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How many kilometers are in 12,000 meters?

Short Answer

Expert verified
12,000 meters is equal to 12 kilometers.

Step by step solution

01

Understand the Unit Conversion

To solve the problem, we need to convert meters (m) to kilometers (km). It's important to know the basic conversion: 1 kilometer (km) is equal to 1,000 meters (m). This will help us set up the conversion correctly.
02

Set Up the Conversion Equation

Since we know that 1 kilometer equals 1,000 meters, we can set up an equation to convert meters to kilometers. We take the number of meters given, which is 12,000 meters, and divide it by 1,000 to convert to kilometers.
03

Perform the Calculation

Now we perform the division to find the number of kilometers in 12,000 meters. The calculation is: \[ \frac{12,000}{1,000} \] Calculating the division gives us the number of kilometers.
04

Write the Final Answer

After completing the division \( \frac{12,000}{1,000} \), we find that the answer is 12 kilometers. Therefore, 12,000 meters is equal to 12 kilometers.

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Key Concepts

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

Distance Measurement
Distance measurement is the process of determining the length between two points. It's a fundamental concept used in everyday life, as well as in scientific and technological fields. When measuring distances, it's pivotal to select the appropriate unit for convenience and accuracy.

Distances can be vast, like those between cities, or small, like the thickness of a book. Each scenario might require different units, such as kilometers for large distances and centimeters for small ones. By understanding the principles of distance measurement, we can transform raw numbers into meaningful data:
  • Select the right tools: Use rulers for short distances and odometers for long travels.
  • Apply unit conversion for flexibility: Convert meters to kilometers or miles as needed.
  • Consistent usage of units helps in sharing and comparing information accurately.
Grasping how to measure and convert distances enables a clearer understanding of both everyday tasks and complex scientific calculations.
Metric System
The metric system is a decimal-based system of measurement widely used around the world. It simplifies calculations by using base units and standard prefixes to quantify measurements. For distance, the primary unit is the meter, from which other units such as kilometers and centimeters are derived.

The beauty of the metric system lies in its coherence and uniformity:
  • Each prefix represents a power of ten, facilitating easy conversions (e.g., 1 kilometer is 1,000 meters).
  • It's internationally recognized, ensuring consistency across regions and fields of study.
  • The system is intuitive and easily scalable for various scales of measurements.
By mastering the metric system, students can effortlessly switch between measuring units, which is especially useful in science, engineering, and international business.
Division
Division is a basic mathematical operation used to determine how many times one number is contained within another. It's crucial for unit conversion problems, like converting meters to kilometers in our example. Division answers questions like, "How many equal parts can this quantity be split into?" or in practical terms, "If an item costs this much, how many can I buy with my money?"

In the context of converting 12,000 meters to kilometers, we use division to simplify the measurement:
  • Recognize the conversion factor: 1 kilometer equals 1,000 meters.
  • Apply division: divide the total meters by 1,000 to get kilometers.
  • Confirm accuracy by checking the calculation step-by-step.
Division helps break down complex measurements into understandable units and ensures precision in conversions and broader applications.

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Most popular questions from this chapter

The speed of light to five significant figures is \(2.9979 \times 10^{8} \mathrm{~m} / \mathrm{s}\). What is the speed of light to three significant figures?

On June 9, 1983, the lower part of the Variegated Glacier in Alaska (Figure 1.16) was observed to be moving at a rate of \(64 \mathrm{~m}\) per day. What is this speed in kilometers per hour?

A parking lot is \(144.3 \mathrm{~m}\) long and \(47.66 \mathrm{~m}\) wide. (a) What is the perimeter of the lot? (b) What is its area?

Type A nerve fibers in humans can conduct nerve impulses at speeds up to \(140 \mathrm{~m} / \mathrm{s}\) (see Figure 1.17). (a) How fast are the nerve impulses moving in kilometers per hour? (b) How far (in meters) can the impulses travel in \(5.0 \mathrm{~ms}\) ?

Give several examples of how physics applies to chemistry, meteorology, and biology. A Cricket Thermometer All chemical reactions, whether organic or inorganic, proceed at a rate that depends on temperature - the higher the temperature, the higher the rate of reaction. This can be explained in terms of molecules moving with increased energy as the temperature is increased and colliding with other molecules more frequently. In the case of organic reactions, the result is that metabolic processes speed up with increasing temperature. An increased or decreased metabolic rate can manifest itself in a number of ways. For example, a cricket trying to attract a mate chirps at a rate that depends on the overall rate of its metabolism. As a result, the chirping rate of crickets depends directly on temperature. In fact, some people even use a pet cricket as a thermometer. The cricket that is most accurate as a thermometer is the snowy tree cricket (Oecanthus fultoni Walker). Its rate of chirping is described by the following equation: $$ \begin{aligned} N &=\text { number of chirps in } 7.0 \text { seconds } \\ &=T-5.0 \end{aligned} $$ In this expression, \(T\) is the temperature in degrees Celsius.

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