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All three are ratios which do not have units.

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Q: What are the units of sin cosine and tangent?
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Related questions

Sine divided by cosine?

Trig identity... sin/cos = tangent


What is Sin cosine and tangent?

Sin, cosine, and tangent are considered the three main of trigonometry, commonly written as sin, cos, and tan. sin(θ) = O/H cos(θ) = A/H tan(θ) = O/A Where O is opposite Where H is Hypotenuse Where A is Adjacent To assist further in understanding: http://www.mathsisfun.com/sine-cosine-tangent.html


What do sin and cos mean in math?

sin stands for sine cos stands for cosine and tan stands for tangent


How do you explain tangent in geometry?

You can explain it either using Sin or Cosine, or you could always just say tangent= opposite/ adjacent


How does the tangent function relate to sine and cosine?

Tangent = sine/cosine provided that cosine is non-zero. When cosine is 0, then tangent is undefined.


What is tangent of 0?

Zero. Tangent = sine/cosine. sin(0) = 0 and cos(0) = 1, so 0/1 = 0.


How do you know when to use sine over cosine or cosine over sine?

You can choose either or but tangent which is sin/cos seems to be the most common way.


How do you find an angle using sine cosine tangent?

If you know the angle's sine, cosine, or tangent, enter it into the calculator and press <inverse> sine, cosine, or tangent. On MS Calc, in Scientific Mode, using Degrees, enter 0.5, then check Inv and the press sin. You should get 30 degrees. The other functions work similarly.


How do you find sine cosine and tangent of 210 degrees?

Sine = -0.5 Cosine = -0.866 Tangent = 0.577


What are inverse sine inverse cosine and inverse tangent used for?

to find the measure of an angle. EX: if sin A = 0.1234, then inv sin (0.1234) will give you the measure of angle A


What does sin cos and tan?

Not sure what the question means. These are abbreviations for the three primary trigonometric functions of angles: sine, cosine and tangent.


Why is the tangent positive on quadrant III?

The tangent function is equal to the sine divided by the cosine. In quadrant III, both sin and cos are negative - and a negative divided by another negative is positive. Thus it follows that the tangent is positive in QIII.