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what is the exact value of sin 30 degrees

by Prof. Riley Parker Published 4 years ago Updated 3 years ago

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1. What are the trigonometric identities?

Trigonometric identities are basically equations which involve trigonometric functions and are true for each and every value of the variables invol...

2. What is the use of an equilateral triangle to find sin 30 or 60 in geometry?

An equilateral triangle means a triangle with three equal sides and three internal angles equal to each other. This also implies the internal three...

3. What are the more important trigonometric identities?

In fact all the trigonometric identities are important but few are more important than the others which forms the base of all the identities and fu...

4. What are the main trigonometric functions?

The three main pillars of trigonometric functions are sine, cosine and tangent. They are expressed as:Sin θ = Opposite side/hypotenuseCos θ = Adjac...

5. What is the importance of studying trigonometric functions?

Trigonometry is one of the most important topics in the field of measurements. It is used to find the unknown sides and angles of a right angled tr...

What is the sin of 30 degrees?

Sine of 30 Degrees Value 1 The longest side of the triangle that is, the side C is the hypotenuse. It is right opposite to the right-angled triangle and also contains the unknown angle theta. 2 The side B is considered as a base (adjacent) not only because triangle rests on it but also because it has both the angles, that is, 90 degree and unknown angle theta ϴ 3 Side A is the perpendicular (opposite) as it is the only side that does not contain the angle ϴ and is adjacent to the base.

What is sin in trigonometry?

Sin is a trigonometric ratio and the value of sin 30 degrees is half (½). Now the question arises what is a trigonometric ratio and how the value of sin 30 degrees is calculated. Trigonometric ratios is a part of trigonometry that deals with right-angled triangles. A triangle is a closed figure having three sides, three angles and three edges.

How many trigonometric ratios are there?

Trigonometric Ratios. There are six trigonometric ratios, namely, Sin, Cos, Tan, Cosec, Sec, and Cot which are actually the ratio of the sides of a right-angled triangle. Let us consider a triangle ∆ABC, in which ∠C = 90°.

What is a triangle with 3 sides called?

If one of the three angles of a triangle is of 90 degree then it is called a right-angled tri angle. The three sides of a right-angled triangle are as follows: Hypotenuse = It is the longest side of every right-angled tri angle.

How many degrees are there in an equilateral triangle?

Answer: An equilateral triangle has all the sides and internal angles equal to each other i.e., 60 degrees. Thus, if the internal angle is 60 degrees then the external angle would be 180 - 60, that is 120 degrees.We are aware of the fact that 120 is one-third of 360 degrees. If we drop a base of an equilateral triangle (base being horizontal) then it forms a right angled triangle such that the new length of the base would be half of the original length.

What is the longest side of a right angled triangle?

Hypotenuse = It is the longest side of every right-angled triangle. Base = It has both angles that are 90-degree (right angle) and theta (unknown angle). It is also called adjacent. Perpendicular = It does not have an unknown angle (theta). It is also called the opposite.

What are the sides of sin 30?

The three sides of sin 30 triangle are given as follows: (image will be uploaded soon) The longest side of the triangle that is , the side C is the hypotenuse. It is right opposite to the right-angled triangle and also contains the unknown angle theta.

Sin 30 degrees value

Sine is considered as one of the most important functions in trigonometry as it is used to find out the unknown values of the angles and length of the sides of a right-angle triangle. It is necessary to talk about the importance of Sine functions in trigonometry before having a discussion on Sin 30 degrees.

How to calculate sin 30 degrees?

The sin of 30 degrees is 0.682, the same as sin of 30 degrees in radians. To obtain 30 degrees in radian multiply 30° by π/ 180° = 30/180 π . Sin 30 degrees = sin (30/180 × π).

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