Given y = tan x:
dy/dx = sec^2 x(secant of x squared)
dy/dx of tan(x) = sec^2(x) or secant squared of x.
That's the square of secant x = 1 / the square of cos x.
- the derivative with respect to x is 40y - The derivative with respect to Y is 40xSo, since both x and y equal 2, both derivatives yield 40*2 = 80
(xlnx)' = lnx + 1
x=2
There are several steps involved in how one can solve the derivative x plus y - 1 equals x2 plus y2. The final answer to this math problem is y'(x) = (1-2 x)/(2 y-1).
if y=aex+be2x+ce3x then its derivative dy/dx or y' is: y'=aex+2be2x+3ce3x
sec(x)tan(x)
- the derivative with respect to x is 40y - The derivative with respect to Y is 40xSo, since both x and y equal 2, both derivatives yield 40*2 = 80
Y = 36cot(x)Y' = dy/dx36cot(x)= - 36csc2(x)==========
Find the derivative of Y and then divide that by the derivative of A
y=3 cos(x) y' = -3 sin(x)
(xlnx)' = lnx + 1
x=2
Because the derivative of e^x is e^x (the original function back again). This is the only function that has this behavior.
In this case, you'll need to apply the chain rule, first taking the derivative of the tan function, and multiplying by the derivative of 3x: y = tan(3x) ∴ dy/dx = 3sec2(3x)
There are several steps involved in how one can solve the derivative x plus y - 1 equals x2 plus y2. The final answer to this math problem is y'(x) = (1-2 x)/(2 y-1).
D(y)= sin 2x
tan(b) = x/sqrt(y^2-x^2)