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Differentiate tanx(where x in degrees)
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\[\tan x ^{o}\]
that is degree
sinx/cosx, cos^2x+sin^2x/cos^2x, 1/cos^2x, sec^2x
x is in degrees
yes. it can also be theta
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no
\[\frac{d(\tan \pi \frac{x}{180})}{d \pi \frac{x}{180} } \times d \frac{\pi \frac{x}{180}}{dx} = \sec^{2} \frac{\pi x}{180} \times \frac{\pi}{180} \]
perhaps something like this,not sure
thats what is written in sol
they have just change degree into radians thats all
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No, \[\frac{d}{dx}tanx=\sec^2{x} \] is only possible when x is in radians.
reqd ans is (pi)/180 (sec^2x) (here also x in degrees) actually before differentiating u have to convert x degree to radians ) and 1 degree = (pi)/180 radians
yes that's what i said.
okay..thanks!
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