Questions
In proton beam therapy, a beam of high-energy protons is used to kill cancerous cells in...

In proton beam therapy, a beam of high-energy protons is used to kill cancerous cells in a tumor. In one system, the beam, which consists of protons with an energy of 2.8×10−11J, has a current of 72 nA. The protons in the beam mostly come to rest within the tumor. The radiologist has ordered a total dose corresponding to 3.8×10−3J of energy to be deposited in the tumor.

Part A How many protons strike the tumor each second? Express your answer as a number of protons.

Part B: How long should the beam be on in order to deliver the required dose?

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A see-saw made from 4 meter board sits on a pivot at its center. A child...

A see-saw made from 4 meter board sits on a pivot at its center. A child weighing 280 N sits 1.75 m away from the center. A second child who weighs 330 N sits on the other side such that the board remains horizontal and steady. (a) What is the torque about the pivot point due to the weight of the first child? (b) how far from the center does the second child sit? (c) What is the force (magnitude and direction) that the pivot applies to the board? Now you come and push on the end of the seesaw nearest the second child with a force of 110 N. You don’t push straight up, but at an angle of 25° from the vertical – tilted toward the center of the seesaw. The first child moves to maintain equilibrium. (d) Based on your intuition, which way should the child move? Towards or away from the center? (e) Calculate how far she is now from the center? (f) What is the force now (magnitude and direction) that the pivot applies to the board?

***Please help me with solving (e) and (f) with the equations so that I can learn how to do it. Thanks***

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(1) The earth's radius is 6.37×106m; it rotates once every 24 hours. (A) What is the...

(1) The earth's radius is 6.37×106m; it rotates once every 24 hours.

(A) What is the speed of a point on the equator?

(2) The (Figure 1) shows two thin beams joined at right angles. The vertical beam is 13.0 kg and 1.00 m long and the horizontal beam is 28.0 kg and 2.00 m long. Neglect the lateral dimensions of the beams.

(A) Calculate the gravitational torque on the joined beams about an axis through the corner.

(3) A bowling ball is far from uniform. Lightweight bowling balls are made of a relatively low-density core surrounded by a thin shell with much higher density. A 7.0 lb (3.2 kg) bowling ball has a diameter of 0.216 m; 0.196 m of this is a 1.6 kg core, surrounded by a 1.6 kgshell. This composition gives the ball a higher moment of inertia than it would have if it were made of a uniform material. Given the importance of the angular motion of the ball as it moves down the alley, this has real consequences for the game.

(A) Compare the moments of inertia for these models by finding the ratio of Ir and Iu.

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Moderating a Neutron In a nuclear reactor, neutrons released by nuclear fission must be slowed down...

Moderating a Neutron In a nuclear reactor, neutrons released by nuclear fission must be slowed down before they can trigger additional reactions in other nuclei. To see what sort of material is most effective in slowing (or moderating) a neutron, calculate the ratio of a neutron's final kinetic energy to its initial kinetic energy, Kf/Ki, for a head-on elastic collision with each of the following stationary target particles. (Note: The mass of a neutron is m=1.009u, where the atomic mass unit, u, is defined as follows: 1u=1.66×10−27kg.) 1. An electron (M=5.49×10−4u). Express your answer using four significant figures. 2. A proton (M=1.007u). Express your answer using one significant figure. 3. The nucleus of a lead atom (M=207.2u). Express your answer using four significant figures.

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Part A Find the kinetic energy of a 1.84×103 kg satellite in a circular orbit about...

Part A

Find the kinetic energy of a 1.84×103 kg satellite in a circular orbit about the Earth, given that the radius of the orbit is 1.46×104 miles.

Part B

How much energy is required to move this satellite to a circular orbit with a radius of 2.72×104 miles?

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4) Block 1 of mass 200 kg slides over a frictionless surface with a velocity of...

