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What else can I help you with?
What does function rule mean in math?
The rule of a function in math is what relates the input value to the output value. For example, if f(x) = x2, the "function rule" is to square the input value to get the output value.
How do you return a value in a PHP function?
Below is a simple example of how you could return a value in a PHP function. <?php function returnme($value) { return $value; } echo returnme('hello'); // outputs: hello ?>
Is function always return a value?
no, every function can not return a value. for example void name() { cout<<"Hello world"; } this function does not return any value due to the key word void that tells the compiler that the function does not returns a value.
What function is a logical function that returns one value if the statement is true and returns a different value if the statement is false?
isdigit is an example (see in ctype.h)
Why doesnt the graph of a function have two different points with the same x coordinate?
That's how "function" is defined. If you have two points with the same x-coordinates, you have a "relation", but not a "function". A function is a special type of relation. The idea of a function is that, for every value of the independent variable (for example, "x"), the dependent variable (for example, "y") is uniquely defined. In other words, you can consider a function as a rule that assigns a y-value uniquely to every x-value.
The Taj Mahal served as an example of aesthetic value and for this kind of function.?
tomb
What is the point of graphing a trig function (sin cos etc.)?
The functions are periodic and so, given any value (within the range) the function can take the value several times, Graphing the function can help you determine secondary points at which the function takes a given value.
What is the arc function for trigonometric relationships?
The trigonometric function of an angle gives a certain value The arc trigonometric function of value is simply the angle For example, if sin (30 degrees) = 0.500 then arc sine ( 0.500) = 30 degrees
What is an example of a simple borel measurable function?
One example of a simple Borel measurable function is the indicator function of a Borel set. This function takes the value 1 on the set and 0 outside the set, making it easy to determine its measurability with respect to the Borel sigma algebra.
How do you evaluate functions?
To evaluate a function means to replace the variable with some value, and calculate the value of the function. For example, in the parabola y = x2 (or, using functional notation, f(x) = x2), if you replace x with 10, and calculate x2, you are evaluating the function for that specific value.
Is the time you take to go to the library a function of the distance to the library please explain?
yes because its the range value of the domain
How do you find the range from the set of domains?
You need to have some idea about the behavior of whatever function you are using. As an example, if your function is f(x) = x2, you probably know that the lowest value this can have is 0 (for x = 0), and that for other values of x, the function will be positive. Also, that the function can achieve any positive value. So, in summary, for the set of real numbers, the function can take on any value greater or equal to zero. As another example, the sine function can only produce values between -1 and 1 (inclusive).
