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  1. An exponential function is a mathematical function in the form y=ab^x, where x and y are variables, and a and b are constants, b>0. For example, The diagram shows the graphs of y=2^x, y=0.4^x, and y=0.5(3^x). The graph of an exponential function has a horizontal asymptote.

  2. An exponential equation is an equation with exponents where the exponent (or) a part of the exponent is a variable. For example, 3 x = 81, 5 x - 3 = 625, 6 2y - 7 = 121, etc are some examples of exponential equations.

  3. How to find exponential functions. In order to find exponential functions: Find two points that lie on the graph. Form two equations in the form \bf{y=ab^x}. Solve the equations simultaneously.

  4. Struggling with exponential equations? This video breaks down the step-by-step process of solving exponential equations in the simplest way possible. Whether...

  5. How to solve equations with variables in the exponent, power point plus practice problems explained step by step.

  6. 3 Οκτ 2022 · We summarize below the two common ways to solve exponential equations, motivated by our examples. Steps for Solving an Equation involving Exponential Functions. Isolate the exponential function. If convenient, express both sides with a common base and equate the exponents.

  7. We will learn how to solve basic exponential equations. We will deal with the equations of the form. where a; b > 0 and f ; g are real-valued functions. In our examples these will be simple linear or quadratic functions.

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