s2 in the positive x-direction when its velocity is in the positive z-direction. Determine the magnitude and direction of the field.

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Answer:

The magnitude and direction of the magnetic field is 0.009014 T in the negative y direction.

Explanation:

Given that,

Speed v = 2.20*10^7\ m/s

Acceleration a=1.90*10^(13)\ m/s^2

We need to calculate the magnetic field

Using formula of magnetic field

F=qvB....(I)

Using newton's second law

F= ma....(II)

From equation (I) and (II)

ma=qvB

Put the value into the formula

1.90*10^(13)*1.67*10^(-27)=1.6*10^(-19)*2.20*10^(7)*B

3.173*10^(-14)=1.6*10^(-19)*2.20*10^(7)*B

B=(3.173*10^(-14))/(1.6*10^(-19)*2.20*10^(7))

B=0.009014\ T

We need to calculate the direction of the field

Using the right hand rule, point the right hand fingers along the velocity which is in the positive z direction.

Now, if we curl the fingers along the direction of magnetic field that is in the negative y direction, then the thumb will point in the positive x direction.

Hence, The magnitude and direction of the magnetic field is 0.009014 T in the negative y direction.

As the captain of the scientific team sent to Planet Physics, one of your tasks is to measure g. You have a long, thin wire labeled 1.73 g/m and a 1.30 kg weight. You have your accurate space cadet chronometer but, unfortunately, you seem to have forgotten a meter stick. Undeterred, you first find the midpoint of the wire by folding it in half. You then attach one end of the wire to the wall of your laboratory, stretch it horizontally to pass over a pulley at the midpoint of the wire, then tie the 1.30 kg weight to the end hanging over the pulley. By vibrating the wire, and measuring time with your chronometer, you find that the wire's second harmonic frequency is 200 Hz . Next, with the 1.30 kg weight still tied to one end of the wire, you attach the other end to the ceiling to make a pendulum. You find that the pendulum requires 313 s to complete 200 oscillations. Pulling out your trusty calculator, you get to work.What value of g will you report back to headquarters?

Answers

Answer:

The value of g is  g =76.2 m/s^2

Explanation:

From the question we are told that

     The mass of the weight is m =  1.30 kg

      The spring  constant  k =  1.73 g/m = 1.73 *10^(-3) \ kg/m

       The second harmonic frequency is f =  100 \ Hz

       The number of oscillation is N  =  200

        The time taken is  t =  315 \ s

Generally the frequency is  mathematically represented as

           f =  (v)/(\lambda)

At second harmonic frequency the length of the string vibrating is equal to  the wavelength of the wave generated

         l  =  \lambda

Noe from the question the vibrating string is just half of the length of the main string so

Let assume the length of the main string is  L

So      l =  (L)/(2)

The velocity of the vibrating string is mathematically represented as

             v  =  \sqrt{(T)/(\mu) }

Where T is the tension on the string which can be mathematically represented as

             T  = mg

So  

           v =  \sqrt{(mg)/(k) }

Then

          f =  (v)/((L)/(2) )

=>       v =  (fL )/(2)

=>      \sqrt{(mg)/(k) } =  (fL)/(2)

=>        g  =  (f^2 L^2 \mu)/(4m)

substituting values

             g =  ((100) * (1.73 *10^(-3) ))/((4 * 1.30))  L^2

              g =   3.326  m^(-1) s^(-2) L^2

Generally the period of oscillation is mathematically represented as

       T_p  =  2 \pi \sqrt{(L)/(g) }

=>   L  =  (T^2 g)/(4 \pi ^2)

   The period can be mathematically evaluated as

                T_p  =  (t)/(N)

 substituting values

             T_p  =  (315)/(200)

             T_p  = 1.575 \ s

Therefore

          L = (1.575^2 * g )/(4 \pi ^2)

           L = 0.0628 ^2 g

so

      g =   3.326  m^(-1) s^(-2) L^2

substituting for L

        g =   3.326   ((0.0628) g)^2

=>    g = (1)/((3.326)* (0.0628)^2)

       g =76.2 m/s^2

In the figure, determine the character of the collision. The masses of the blocks, and the velocities before and after are given. The collision is (Show your work-no work shown = ZERO POINTS) 1.8 m/s 0.2 m/s 0.6 m/s 1.4 m/s 4 kg 6 kg 4 kg 6 kg Before After A) perfectly elastic. B) partially inelastic. C) completely inelastic. D) characterized by an increase in kinetic energy E) not possible because momentum is not conserved.

Answers

When two bodies come into close touch with one another, a collision occurs. In this instance, the two bodies quickly exert forces on one another. The collision changes the energy and momentum of the bodies that are interacting.

Briefing

the system's initial kinetic energy, KEi, is equal to 0.5 * 4 * 1.8 2 plus 0.5 * 6 * 0.2 2 J.

KEi = 6.6 J

The system's ultimate kinetic energy, KEf

, following the collision is equal to 0.5 * 4 * 0.6 + 0.5 * 6 * 1.4 J.

KEf = 6.6 J

since KEi = KEf

Perfectly elastic is the collision

the appropriate response is A) completely elastic.

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