“Evaluate” means to plug the x-values into the equation and solve. x f(x) -2 3-2 = 1/32 = 1/9 -1 1/3 0 1 1 3 2 9 The points in our chart are then plotted on the x-axis and y-axis of our graph giving us the fo
Exponential functions, such as those in the form of e^x, have unique characteristics in calculus. Learn how to calculate the integrals of...
Using properties of logarithms such as the power rule, we can solve exponential equations containing exponents with different bases. Use the following steps to solve exponential equations using the natural logarithm function. Take the natural logarithm of both sides of the ...
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Step 2: Solve for the limit of the function, using some basic properties of linear functions: The limit of ax as x tends to c is equal to ac The limit of a as x tends to c is a The limit of a + b is equal to the limit of a plus the limit of b Using this logic, the li...
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How do you solve exponential functions using the log function? Explain. use logarithmic differentiation to find \frac{dy}{dx} for x^y=y^x Use logarithmic differentiation to find y' for y = (1 + e^-x) sqrt(x^2 + 4)/e^cot x. Write y = 8x as a logarithmic function Write an equ...
Exponential Functions: The exponential functions have the form f(t)=Cektwithk≠0.. An offset of a function is the new function obtained by composition with a translation of the variable: t↦t+a, whereais a real number. We'll express the offsets of the exponential functions in the simp...