4) Block 1 of mass 200 kg slides over a frictionless surface with a velocity of 0.25 cm/s and strikes block 2 of mass 100 kg sliding to the left at 0.75 cm/s. What is the final velocity of each block if the collision is

A) Perfectly elastic?

B) Perfectly inelastic?

C) If there is an external force of 4000 kg*cm/s^2 to the right for 0.008 s during the perfectly inelastic collision?

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An empty rubber balloon has a mass of 0.0105 kg. The balloon is filled with helium...

An empty rubber balloon has a mass of 0.0105 kg. The balloon is filled with helium at a density of 0.181 kg/m3. At this density the balloon is spherical with a radius of 0.300 m. If the filled balloon is fastened to a vertical line, what is the tension in the line?

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You are pushing a 6·kg block across a table so that it is speeding up with...

You are pushing a 6·kg block across a table so that it is speeding up with an acceleration of 2·m/s2.

(a) What is the net force acting on the block? ______N

(b) In addition to your push, the only other horizontal force acting on the block is friction. If your push has a magnitude of 20·N, what is the magnitude of the frictional force acting on the block?​ _______N

(c) If you want the block to stop accelerating and instead move with a constant velocity, what will the magnitude of YOUR force need to be? _______ N

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-Understand the difference between mass and weight Without altering their eating habits or exercising, what can...

-Understand the difference between mass and weight

Without altering their eating habits or exercising, what can a person do to increase or decrease their weight? Mass?

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A frictionless cart of mass ? = 4.00 kg has a shape of a ramp with...

A frictionless cart of mass ? = 4.00 kg has a shape of a ramp with an incline angle ? = 60.0°. The ramp is pulled by a constant horizontal force ? = 15.0 N. Another frictionless cart of mass? = 2.00 kg can roll along the ramp and is attached to the top of the ramp at point ? by a spring of constant ? = 300. N/m. The spring is free to pivot without friction around point ?. Assume that the motion of the carts has stabilized, i.e. the top cart ? doesn’t oscillate with respectto ramp and the spring maintains a constant amount of stretch. Find acceleration of the carts, normal force between the carts and the amount of stretch of the spring.

Please can you do it step by step, so i can understand what is going on ?

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Relative humidity isn't everything. Why is it that outdoor air of 80 Fo at 55% humidity...

Relative humidity isn't everything. Why is it that outdoor air of 80 Fo at 55% humidity will feel more “muggy” than a 50 Fo cave at 75% humidity? What other parameter is a better measure of the actual amount of moisture in the air, and how do we define it? Then give two examples of when keeping close track of moisture in the air is important.

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1. A ball of negligible size and a given mass is attached to a vertical spring...

1. A ball of negligible size and a given mass is attached to a vertical spring that obeys Hooke's law. The mass is set in oscillation in a vertical direction. At equilibrium, its position is recorded to be "zero". At what point during the oscillation will the ball-earth-spring system have the maximum elastic potential energy?

A. The maximum elastic potential energy will only be at the lowest position from the earth during its motion.
B. The maximum elastic potential energy will only be at the highest position from the earth during its motion.
C. The maximum elastic potential energy will be at a position between the highest point and equilibrium, and also between the lowest position and equilibrium.

D. The maximum elastic potential energy will be both at the highest position and lowest position from the earth during its motion.

E. The maximum elastic potential energy will only be at the equilibrium position during its motion.

2. A ball of negligible size and a given mass is attached to a vertical spring that obeys Hooke's law. At equilibrium, its position and gravitational potential energy is chosen to be "zero". The mass is set in oscillation in a vertical direction. At what point during the oscillation will the ball-earth-spring system have the most negative gravitational potential energy?

A. The gravitational potential energy will be the most negative at its lowest position from the earth.
B. The gravitational potential energy can be zero but will never be negative.
C. The gravitational potential energy will be the most negative at both the highest position and lowest position from the earth.
D. The gravitational potential energy will be the most negative when the system stops moving.

E. The gravitational potential energy will be the most negative at its highest position from the earth.

3. Why doesn't the spring in a typical mountain bike shock absorber continue to vibrate (bounce up and down) after a rider hits a bump?

