Fill in the Blanks. \(7200 \mathrm{~s}\) 2 hour \(=2 \times 60\) minutes \(=2 \times 60 \times 60 \mathrm{~s}=7200 \mathrm{~s}\)

Short Answer

Expert verified
Question: Convert 2 hours into seconds and fill in the blanks: 2 hours = ______ seconds. Answer: 7200

Step by step solution

01

Convert hours to minutes

To convert 2 hours to minutes, multiply the given hours by the number of minutes in one hour (60 minutes): 2 hours * 60 minutes/hour = 120 minutes.
02

Convert minutes to seconds

Next, convert the calculated minutes to seconds by multiplying the number of minutes by the number of seconds in one minute (60 seconds): 120 minutes * 60 seconds/minute = 7200 seconds.
03

Fill in the blanks

Now that we know 2 hours is equivalent to 7200 seconds, we can fill in the blanks: \(7200 \mathrm{~s}\) 2 hour \(=2 \times 60\) minutes \(=2 \times 60 \times 60 \mathrm{~s}=7200 \mathrm{~s}\)

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Key Concepts

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

Units of Time
Understanding the different units of time is foundational in managing our daily activities, and it's crucial for various calculations. The most common time units include seconds (s), minutes (m), and hours (h), with each unit being a multiple of the one before it.

There are 60 seconds in a minute, 60 minutes in an hour, and 24 hours in a day. This hierarchical structure makes conversions between these units a matter of simple multiplication or division. For more granular measurements, time can even be broken down into milliseconds (ms), microseconds (μs), and nanoseconds (ns), whilst longer spans of time are quantified in days, weeks, months, and years.
Converting Hours to Minutes
Converting hours to minutes is a basic time conversion that can be done with a simple arithmetic operation. Since each hour contains 60 minutes, to convert hours into minutes, you multiply the number of hours by 60.

For example, if we convert 2 hours to minutes:
  • 2 hours × 60 minutes/hour = 120 minutes

You can use this calculation for any number of hours you want to convert. It’s helpful for timing events, scheduling, and even anticipating how long a trip will take.
Converting Minutes to Seconds
Once you've converted hours to minutes, you might need to drill down even further to convert minutes to seconds. This is another straightforward conversion: multiply the number of minutes by 60, since each minute is comprised of 60 seconds.

For instance, from the previous conversion we have 120 minutes. To get the number of seconds:
  • 120 minutes × 60 seconds/minute = 7200 seconds

Understanding this conversion is particularly useful in contexts such as sports timing, scientific experiments, and even cooking recipes where precision is important.
Basic Arithmetic
Basic arithmetic operations, including addition, subtraction, multiplication, and division, are essential in converting units of time. Multiplication is used, as we've seen, to convert a larger unit of time to a smaller unit (e.g., hours to minutes, minutes to seconds), while division is used for the inverse. Being comfortable with these operations enables you to accurately and efficiently perform time conversions and apply them in practical scenarios.

For each step of the conversion, you only need to remember the number of the smaller units in the larger unit (60 seconds in a minute, 60 minutes in an hour) and either multiply or divide accordingly, depending on the direction of your conversion.

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Most popular questions from this chapter

Fill in the Blanks. \(\frac{1}{1000}\) 1000 millisecond \(=1 \mathrm{~s}\) \(\Rightarrow 1\) millisecond \(=\frac{1}{1000}\) th part of a second.

Take a metre scale and measure the length of the string from the point of suspension to the lower tip of the bob \(\left(\ell_{1}\right)\) (b). Now, place the bob over a meter scale and hold it in position with two wooden blocks or stiff cardboards and measure the diameter (D) of the bob (c). Calculate the radius \(\mathrm{R}\) of the bob by dividing diameter by 2 (a). Then the length of the pendulum \(\ell=\left(\ell_{1}-\mathrm{R}\right)(\mathrm{d})\). Consider the formula \(\mathrm{T}\) \(=2 \pi \sqrt{\frac{\ell}{\mathrm{g}}}\) and find the time period of the simple pendulum by substituting the value of \({ }^{\prime} \ell^{\prime}(\mathrm{e})\).

\(\mathrm{A} \rightarrow \mathrm{f} \quad\) Spinning top rotates about its own axis. \(\mathrm{B} \rightarrow \mathrm{g} \quad\) Coin moves in a straight path over a carrom board. \(\mathrm{C} \rightarrow \mathrm{a} \quad\) A vehicle moving on a fly-over bridge undergoes curvilinear motion. \(\mathrm{D} \rightarrow \mathrm{e} \quad\) We know, a \(=\frac{\mathrm{v}-\mathrm{u}}{\mathrm{t}} \Rightarrow \mathrm{t}=\frac{\mathrm{v}-\mathrm{u}}{\mathrm{a}}\) \(\mathrm{E} \rightarrow \mathrm{c} \quad\) Distance-time graph of a body moving with constant speed is a straight line. \(\mathrm{F} \rightarrow \mathrm{b} \quad\) One oscillation means one to-and-for motion of a body. \(\mathrm{G} \rightarrow \mathrm{d} \quad\) The length of a seconds pendulum is \(100 \mathrm{~cm}\) (or) \(1 \mathrm{~m} .\)

The time period of ' \(\mathrm{A}\) ' is, \(\mathrm{T}_{1}=\frac{\mathrm{T}}{20}\). The time period of ' \(\mathrm{B}\) ' is, \(\mathrm{T}_{2}=\frac{\mathrm{T}}{30}\) The ratio of time periods of ' \(A\) ' and ' \(B\) ' is \(\frac{T_{1}}{T_{2}}=\frac{\frac{T}{20}}{\frac{T}{30}}=\frac{30}{20}=\frac{3}{2}\) \(T_{1}: T_{2}=3: 2\)

Motion along a straight line. (a) The motion of coin on a carrom board. (b) The motion of air bus in straight line. Circular motion \(\quad\) (a) Earth revolving around the sun. (b) Potter's wheel. Periodic motion \(\quad\) (a) The swinging pendulum of a wall clock. (b) Halley commet visits earth at regular periods.

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