Answer:
x ≈ 8.1
Explanation:
using the tangent ratio in the right triangle
tan32° = [tex]\frac{opposite}{adjacent}[/tex] = [tex]\frac{BC}{AC}[/tex] = [tex]\frac{x}{13}[/tex] ( multiply both sides by 13 )
13 × tan32° = x , then
x ≈ 8.1 ( to the nearest tenth )
What is the m<1?
A- 100
B-50
C-90
D-40
From the image or diagram given, note that the measure of angle 1 is also 100°.
How is this so?The theorem that supports the relationship between the measure of an arc and the measure of the central angle is known as the Central Angle Theorem.
According to this theorem,the measure of a central angle in a circle is equal to the measure of the arc it intercepts.
This theorem is based on the fact that in a circle,the ratio of the arc length to the circumference is equal to the ratio of the central angle to the full angle (360 degrees).
Therefore,if the arc measures 100 degrees,the central angle formed by that arc will also measure 100 degrees.
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Our current understanding of the terrestrial worlds allows us to paint a broad-brush overview of their geological histories, but we still have much more to learn. Choose one important but unanswered question related to the geology of the terrestrial worlds, and describe why the question is important and how we might answer it in the future. Be as specific as possible, focusing on the type of evidence necessary to answer the question and how the evidence could be gathered.
One important unanswered question related to the geology of the terrestrial worlds is: What is the extent and composition of subsurface water on other planets and moons?
The presence of water is a crucial factor in determining a celestial body's potential habitability and understanding its geological history. While we have evidence of surface water on some terrestrial worlds, such as Mars and Earth's Moon, the extent and composition of subsurface water remain largely unknown. Answering this question is essential for gaining a comprehensive understanding of the potential for life beyond Earth and for uncovering the geological processes that shape these worlds.
Exploring the extent and composition of subsurface water would require a combination of remote sensing techniques, in situ measurements, and sample return missions. Remote sensing instruments like ground-penetrating radar and spectrometers can provide valuable information about subsurface water through the analysis of electromagnetic signals and absorption features. These instruments would enable scientists to map the distribution and properties of subsurface water on various terrestrial worlds.
In situ measurements, such as drilling or excavating, would be necessary to directly access subsurface water and obtain physical samples. These samples could provide insights into the composition, isotopic ratios, and potential biological activity within subsurface water reservoirs. Sample return missions, like the OSIRIS-REx mission that returned samples from asteroid Bennu, would allow for detailed laboratory analysis of subsurface water samples on Earth.
Answering the question about subsurface water would contribute to our understanding of the potential habitability of other worlds and shed light on the geological processes that shape their surfaces. It would also provide crucial information for future manned or robotic missions, aiding in the planning of resource utilization and colonization efforts.
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The Discontinuous North Question 27 options: is comprised of the Scandinavian countries, Norway, Denmark, and Sweden has a largely inhospitable higher-latitude climate is entirely separated by water from the rest of Europe is the least developed region of Europe, due to its peripheral location has always been able to exploit abundant natural resources
The Discontinuous North is the region in Europe that is situated at high latitudes. The region is also known as Fennoscandia and is mostly comprised of Norway, Denmark, and Sweden.
The region has a climate that is predominantly inhospitable due to its high-latitude position.
The region is separated by water from the rest of Europe and is considered the least developed region due to its peripheral location. Historically, the Discontinuous North has always been able to exploit abundant natural resources, which has driven the development of the region.
Additionally, the region has a high standard of living and is often seen as a model for social welfare systems globally. The Discontinuous North region of Europe, though peripheral, has had a rich history of natural resource exploitation. Despite being the least developed region in Europe, the region has been experiencing growth and development in recent years, thanks to its rich history and abundance of natural resources.
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Draw the hungarian symbol for es
search it because no one seems to know I'm sorry for the inconvenience
Need help with this assignment involving graphing in geography. Need it before Wednesday, June 14, 2023.
Graphing plays a crucial role in geography by providing visual representations of spatial data and patterns.
What is the significance of graphing in geography?Graphing in geography allows researchers and geographers to analyze and interpret data more effectively. It helps in identifying spatial patterns, trends, and relationships between variables. By representing data in graphical formats such as maps, charts, and graphs, complex information can be simplified and understood more easily.
Graphing enables geographers to visualize spatial distributions, analyze changes over time and make informed decisions regarding resource management, urban planning, environmental monitoring, and other geographical applications. It enhances the communication of findings and supports the dissemination of geographic knowledge to a wider audience.
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Determine the equation of the circle with radius 7 and center (4,9).
Answer:
[tex]\displaystyle{\left(x-4\right)^2 + \left(y-9\right)^2 = 49}[/tex]
Explanation:
The equation of a circle is:
[tex]\displaystyle{\left(x-h\right)^2 + \left(y-k\right)^2 = r^2}[/tex]
Where (h,k) represents the center point and r is the radius. We know the center is at (4,9) and the radius is 7. Thus, substitute in the values:
[tex]\displaystyle{\left(x-4\right)^2 + \left(y-9\right)^2 = 7^2}[/tex]
Which eventually becomes:
[tex]\displaystyle{\left(x-4\right)^2 + \left(y-9\right)^2 = 49}[/tex]