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How to differentiate x^sinx ?hello mike, often, to differentiate a function y = f (x) with a variable base and exponent, you should make use of the identity g (x) h (x) = e h (x) ln g (x) and use your know rules for differentiating the exponential function to proceed

Write tan (x) so that it is terms of sin (x) and cos (x). Derivative of y=sin [cos (sinx)] ?Choose an expert and meet online. No packages or subscriptions, pay only for the time you need. ¢ € £ ¥ ‰ µ · • § ¶ ß ‹ › « » < > ≤ ≥ – — ¯ ‾ ¤ ¦ ¨ ¡ ¿ ˆ ˜ ° − ± ÷ ⁄ × ƒ ∫ ∑ ∞ √ ∼ ≅ ≈ ≠ ≡ ∈ ∉ ∋ ∏ ∧ ∨ ¬ ∩ ∪ ∂ ∀ ∃ ∅ ∇ ∗ ∝ ∠ ´ ¸ ª º † ‡ À Á Â Ã Ä Å Æ. The derivative of a function What's next a good way to get better at finding derivatives for trigonometric functions is more practice You can try out more practice problems at the top of this page Once you are familiar with this topic, you can also try other practice problems

Soon, you will find all derivatives problems easy to solve. Asked • 04/19/15 find the derivative of the following functions D^2 / dx2 (x sin x) Actually the 2nd derivative test is technically an alternative to the 1st derivative test to determine if a critical number generates a max or min value for the function, right The name for the test to determine points of inflection is the test for concavity. The derivatives of trigonometric functions consist of sinx, cosx,tanx, cotx, secx, and cscx

All these functions are continuous and differentiable in their _______.

The statement is true if f is periodic, then f' is periodic or cyclical Also the periods are equal Take a periodic example such as f = sinx = sin (x+npi) = sin (x+180n) where n = any integer f' = cosx = sin (x + pi/2) = sin (x+npi/2) = sin (x + 90n) both are periodic, just a phase shift of pi/2 or 90 degrees y= sinx = cos (x +3pi/2) any trigonometric function is periodic