Chapter 1: Q40P (page 11)
Using conversions and data in the chapter, determine the number of hydrogen atoms required to obtainof hydrogen. A hydrogen atom has a mass of .
Short Answer
The number of hydrogen atoms required to obtainof hydrogen is
Chapter 1: Q40P (page 11)
Using conversions and data in the chapter, determine the number of hydrogen atoms required to obtainof hydrogen. A hydrogen atom has a mass of .
The number of hydrogen atoms required to obtainof hydrogen is
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travel along a stretched string. (a) Plot the resultant wave as a function of tfor,is the wavelength. The graphs should extend from t = 0to a little over one period. (b) The resultant wave is the superposition of a standing wave and a traveling wave. In which direction does the traveling wave move? (c) How can you change the original waves so the resultant wave is the superposition of standing and traveling waves with the same amplitudes as before but with the traveling wave moving in the opposite direction? Next, use your graphs to find the place at which the oscillation amplitude is (d) maximum and (e) minimum. (f) How is the maximum amplitude related to the amplitudes of the original two waves? (g) How is the minimum amplitude related to the amplitudes of the original two waves?
A tourist purchases a car in England and ships it home to the United States. The car sticker advertised that the car’s fuel consumption was at the rate of 40 miles per gallon on the open road. The tourist does not realize that the U.K. gallon differs from the U.S. gallon:
For a trip of 750 miles (in the United States), how many gallons of fuel does (a) the mistaken tourist believe she needs and (b) the car actually require?
In the arrangement of Fig. , we gradually pull the block from , where it is stationary. Figure gives the work that our force does on the block. The scale of the figure’s vertical axis is set by . We then pull the block out to and release it from rest. How much work does the spring do on the block when the block moves fromto, (a) (b) , and (c) ?
A skier is pulled by a towrope up a frictionless ski slope that makes an angle ofwith the horizontal. The rope moves parallel to the slope with a constant speed of . The force of the rope does of work on the skier as the skier moves a distance of up the incline. (a) If the rope moved with a constant speed of , how much work would the force of the rope do on the skier as the skier moved a distance of up the incline? At what rate is the force of the rope doing work on the skier when the rope moves with a speed of (b)and (c)?
Question: An archer’s bow is drawn at its midpoint until the tension in the string is equal to the force exerted by the archer. What is the angle between the two halves of the string?
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