domain of trigonometric functions Learn to determine the domain and range of trigonometric functions at BYJU S Domain and range of sine cosine tangent secant cosecant and cotangent functions
The set of values that can be used as inputs for the function is called the domain of the function A range of a function is the set of output values for different input values Let s read about the domain and range of trigonometric functions The domain of functions s i n and c o s is all real numbers denoted either or The range of functions s i n and c o s is 1 1 Above we determined the domain and the range of s i n and c o s by using the graph and the periodicity of these trigonometric functions
domain of trigonometric functions
domain of trigonometric functions
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Domain x R x 2 3 2 5 2 Range 1 1 Period 2 Domain and Range of Trigonometric Functions The domain of a function is the specific set of values that the independent variable in a function can take on The range is the resulting values that the dependant variable can have as x varies throughout the domain
Finding the Domain of a Function Defined by an Equation In Functions and Function Notation we were introduced to the concepts of domain and range In this section we will practice determining domains and ranges for specific functions In mathematics the trigonometric functions also called circular functions angle functions or goniometric functions 1 are real functions which relate an angle of a right angled triangle to ratios of two side lengths
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Trigonometric functions are functions related to an angle There are six trigonometric functions sine cosine tangent and their reciprocals cosecant secant and cotangent respectively Sine cosine and tangent are the most widely used trigonometric functions Their reciprocals though used are less common in modern mathematics The domain of trigonometric functions Domain Range The domain of the sine and cosine is a set of all real numbers R The domain of tangent is set R of all real numbers except 2 n where n Z The domain of cotangent is set R of all real numbers except n where n Z
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