Trig Derivatives Cheat Sheet
Trig Derivatives Cheat Sheet - Derivatives of trig functions dx h sin(x) i =cos(x) dx h tan(x) i =sec2(x) dx h sec(x) i =sec(x)tan(x) dx h cos(x) i =°sin(x) dx h cot(x) i =°csc2(x) dx h csc(x) i =°csc(x)cot(x) Here is a summary of what we’ve discovered. Web derivatives of \text {tan}\phantom {\rule {0.1em} {0ex}}x,\text {cot}\phantom {\rule {0.1em} {0ex}}x,\text {sec}\phantom {\rule {0.1em} {0ex}}x, tanx, cotx, sec x, and \text {csc}\phantom {\rule {0.1em} {0ex}}x csc x. Web we now have derivative rules for all six trig functions, which was this chapter’s goal. Web in this section we expand our knowledge of derivative formulas to include derivatives of these and other trigonometric functions. The derivatives of the remaining trigonometric functions are as follows: We begin with the derivatives of the sine and cosine functions and then use them to obtain formulas for the derivatives of the remaining four trigonometric functions. Sum difference rule \left (f\pm g\right)^'=f^'\pm g^' constant out \left (a\cdot f\right)^'=a\cdot f^' product rule (f\cdot g)^'=f^'\cdot g+f\cdot g^'
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Derivatives Of Trig Functions Dx H Sin(X) I =Cos(X) Dx H Tan(X) I =Sec2(X) Dx H Sec(X) I =Sec(X)Tan(X) Dx H Cos(X) I =°Sin(X) Dx H Cot(X) I =°Csc2(X) Dx H Csc(X) I =°Csc(X)Cot(X)
Here is a summary of what we’ve discovered. Web we now have derivative rules for all six trig functions, which was this chapter’s goal. The derivatives of the remaining trigonometric functions are as follows: We begin with the derivatives of the sine and cosine functions and then use them to obtain formulas for the derivatives of the remaining four trigonometric functions.
Web In This Section We Expand Our Knowledge Of Derivative Formulas To Include Derivatives Of These And Other Trigonometric Functions.
Web derivatives of \text {tan}\phantom {\rule {0.1em} {0ex}}x,\text {cot}\phantom {\rule {0.1em} {0ex}}x,\text {sec}\phantom {\rule {0.1em} {0ex}}x, tanx, cotx, sec x, and \text {csc}\phantom {\rule {0.1em} {0ex}}x csc x. Sum difference rule \left (f\pm g\right)^'=f^'\pm g^' constant out \left (a\cdot f\right)^'=a\cdot f^' product rule (f\cdot g)^'=f^'\cdot g+f\cdot g^'