Q: Word problem of oblique triangle using law of sines?

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When none of the angles are known, and using Pythagoras, the triangle is known not to be right angled.

Find the coordinates of the vertices of triangle a'b'c' after triangle ABC is dilated using the given scale factor then graph triangle ABC and its dilation A (1,1) B(1,3) C(3,1) scale factor 3

Solve the problem using the + sign for the variable. Then solve the problem using the - sign for the variable. Report your answer as the answer that you got using + or the answer that you got using -.

go to wikipedia and they will give you a picture to show you how to make a triangle it is very easy

Blaise Pascal invented the Pascaline and Pascal's Triangle. Pascal's Triangle was a triangle, which started of with 1. The number underneath is worked out by adding the two numbers above it together. Using Pascal's Triangle, we can find many patterns, including Triangle Numbers.

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A triangle using the law of sines

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By using the cosine rule in trigonometry the angles of the triangle can be worked out.

When none of the angles are known, and using Pythagoras, the triangle is known not to be right angled.

If you have the length of two of the sides and one other angle you can use the law of sines.

Posters are viewed from an oblique angle which can distort the typeface to some extent.

you must know more information. Like the lengths of 2 sides. Then using Trig (law of sines or law of cosines) you can find the remaining sides and angles.

Acute triangle - all of the angles are less than a right angle (90Â°).Scalene triangle - none of the sides or angles are congruent. It can be shown that if no two angles are the same, then no two sides are the same using the Law of Sines and Law of Cosines.

An oblique heading refers to writing headings using oblique text. These texts are similar to italics, but they lean right and they are only distorted versions of the typefaces instead of separate glyphs.

the sides can be found out by using trignometry.. sines and cosines.. sine of an agle is perpendicular/hypotenuse cosine of an angle is base/hypotenuse..

The pitcher's mound is 10 inches off the ground when compared to home plate. The distance between the pitcher's mound and home plate is 60 feet, 6 inches or 726 inches. We can use these to formulate a triangle where the triangle's base is 726 inches and its height is 10 inches, with an unknown hypotenuse length. We assume the triangle to be a right triangle at the pitcher's mound on the ground, and an angle of elevation (a) at home plate. Using the Pythagorean theorem, we find that the length of this triangle's hypotenuse is 726.06886 inches, and using the law of sines, we find that the angle of elevation of the pitcher's mound from home plate is 0.78914 degrees.

oblique orbits answered by daylon oliver