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Trigonometry

Trigonometry is a field of mathematics. It is the study of triangles. Trigonometry includes planar trigonometry, spherical trigonometry, finding unknown values in triangles, trigonometric functions, and trigonometric function graphs.

3,810 Questions

What is the importance of geometry in real life?

Here are just some answers I was able to search through the web.

  • First, the world is built of shape and space, and geometry is its mathematics.
  • Second, informal geometry is good preparation. Students have trouble with abstraction if they lack sufficient experience with more concrete materials and activities.
  • Third, geometry has more applications than just within the field itself. Often students can solve problems from other fields more easily when they represent the problems geometrically.
  • And finally related point - many people think well visually. Geometry can be a doorway to their success in mathematics.
That's the most important part. But read the entire section from this site in the Related Link below

What is a trapezium?

Answer A trapezium is (according to some) another name for a trapezoid. It is a quadrilateral (it has 4 sides) with only one pair of opposite sides parallel (England) or with no parallel sides (US). Use the links below for more information.
The trapezium is a carpel bone that is located in the wrist.

Ax2 bx c0?

ax^2+bx+c=0 is the standard form of a quadratic function.

What is a congruent angle?

Congruent angles are of the same size as for example 85 degrees is congruent to 85 degrees

Is a polygon with all angles congruent a regular polygon?

No. You also need all of the sides to be congruent. For example, a rectangle has four congruent angles, but it is not a regular polygon.

What is the abscissa of every point on the y-axis?

It's x = 0.

Consider a point of the plane, P=(x, y), in cartesian coordinates. If P is a point belonging to x-axis, then P=(x, y=0); if P is a point belonging to y-axis, then P=(x=0, y).

What is the volume of a triangular prism?

One half base times height (of the triangular section) times length.

What is the explicit formula for the sequence 32-4354-65?

The simplest formula isUn = (-8611*n^2 + 34477*n - 25082)/2 for n = 1, 2, 3.

Is it possible for sin theta cos theta and tan theta to all be negative for the same value of theta?

No, they cannot all be negative and retain the same value for theta, as is shown with the four quadrants and their trigonemtric properties. For example, in the first quadrant (0

How do you rewrite the equation -8x-5y-45?

-8x-5y-45 is not an equation. An equation requires an equal sign in there somewhere. If you meant -8x-5y=45, then there are many ways to rewrite it, such as -(8x+5y)=45, or 8x+5y=-45, or 8x=-(45+5y), to name three. If you meant -8x-5y=-45, then you're probably looking for 8x+5y=45.

Application of geometry in real life?

Geometry is used in many different ways in real life.

For example, if you wanted to measure the volume of a circle so that you could know beforehand if some liquid you wanted to get into it would all fit, you could find out beforehand; geometry is used for measurements of things as small as atoms or cells to the size of the earth (and maybe even further)...eventually, you will find that it was great to learn geometry.

Whats a 15 sided shape called?

A 15 sided shape is called a Pentadecagon, or a Pentakaidecagon.

- thanks a million Chrissy . B -

What is the formula for finding the volume of a triangular based prism?

Volume = Area of the base X height of prism. This formula works for all prisms, not just triangular prisms.

Area of a triangle = height of triangle X 1/2 X base of triangle.

What do you call a five sided shape?

A Pentagon

Pronounce: PEN-TA-GON

(The GON part pronounces the same as the word: GONE.)

What does a theta mean in math?

Theta is most often used to represent unknown angles, especially in the study of trigonometry. Theta represents an angle in degrees, but not in radians.

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Theta (θ) is a Greek letter, typically denoting an unknown angle. Depending on the context of the problem, it could be in degrees or radians.

What are the properties of an equilateral triangle?

Equilateral triangles have, by definition, 3 equal sides. This means they also have 3 equal angles (i.e. they are equiangular) with each angle measuring 60 degrees. They have 3 lines of symmetry from each vertex to the midpoint of the opposite side. These lines are the medians, perpendicular bisectors, altitudes, and angle bisectors of the triangle. The point where these three lines intersect is the centroid, incenter, circumcenter, and orthocenter of the triangle. The area of an equilateral triangle is sqrt(3)/4*s where s is the side length of the triangle.

How many degrees are in an isoceles triangle?

All the angles in a triangle add up to 180 degrees. With the isoceles triangle, two of the angles must be the same, so you could have these three angles: 50, 50, 80. (50+50+80=180)

How is trigonometry used by flight engineers?

Flight engineers need to calculate how they will get from one place to another. Sounds simple yet they have to take in account their speed, distance, and direction along with the speed and direction of wind. Wind plays an important role in how and when a plane will arrive where it is needed to. this dilemma is solved using vectors to create triangle using trig to solve. More study in the feild of physics and trig will provide more knowledge to this concept. Basically if there is a plane travels 234 mph, 45 degrees N of E, and there is a wind blowing due south at 20 mph. Trigonometry will help to solve for that third side of your triangle to solve where the plane will actually travel with the force of wind added on to its course.

What is the use of geometry in real life?

Of enormous use, from the structure of atom to the size of the universe. Were it not for geometry (and other things) you would not be able to ask the question because computers would not exist

Applications of sine?

Some applications of sine include compression algorithms, like JPEG. Surveying, navigation, ballistic trajectories and astronomy are its other applications.