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Calculate planer density of 110 plane in BCC?
The planar density of the (110) plane in a body-centered cubic (BCC) structure can be calculated using the formula: [ \text{Planar Density} = \frac{\text{Number of atoms centered on the plane}}{\text{Area of the plane unit cell}} ] In the (110) plane, there are 2 atoms per unit cell, and the area of the (110) plane can be determined as ( \sqrt{2}a^2 ), where ( a ) is the lattice parameter. Thus, the planar density for the (110) plane in BCC is calculated to be ( \frac{2}{\sqrt{2}a^2} = \frac{\sqrt{2}}{a^2} ) atoms per unit area.
If A man builds a model plane that is a scale model of an original. the original plane is 150 feet in length. is the scale model uses 4 inches for every 50 feet the model is inches in length?
To find the length of the scale model, we can set up a proportion based on the original plane's dimensions. The original plane is 150 feet long, and the scale model uses 4 inches for every 50 feet. First, convert 150 feet to inches (150 feet = 1,800 inches). Then, calculate the scale factor: ( \frac{4 \text{ inches}}{50 \text{ feet}} = \frac{4 \text{ inches}}{600 \text{ inches}} = \frac{1}{150} ). Thus, the scale model is 12 inches long (1 foot) since ( 1,800 \text{ inches} \times \frac{1}{150} = 12 \text{ inches} ).
Calculate planer density of 111 plane in FCC?
To calculate the planar density of the (111) plane in a face-centered cubic (FCC) structure, we first note that the (111) plane contains 3 atoms per unit cell. The area of the (111) plane in an FCC unit cell can be calculated as ( \frac{\sqrt{3}}{2} a^2 ), where ( a ) is the unit cell edge length. The planar density is then given by the formula: [ \text{Planar Density} = \frac{\text{Number of atoms in the plane}}{\text{Area of the plane}} = \frac{3}{\frac{\sqrt{3}}{2} a^2} = \frac{6}{\sqrt{3} a^2} = \frac{2\sqrt{3}}{a^2} ] Thus, the planar density of the (111) plane in FCC is ( \frac{2\sqrt{3}}{a^2} ).
An airplane weighing 10 000 N lands descending a vertical distance of 10 km while travelling 100 km measured along the ground. What is the input work being done to land the plane?
To calculate the input work done to land the airplane, we first need to determine the vertical distance it descends. The plane descends 10 km (or 10,000 meters) vertically. The work done against gravity can be calculated using the formula ( W = F \times d ), where ( F ) is the weight of the plane (10,000 N) and ( d ) is the vertical distance (10,000 m). Thus, the input work done is ( W = 10,000 , \text{N} \times 10,000 , \text{m} = 100,000,000 , \text{J} ) (or 100 MJ).
Ride a plane or ride in a plane?
ride in a plane. you would fly a plane
What can you do on a plane?
Color, Text, Read...
How do you know if your friend got on the plane?
Simple your friend can text or call on boarding the plane
From an airport runway the angle of elevation of a approaching plane is 12.8 if the planes altitude is 2400 how far is the plane from the runway?
To find the distance of the plane from the runway, we can use the tangent of the angle of elevation. The formula is ( \tan(\theta) = \frac{\text{opposite}}{\text{adjacent}} ), where the opposite side is the altitude of the plane (2400 feet) and the adjacent side is the distance from the runway. Rearranging gives us ( \text{distance} = \frac{\text{altitude}}{\tan(\theta)} = \frac{2400}{\tan(12.8^\circ)} ), which calculates to approximately 10,471 feet.
Can you receive text messages on a plane?
No but u can get it usually in the airport itself or later on
Calculate planer density of 110 plane in BCC?
The planar density of the (110) plane in a body-centered cubic (BCC) structure can be calculated using the formula: [ \text{Planar Density} = \frac{\text{Number of atoms centered on the plane}}{\text{Area of the plane unit cell}} ] In the (110) plane, there are 2 atoms per unit cell, and the area of the (110) plane can be determined as ( \sqrt{2}a^2 ), where ( a ) is the lattice parameter. Thus, the planar density for the (110) plane in BCC is calculated to be ( \frac{2}{\sqrt{2}a^2} = \frac{\sqrt{2}}{a^2} ) atoms per unit area.
What does plane text before stopping?
It seems there might be a typographical error in your question. If you're asking about "plain text," it refers to unformatted text that contains no additional styling, such as bold or italics, and is typically used for simplicity and compatibility across various platforms. If "plane text" was intended to mean something else, please clarify, and I'll be happy to assist!
Is a plane flat?
no it is not. Also kids don't get on the Internet all the time use a text book
Where is acoording to the Reading Comprehension text a place you can go on a plane?
According to the Reading Comprehension text, a place you can go on a plane is a tropical island. This destination is often associated with beautiful beaches and warm weather, making it a popular choice for vacations. Additionally, the text highlights the convenience of air travel in reaching such far-off locations quickly and efficiently.
If A man builds a model plane that is a scale model of an original. the original plane is 150 feet in length. is the scale model uses 4 inches for every 50 feet the model is inches in length?
To find the length of the scale model, we can set up a proportion based on the original plane's dimensions. The original plane is 150 feet long, and the scale model uses 4 inches for every 50 feet. First, convert 150 feet to inches (150 feet = 1,800 inches). Then, calculate the scale factor: ( \frac{4 \text{ inches}}{50 \text{ feet}} = \frac{4 \text{ inches}}{600 \text{ inches}} = \frac{1}{150} ). Thus, the scale model is 12 inches long (1 foot) since ( 1,800 \text{ inches} \times \frac{1}{150} = 12 \text{ inches} ).
Calculate planer density of 111 plane in FCC?
To calculate the planar density of the (111) plane in a face-centered cubic (FCC) structure, we first note that the (111) plane contains 3 atoms per unit cell. The area of the (111) plane in an FCC unit cell can be calculated as ( \frac{\sqrt{3}}{2} a^2 ), where ( a ) is the unit cell edge length. The planar density is then given by the formula: [ \text{Planar Density} = \frac{\text{Number of atoms in the plane}}{\text{Area of the plane}} = \frac{3}{\frac{\sqrt{3}}{2} a^2} = \frac{6}{\sqrt{3} a^2} = \frac{2\sqrt{3}}{a^2} ] Thus, the planar density of the (111) plane in FCC is ( \frac{2\sqrt{3}}{a^2} ).
What has the author W G Raymond written?
W. G. Raymond has written: 'A text-book of plane surveying'
Can you text on an airplane?
you can not have your phone on in a plane because the signals sent and received from the phone can cause problems with aeroplanes operating systems.
