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How many seconds are in a solar year \((365.24\) days \() ?\)

Short Answer

Expert verified
There are approximately 31556736 seconds in a solar year.

Step by step solution

01

Identifying the Parts

A solar year is given as 365.24 days. We need to convert this into seconds.
02

Conversion of Days to Hours

There are 24 hours in a day. So, to convert days into hours, the number of days (i.e., 365.24) will be multiplied by 24: \(365.24 \times 24 = 8765.76\) hours.
03

Conversion of Hours to Minutes

There are 60 minutes in an hour. So, to convert hours into minutes, the number of hours (i.e., 8765.76) will be multiplied by 60: \(8765.76 \times 60 = 525945.6\) minutes.
04

Conversion of Minutes to Seconds

There are 60 seconds in a minute. So, to convert minutes into seconds, the number of minutes (i.e., 525945.6) will be multiplied by 60: \(525945.6 \times 60 = 31556736\) seconds.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Time Unit Conversion
Understanding time unit conversion is an essential skill in many fields of science and everyday life. A time unit conversion is the process of converting a quantity of time from one unit to another. In basic terms, we take a known time value and use multiplication or division to change it to a different time unit.

Starting with smaller units, we know that there are 60 seconds in a minute and 60 minutes in an hour. The logical flow continues with 24 hours in a day. When these units need to be converted to even larger spans of time such as days, months, or years, we must consider the specific context, since the number of days in a month can vary and a year can be either a common year or a leap year. If precision is needed, we may also need to consider the length of a solar year or a sidereal year, each with slightly different durations.
Seconds in a Year
Calculating the number of seconds in a year is a practical application of time unit conversion. A solar year, the time it takes for the Earth to complete one orbit around the Sun, is roughly 365.24 days. Since we are interested in finding the number of seconds in a solar year, we have to convert days to hours, hours to minutes, and minutes to seconds.

Here is a simplified version of the calculation: we start by multiplying the number of days in a year (365.24) by the number of hours in a day (24), then by the number of minutes in an hour (60), and finally by the number of seconds in a minute (60). This method yields approximately 31,556,736 seconds in a solar year. This precise value is important for applications such as calendar creation, astronomy, and programming.
Mathematical Calculations in Chemistry
In the context of chemistry, mathematical calculations are frequently used to describe and predict the quantitative aspects of chemical reactions and behaviors. Concepts such as molar masses, reaction stoichiometry, concentration, and temperature conversion rely on accurate mathematical techniques. Time unit conversion can be particularly relevant when dealing with reaction rates, half-lives of radioactive decay, or the time for chemical processes in pharmacokinetics.

Understanding how to convert units is crucial since measurements might be provided in different systems or units that are not immediately compatible with the calculation at hand. For example, many chemical reactions are temperature dependent, and a chemist will often need to convert from Fahrenheit to Celsius or Kelvin. Likewise, the speed of a reaction might be measured in seconds, minutes, or hours, requiring the chemist to be adept at converting these time units accurately to interpret or compare results.

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Most popular questions from this chapter

The thin outer layer of Earth, called the crust, contains only 0.50 percent of Earth's total mass and yet is the source of almost all the elements (the atmosphere provides elements such as oxygen, nitrogen, and a few other gases). Silicon (Si) is the second most abundant element in Earth's crust (27.2 percent by mass). Calculate the mass of silicon in kilograms in Earth's crust. (The mass of Earth is \(5.9 \times 10^{21}\) tons. 1 ton \(=2000 \mathrm{lb}\); \(1 \mathrm{lb}=453.6 \mathrm{~g} .)\)

You are given a liquid. Briefly describe steps you would take to show whether it is a pure substance or a homogeneous mixture.

Express these numbers in scientific notation: (a) 0.749 ,( b) \(802.6,\) (c) 0.000000621 .

The price of gold on a certain day in 2004 was \(\$ 315\) per troy ounce. How much did \(1.00 \mathrm{~g}\) of gold cost that day? \((1\) troy ounce \(=31.03 \mathrm{~g} .)\)

(a) Normally the human body can endure a temperature of \(105^{\circ} \mathrm{F}\) for only short periods of time without permanent damage to the brain and other vital organs. What is this temperature in degrees Celsius? (b) Ethylene glycol is a liquid organic compound that is used as an antifreeze in car radiators. It freezes at \(-11.5^{\circ} \mathrm{C}\). Calculate its freezing temperature in degrees Fahrenheit. (c) The temperature on the surface of the sun is about \(6300^{\circ} \mathrm{C}\). What is this temperature in degrees Fahrenheit? (d) The ignition temperature of paper is \(451^{\circ} \mathrm{F}\). What is the temperature in degrees Celsius?

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