36.6
The argument of the cosine function must be (2pi/3)*x radians
A zero of a function is the value of the independent variable which makes the value of the function equal to zero. Sometimes called a root of the function, as well.Example: f(x) = x - 3. The value of x, which makes f(x) = 0 is x = 3, so the zero of the function is x=3.For f(x) = x2 - 9: The values, {x=3 and x=-3} both are zeros of this function.To make it more simple, when looking at a graph, the zero is where your function crosses or touches the x-axis. These are REAL zeros. Sometimes, however, the zero might be an imaginary number. You cannot see it on the graph. So you have to work out the problem to determine ALL POSSIBLE zeros.A zero of a function is the value of the independent variable which makes the value of the function equal to zero. Sometimes called a root of the function, as well.Example: f(x) = x - 3. The value of x, which makes f(x) = 0 is x = 3, so the zero of the function is x=3.For f(x) = x2 - 9: The values, {x=3 and x=-3} both are zeros of this function.
3
The rate of change for the linear (not liner) function, y = 2x +/- 3 is 2.
36.6
amplitude of the function y =-3 sin 3x
the output is divided by 3.
The argument of the cosine function must be (2pi/3)*x radians
3
The output is multiplied by 3.
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3
2+3=
3
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.
g(-3) and g(5) are not functions but the values of the function g(x) at the points x = -3 and x = 5.