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The sine of angle 0 degrees can be mathematically determined by thinking about a geometric property of one of the sides in a right triangle with angle 0 degrees as the third angle…. In a triangle with a right angle of zero degrees, the length of the opposing side is equal to zero. This denotes that Q R equals 0.

#### Is it possible to have a sin of 0?

Sin 0⁰ Value = 0

The cosine, sine, and tangent functions are the most important ones to know in trigonometry.

#### Where does sin equal zero?

A periodic function is one that oscillates at regular intervals, and sinx is an example of such a function. It crosses the x-axis (that is, it is 0) at x=0,, and 2 in the domain [0,2], and it continues to cross the x-axis at every integer multiple of . In other words, the value 0 indicates that it has crossed the x-axis.

#### What exactly is the sin?

When viewed from a vertex at an angle of, the ratio of the opposing side to the hypotenuse is denoted by the symbol sin(), whereas the ratio of the adjacent side to the hypotenuse is denoted by the symbol cos(). As seen in the following diagram, the values of sin() and cos() remain the same for any given, regardless of the size of the triangle being considered.

#### Why is it named sine in the first place?

Sine is derived from a Roman mistranslation made by Robert of Chester of the Arabic word jiba. Jiba is a transcription of the Sanskrit phrase for half the chord, which is jya-ardha. The word “sine” stems from this Latin mistranslation.

#### trigonometry | sin 0° equals 0 (But How?

** 28 questions found in related categories**

#### How come sin number 60 and sin number 120 are the same?

Either the unit circle or the help of other trigonometric angles such as 60, 180 degrees, and so on can be used to determine the value of sin 120 degrees…. By examining the diagram that was just provided, we can see that the value of sin 60 is equivalent to the value of sin 120. It follows that sin 60 plus sin 120 equals a fraction of a second.

#### Is PH a sin?

sine. The ratio of the perpendicular (p) of the triangle to the hypotenuse (h) is what is referred to as the sine of the angle, and sin = p/h.

#### Where may one find the sin of theta?

If an angle is one of a triangle’s acute angles, then the ratio of the side opposite the hypotenuse to the adjacent side is the tangent, the cosine of the angle is the ratio of the adjacent side to the hypotenuse, and the sine of the angle is the ratio of the side opposite the hypotenuse to the side opposite the adjacent side.

#### What is it that is equivalent to Tan?

It should be noted that the equation cot = cot is the same as the equation tan = tan (given that cot = 1/tan and cot = 1/tan ).

#### Why is sin 2 pi equal to zero?

Also, we are aware that the point on the unit circle that is labeled “0 degrees” is located at the coordinates “1” and “0.” Hence, sin 2 equals sin 0°, and the y-coordinate of (1, 0) is equal to 0. Thus, sin 2 equals zero.

#### What is the overarching answer to the Sinx 0 problem?

Hence, the generic answer for sin x = 0 will be x = n, where n is an integer less than or equal to I. Similar to the previous example, the general solution for cos x = 0 will be x = (2n+1)/2, nI. This is due to the fact that cos x has a value equal to 0 at /2, 3/2, 5/2, -7/2, -11/2, etc.

#### What is the answer to the problem sin2x 0 in general?

Because of this, the answer to the equation sin 2 = 0 is = n2, where n can be any of the following values: 0, 1, 2, 3, etc. x equals 2n3 with n equal to zero, one, two, three, etc. Hence, the answer to the equation sin 3×2 = 0 is = 2n3, where n can take on any of the following values: 0, 1, 2, 3, etc.

#### Is sin 0 an angle?

The cosine of the given angle is represented by the x-coordinate at each place on the unit circle, while the sine of the angle is represented by the y-coordinate. The coordinate pair for the rightmost point, which is where equals 0, is. As y is at the coordinate 0, the sine of 0 is 0.

#### Is cos 0 not defined in any way?

As secant is the reciprocal of cosine, the secant of any angle x for which cos x = 0 must be undefined because its denominator would be equal to zero in such case.

#### Can you tell me what the reciprocal of sin theta is?

The cosecant property of the reciprocal sine function can be written as csc(theta)=1/sin. The cotangent function can be represented in two different ways. The first way is cot(theta)=1/tan(theta), while the second way is cot(theta)=cos(theta)/sin.

#### Why is it that sin theta and theta are equal?

What you will notice is the fact that sin and get closer to zero from either side of the number line at a rate that is quite comparable to the other. A graph is the most effective way to illustrate this point. It is plain to observe that they are getting close to overlapping one another just at zero. So, when sin is getting close to 0 for some extremely tiny, we can approximatively represent it as.

#### Is sin theta a even number or an odd number?

This statement is correct because, when a plane is reflected over the diagonal line y = x, an angle and its complementary angle are swapped places. sin2 θ + cos2 θ = 1. Now that we’ve established that, let’s take a look at sine and cosine as functions. **Sine is a function that returns an odd value, while cosine returns an even value.**

#### What is the answer to the sin 20 120 question?

The answer to this question is that the value of sin 120° is 3/2.

#### Does sin have a value of sixty?

The foregoing equations allow us to calculate the precise value of sin 60 degrees, which is 3/2.

#### Who exactly is it that is recognized as the “father” of trigonometry?

**Hipparchus of Nicaea** (/hɪˈpɑːrkəs/; Greek: Ἵππαρχος, Hipparkhos; c. 190 – c. 120 BC) was a Greek astronomer, geographer, and mathematician. It is generally accepted that he was the first person to develop the field of trigonometry; nonetheless, he is best known for the accidental discovery of the precession of the equinoxes.

#### What is the entire name of the evil that people do?

Trigonometry relies heavily on six different functions that can be applied to angles. The names of these functions, along with their acronyms, are sine (sin), cosine (cos), tangent (tan), cotangent (cot), secant (sec), and cosecant (cosecant).

#### Who was the first to use sine?

Sine was initially used as a more practical function and was originally introduced by Abu’l Wafa in the eighth century. From that time, it has progressively expanded from the Muslim world to the Western world. (Yet, it appears that it had been utilized in India centuries before him) as a function that was more convenient. Nonetheless, this new notation was only gradually embraced over the course of several centuries.