|WikiProject Transport / Maritime||(Rated C-class, Mid-importance)|
==Where's the angle?=.. When the introduction says "between a reference plane and a point," does it really mean "between a reference plane, a point, and an observer"? There can be an angle between two lines, between a plane and a line, but not between a plane and just one point.
The former commentary is fuck in unsigned but completally true. I thought exactly the same when I read the definition. Hope somebody can improve the present definition ... Jasón (talk) 20:36, 1 September 2008 (UTC)
I also feel the figure is terrible, as it contains two angles but does not indicate which is the "azimuth" angle in any way. I was going to modify it myself, but I cannot work with .svg files. It really ought to be modified so as to indicate where the azimuth is rather than just having the word sitting there as is. —Preceding unsigned comment added by 188.8.131.52 (talk) 20:52, 24 October 2008 (UTC)
Quote: This assumes, however, that the star (upper) culminates in the south ...
So... does the word "azimuth" derive from Arabic or Hebrew, or both, or neither, or what? The current claims appear to conflict, and aren't sourced, either. 184.108.40.206 (talk) 04:52, 3 January 2010 (UTC)
Image still could be better
Thank you Darkmeerkat for blue-ifying the azimuth-related lines, however, by misinterpreting the text I was still able to come to the wrong conclusion about which angle was the azimuth. Maybe if someone could also add one of those curved lines on the inside of the angle. 220.127.116.11 (talk) 23:10, 25 March 2010 (UTC)
- Isn't azimuth going the wrong way for celestial coordinate system which I think is what that diagram in the lead is for? Dmcq (talk) 22:01, 25 March 2012 (UTC)
Clockwise, not westward?
The article says azimuth increases in the clockwise direction, whereas I thought it increased in the westward direction, so I am slightly confused. Could someone confirm the azimuth sign reversal in the following scenario when crossing the latitude of the observed celestial object? Suppose the moon is right above Bangkok, at the zenith, and let's ignore earth's rotation so it stays there. Bangkok is at 20° west of Manilla, at the same latitude. Which azimuth values for the moon would be measured by someone flying from the North Pole to the South Pole, along a meridian over Manilla? The clockwise azimuth definition implies that azimuth increases from +20° to +180° while approaching Manilla, then suddenly changes to -180°, and subsequently increases from -180° to -20° while flying away from Manilla. Ceinturion (talk) 16:12, 25 April 2013 (UTC)
- Sorry, my question is a mistake. On second thought, the azimuth would start at 200°, be 270° at Manilla without sign reversal, and end at 340°. There is no discontinuity. Ceinturion (talk) 16:57, 25 April 2013 (UTC)
In the [Navigation] and [Mapping] sections, the word 'plane' is used to describe a direction. Particularly in the context of using a direction as a reference plane. The term `reference vector` or would be more appropriate. — Preceding unsigned comment added by Wikibls (talk • contribs) 09:29, 14 July 2013 (UTC)
Triangles are useful when you need to find unknown lengths and heights. Example: 1. Problem: Find length b. Solution: We see that we know the length of the hypotenuse and the measure of angle A. We also see that we need to find the length of b. b is adjacent to angle A. By definition, cosine = adjacent over hypotenuse. Therefore, we write an equation using the cosine. cos 19o = b/70 Multiply each side by 70 to isolate the variable b. 70(cos 19o) = b Use a calculator to find the cos 19o. b = 66.19 Before now, we have been able to use the trigonometric functions to solve right triangles. This doesn't do much good because there are many times triangles will not be right triangles. The Law of Sines is one way that we can solve oblique triangles. It is listed below. a b c
= ----- = -----
sin A sin B sin C When you know any two angles and any side of a triangle, you can use the law of sines to solve the triangle. Example: 1. Problem: In triangle ABC, a = 4.56, A = 43o, and C = 57o. Solve the triangle. Solution: First, sketch the triangle and include any given information. Here's our idea of a sketch: Find angle B. Angle B = 180o - (43o + 57o) = 80o Now, we use the law of sines to find the other sides lengths. c a
sin C sin A a(sin C) c = -------- sin A Plug in any known information. 4.56(sin 570) c = ------------- sin 43o Use a calculator to find the sines. 4.56(.8387) c = ----------- .6820 c = 5.61 Now solve for b. b a
sin B sin A a(sin B) b = -------- sin A Plug in any known information. 4.56(sin 80o) b = ------------- .6820 Use a calculator to find the sines. 4.56(.9848) b = ----------- .6820 b = 6.58 There is another case when you can use the law of sines. When you know two sides and an angle opposite one of the sides, the law of sines can be used. However, with this case, you have to be aware that there might not be a solution, or there may be two! One solution is also possible. Example: 2. Problem: In triangle ABC, a = 15, b = 25, and angle A = 47o. Solve the triangle. Solution: Start out by looking for the measure of angle B. a b
sin A sin B b(sin A) sin B = -------- a Plug in any known information. 25(sin 47o) sin B = ----------- 15 Use a calculator to find the sine. 25(.7314) sin B = --------- 15 sin B = 1.219 Since an angle cannot have a sine greater than 1, there is no solution for this triangle. You can also solve triangles that are not right triangles using the Law of Cosines. There are three rules that make up the law of cosines, but you only need to memorize one because the other two can be obtained by changing the letters (put b in place of a, for example). All three rules are listed below. a2 = b2 + c2 - 2bc(cos A) b2 = a2 + c2 - 2ac(cos B) c2 = a2 + b2 - 2ab(cos C) The law of cosines can be used in two different cases. First, if you know the lengths of all three sides of a triangle, you can use the law of cosines. Secondly, you can use the law of cosines when two sides and the included angle are known. Example: 1. Problem: In triangle ABC, a = 24, c = 32, and angle B = 115o. Solve the triangle. Solution: We know two sides. Find the third using the law of cosines. b2 = a2 + c2 - 2ac(cos B) Plug in any known information. b2 = 242 + 322 - 2 * 24 * 32(-.4226) b2 = 2249 Solve for b by taking the square root of each side. b = SQRT(2249) = 47.4 Using the law of sines, angle A = 27.32o. Since we know that triangles are made of three angles that sum to 180o, we can find the measure of angle C by setting up an equation. Angle C = 180o - 115o - 27.32o = 37.68o — Preceding unsigned comment added by Hellom2014 (talk • contribs) 18:50, 2 April 2014 (UTC)
Drafting technicians prepare engineering and architectural drawings, plans, diagrams and layouts. They may work independently as part of a multidisciplinary team or support the work of technologists, engineers, architects and other professionals.
Also Known As: CAD Technician/Technologist, Engineering Design and Drafting Technician, Structural Engineering Technician/Technologist NOC Number(s): 2253.2 Minimum Education: 1 year post-secondary education/training Employment Outlook: Job openings generated due to employment turnover. Occupational outlook currently unavailable — Preceding unsigned comment added by Hellom2014 (talk • contribs) 19:53, 2 April 2014 (UTC)