0
What else can I help you with?
What number will the function return if the input is 12.2?
36.6
How do you get a period of 3 in a cosine function?
The argument of the cosine function must be (2pi/3)*x radians
What is the value of the function when the input equals zero?
To determine the value of a function when the input equals zero, you need to evaluate the function at that specific point by substituting zero into the function's equation. For example, if the function is defined as ( f(x) = 2x + 3 ), then ( f(0) = 2(0) + 3 = 3 ). The output will vary depending on the specific function being used.
What is the parent function for y -14x 3?
The parent function for the equation ( y - 14x^3 ) is the cubic function ( y = x^3 ). In this case, the given equation represents a transformation of the parent function, where the term ( -14x^3 ) indicates a vertical stretch by a factor of 14 and a reflection across the x-axis. The transformation does not change the fundamental nature of the cubic function itself.
What are the zeros of the function square root of 7x plus 3?
To find the zeros of the function ( f(x) = \sqrt{7x + 3} ), we set the function equal to zero: ( \sqrt{7x + 3} = 0 ). Squaring both sides gives ( 7x + 3 = 0 ). Solving for ( x ) results in ( x = -\frac{3}{7} ). Therefore, the zero of the function is ( x = -\frac{3}{7} ).
What number will the function return if the input is 12.2?
36.6
In the inverse variation function what happens to the output when the function's input is multiplied by 3?
the output is divided by 3.
What is the amplitude of the function y -3 sin 3x?
amplitude of the function y =-3 sin 3x
How do you get a period of 3 in a cosine function?
The argument of the cosine function must be (2pi/3)*x radians
In the inverse variation function what happens to the output when the function input value is divided by 3?
The output is multiplied by 3.
What is a function of a skin?
3
What is the value of the function when the input equals zero?
To determine the value of a function when the input equals zero, you need to evaluate the function at that specific point by substituting zero into the function's equation. For example, if the function is defined as ( f(x) = 2x + 3 ), then ( f(0) = 2(0) + 3 = 3 ). The output will vary depending on the specific function being used.
What is the parent function for y -14x 3?
The parent function for the equation ( y - 14x^3 ) is the cubic function ( y = x^3 ). In this case, the given equation represents a transformation of the parent function, where the term ( -14x^3 ) indicates a vertical stretch by a factor of 14 and a reflection across the x-axis. The transformation does not change the fundamental nature of the cubic function itself.
What is the amplitude of the function y 3 sin 3x?
3
What are the zeros of the function square root of 7x plus 3?
To find the zeros of the function ( f(x) = \sqrt{7x + 3} ), we set the function equal to zero: ( \sqrt{7x + 3} = 0 ). Squaring both sides gives ( 7x + 3 = 0 ). Solving for ( x ) results in ( x = -\frac{3}{7} ). Therefore, the zero of the function is ( x = -\frac{3}{7} ).
Given the parent function of f(x) x3 what change will occur when the function is changed to f(x and minus 3)?
When the function is changed to ( f(x - 3) ), it represents a horizontal shift of the parent function ( f(x) = x^3 ) to the right by 3 units. This means that each point on the graph of the cubic function will move 3 units to the right along the x-axis, while the shape of the graph remains unchanged.
If an inverse function undoes the work of the original function the original functions range becomes the inverse functions?
Maybe; the range of the original function is given, correct? If so, then calculate the range of the inverse function by using the original functions range in the original function. Those calculated extreme values are the range of the inverse function. Suppose: f(x) = x^3, with range of -3 to +3. f(-3) = -27 f(3) = 27. Let the inverse function of f(x) = g(y); therefore g(y) = y^(1/3). The range of f(y) is -27 to 27. If true, then f(x) = f(g(y)) = f(y^(1/3)) = (y^(1/3))^3 = y g(y) = g(f(x)) = g(x^3) = (x^3)^3 = x Try by substituting the ranges into the equations, if the proofs hold, then the answer is true for the function and the range that you are testing. Sometimes, however, it can be false. Look at a transcendental function.
