domain and range of exponential functions worksheet with answers


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PDF Unit 4: Exponential Functions

The general form of an exponential function is: y = abx Where a represents your starting or initial value/population and y-intercept b represents your growth/decay factor Features: Variable is in the power (exponent) versus the base Start small and increase quickly or vice versa

PDF DOMAIN AND RANGE OF EXPONENTIAL FUNCTIONS

The student is expected to determine the domain and range of exponential A 9A functions of the form f(x) = abx and represent the domain and range using inequalities TELL ME MORE

PDF Exponential Functions Date Period

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  • How do you find the domain and range of an exponential function?

    The exponential function y = ax , can be shifted k units vertically and h units horizontally with the equation y = a ( x + h) + k . Then the domain of the function remains unchanged and the range becomes { . Find the domain and range of the function y = 3x + 2 . Graph the function on a coordinate plane.

  • What is the general form of an exponential function?

    The general form of the exponential function is f(x) = abx, where a is any nonzero number, b is a positive real number not equal to 1. The base, b, is a constant called the growth factor, with b > 0 and b ≠ 1 . If b > 1, the function grows at a rate proportional to its size. If 0 < b < 1, the function decays at a rate proportional to its size.

  • What is the domain of a function?

    The graph is nothing but the graph y = (1 4)x compressed by a factor of 2 . The function is defined for all real numbers. So, the domain of the function is set of real numbers. As x tends to ∞ , the value of the function tends to zero and the graph approaches x -axis but never touches it. As x tends to − ∞ , the function also tends to ∞ .

  • How do you find an exponential function that passes through points?

    Find an exponential function that passes through the points ( − 2, 6) and (2, 1). Because we don’t have the initial value, we substitute both points into an equation of the form f(x) = abx, and then solve the system for a and b. 6 = ab − 2 6 b − 2 = a Divide a = 6b2 Use properties of exponents to rewrite the denominator

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