Fundamentals of Physics, Volume 1, Chapter 1-20
Fundamentals of Physics, Volume 1, Chapter 1-20
10th Edition
ISBN: 9781118233764
Author: David Halliday
Publisher: WILEY
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Chapter 43, Problem 44P
To determine

To calculate:

how long will it be before the hydrogen in the Sun is entirely consumed.

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1. The mass of the Sun is about 2x10³0 kg. The Sun was about 72% hydrogen when it first formed. About 11% of the total amount of the Sun's hydrogen is available for fusion within the Sun's core. [3 points] (a) What is the total mass of hydrogen available for fusion, in kg? (b) The Sun fuses about 600 billion kg of hydrogen each second. Calculate how long the Sun's initial supply of hydrogen can last. Give your answer in both seconds and years. Hint: use the result you calculated in part (a). (c) We know that our Solar System is about 4.5 billion years old. Using your calculation above, how much longer do we have until the Sun runs out of hydrogen?
Assume that the core of the Sun has one-eighth of the Sun’s mass and is compressed within a sphere whose radius is one-fourth of the solar radius.Assume further that the composition of the core is 35% hydrogen by mass and that essentially all the Sun’s energy is generated there. If the Sun continues to burn hydrogen at the current rate of 6.2 *1011 kg/s, how long will it be before the hydrogen is entirely consumed? The Sun’s mass is 2.0 * 1030 kg.
Which of the following is least reasonable regarding energy production in the Sun? Group of answer choices   Although the Sun is losing some energy, it is getting bigger and gaining some mass because some of the radiated energy is being converted to mass.   The core of the Sun is converting hydrogen to helium through nuclear fusion.   Some of the energy produced in the Sun through nuclear fusion can be harnessed on Earth with photovoltaic (e.g., solar panels) technology.   The mass m lost in a nuclear fusion reaction can be accounted for by a gain of energy E according to the famous equation E=mc2.
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