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SQL - ATAN() Function
The SQL ATAN() function calculates the arc tangent of a numeric value. This function accepts a single numeric value as an argument. The domain of the argument must be (-∞, ∞) i.e. the set of all real numbers and the range of the result will be [-π/2, π/2]. If the value passed to this function doesn't lie in the given domain, it raises an error.
As we already know, a tangent function in trigonometry is defined as the ratio of the sine function to the cosine function; but the arc tangent function is defined as its inverse, where the domain of tangent function becomes the range of arc tangent function and vice-versa.
Syntax
Following is the syntax of SQL ATAN() function −
ATAN(number)
where, number is the value for which we need to calculate the arc tangent.
Example
If we pass a positive value as an argument, then this function returns it's equivalent arc tangent value which is positive as shown below −
SELECT ATAN(0.8) AS Arctan_Value
When we run above program, it produces following result −
+-------------------+ | Arctan_Value | +-------------------+ | 0.674740942223553 | +-------------------+
Example
If we pass a negative value as an argument to this function, then this function returns it's equivalent arc tangent value which is negative as shown below −
SELECT ATAN(-0.5) AS Arctan_Value
While executing the above code we get the following output −
+--------------------+ | Arctan_Value | +--------------------+ | -0.463647609000806 | +--------------------+
Example
If the value passed is NULL, this function returns NULL.
SELECT ATAN(NULL) AS Arctan_Value
Following is an output of the above code −
+-------------------+ | Arctan_Value | +-------------------+ | NULL | +-------------------+
Example
The arc tangent value of 0 is 0.
SELECT ATAN(0) AS Arctan_Value
Output of the above code is as follows −
+-------------------+ | Arctan_Value | +-------------------+ | 0 | +-------------------+
Example
When we calculate the arc tangent value of a number and pass the result to the tan() function, the final result is approximately equivalent to the original number.
SELECT ATAN(1) AS Arctan_Value
The result produced is as shown below −
+-------------------+ | Arctan_Value | +-------------------+ | 0.785398163397448 | +-------------------+
Now, we are trying to pass the value retrieved by the arc tangent to the tan() function −
SELECT TAN(0.785398163397448) AS tan_Value
The result obtained is as follows −
+--------------------+ | tan_Value | +--------------------+ | 0.999999999999999 | +--------------------+
Example
Assume we have created a table with name CUSTOMERS as shown below −
create table CUSTOMERS(ID INT NOT NULL, NAME VARCHAR(20) NOT NULL, AGE INT NOT NULL, ADDRESS CHAR(25), SALARY DECIMAL(18, 2), PRIMARY KEY(ID)); Commands completed successfully.
Let us insert r values into it −
insert INTO CUSTOMERS VALUES(1, 'Ramesh', 32, 'Ahmedabad', 2000.00); insert INTO CUSTOMERS VALUES(2, 'Khilan', 25, 'Delhi', 1500.00); insert INTO CUSTOMERS VALUES(3, 'kaushik', 23, 'Kota', 2000.00); insert INTO CUSTOMERS VALUES(4, 'Chaitali', 25, 'Mumbai', 6500.00); insert INTO CUSTOMERS VALUES(5, 'Hardik', 27, 'Bhopal', 8500.00); insert INTO CUSTOMERS VALUES(6, 'Komal', 22, 'MP', 4500.00); insert INTO CUSTOMERS VALUES(7, 'Muffy', 24, 'Indore', 10000.00);
Following query calculates the arc tangent value of the salary of all the customers −
SELECT NAME,AGE,SALARY, ATAN(SALARY) AS arc_salarytan FROM customers;
The result produced is as follows −
+----------+-----+----------+--------------------+ | NAME | AGE | SALARY | arc_salarytan | +----------+-----+----------+--------------------+ | Ramesh | 32 | 2000.00 | 1.57029632683656 | | Khilan | 25 | 1500.00 | 1.570129660227 | | kaushik | 23 | 2000.00 | 1.57029632683656 | | Chaitali | 25 | 6500.00 | 1.57064248064226 | | Hardik | 27 | 8500.00 | 1.57067867973662 | | Komal | 22 | 4500.00 | 1.57057410457633 | | Muffy | 24 | 10000.00 | 1.57069632679523 | +----------+-----+----------+--------------------+