What Is The Derivative Of E 3x How to find the derivative of e 3x using the Chain Rule Using the chain rule the derivative of e 3x is 3e 3x Finally just a note on syntax and notation the exponential function
The derivative of e 3x is 3e 3x To find the derivative of e 3x we will use the below methods Logarithmic differentiation Chain rule of derivatives First principle of derivatives AI explanations are generated using OpenAI technology AI generated content may present inaccurate or offensive content that does not represent Symbolab s view Math can be an
What Is The Derivative Of E 3x
What Is The Derivative Of E 3x
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We differentiate e 3x using the chain rule This is a standard chain rule problem where the outside functions f x is e x and the inside function g x The derivative of y e 3x is 3e 3x To differentiate y e 3x we use the chain rule Let u 3x then y e u The derivative of e u is e u multiplied by the derivative of u with respect to x
Free math problem solver answers your algebra geometry trigonometry calculus and statistics homework questions with step by step explanations just like a math tutor The derivative of e 3x is equal to three times e to the power of three x In mathematical terms the equation can be expressed as d dx e 3x 3e 3x The derivative
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Since 0 0 is constant with respect to e e the derivative of 0 0 with respect to e e is 0 0 Free math problem solver answers your algebra geometry trigonometry calculus and statistics The derivative of e 3x is 3e 3x The function e 3x is an exponential function with an exponent 3x In this note we will find the derivative of e to the power 3x by the first principle of
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How to find the derivative of e 3x using the Chain Rule Using the chain rule the derivative of e 3x is 3e 3x Finally just a note on syntax and notation the exponential function
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The derivative of e 3x is 3e 3x To find the derivative of e 3x we will use the below methods Logarithmic differentiation Chain rule of derivatives First principle of derivatives
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