A. Because it converts the spring's elastic potential energy into gravitational potential energy.
B. Because it converts the spring's elastic potential energy into internal energy of damping oil.
C. Because it converts the spring's elastic potential energy into kinetic energy of the rider.
D. Because it converts the elastic potential energy in the spring on one side of the bike to elastic potential energy in the spring on the other side of the bike.

E. Because the spring in a mountain bike shock absorber is specially designed so that it never has any elastic potential energy.

4. Which of the descriptions below is an example of resonant energy transfer? (Choose all that are correct.)

A. A box is pushed with a constant force down an empty abandoned hallway and its speed increase.
B. A vibrating pendulum connected to a very similar second pendulum influences the vibration of the second pendulum. The amplitude of vibration of the first pendulum decreases and the amplitude of the second increases. This exchange of amplitude and energy keeps happening back and forth between the two pendulums.
C. Ultrasound machines are used to apply a variable force at a frequency that matches the natural frequency of gall stones, causing the gall stones to vibrate and break up.
D. Soldiers marching in unison on a bridge with their steps at a frequency that is very different than the natural vibration frequency of the bridge.

E. A block sliding on a horizontal surface slows down and comes to a stop due to the friction force.

5. In a longitudinal wave...

A. the vibrational motion of the particles is parallel to the direction of propagation of the disturbance.
B. the vibrational motion of the particles is due to the expansion and contraction of the atoms that make up the particles
C. the vibrational motion of the particles is faster in the surface of the medium than the inside of the medium.
D. the vibrational motion of the particles is perpendicular to the direction of propagation of the disturbance.

E. the vibrational motion of the particles is constantly alternating between its electric and magnetic fields.

6. In transverse waves...

A. the vibrational motion of the particles is due to the expansion and contraction of the atoms that make up the particles
B. the vibrational motion of the particles is faster in the surface of the medium than the inside of the medium.
C. the vibrational motion of the particles is perpendicular to the direction of propagation of the disturbance.
D. the vibrational motion of the particles is constantly alternating between its electric and magnetic fields.
E. the vibrational motion of the particles is parallel to the direction of propagation of the disturbance.

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A mass is moving at 10 m/s in the +x direction and it collides in a...

A mass is moving at 10 m/s in the +x direction and it collides in a perfectly elastic collision with a mass of 4 kg moving in the -x direction. The collision takes places in 0.22 seconds and after the collision the mass that was moving in the +x direction is moving in the -x direction at 8 m/s and the mass that was moving in the -x direction is moving in the +x direction at 14 m/s. What is the magnitude of the average force, in Newtons, on the first mass which was originally moving in the +x direction before the collision?

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Design an experiment to test physical quantities that affect the period of a pendulum. Use Experiment...

Design an experiment to test physical quantities that affect the period of a pendulum. Use Experiment 1: Oscillating Spring to guide your experimental procedure. You are provided the mass set and string for your experimental materials. The period should be tested against a change in amplitude (use angles less than 30 degrees), a change in mass, and a change in length, one variable at at time using a wide range of data. Use your results to verify which variable(s) effect the period of the pendulum as given in the introduction. In Experiment 1: Oscillating Spring, the spring constant was able to be determined. In a similar fashion, determine the value of g and include an error analysis in your report. Include the calculation of this constant in your data analysis.

I just need help figuring out the experiment for the pendulum.

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Standard test conditions (STC) for panels are 1000 W/m2incoming radiation, panel oriented normal to the sun,...

Standard test conditions (STC) for panels are 1000 W/m2incoming radiation, panel oriented normal to the sun, and 25 °C.  If all other conditions are the same but we decrease the temperature, how will this affect power output of the panel, relative to its STC rating?  Why?

How is solar energy wasted when the frequency of incoming solar radiation is too low? When the frequency is too high?

How does a multi-junction solar cell improve efficiency compared to a single-junction cell?

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