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Chain Rule
dy/dx
Logs/Exponents
More Derivatives
Miscellaneous
100
3cos(3x+1)
y=sin(3x+1)
100
cos^2(y)
x=tan(y)
100
2e^x
2e^x
100
3x^2
x^3
100
y= cos (4x-5) (4)
y= sin (4x-5)
200
8x+20
(2x+5)^2
200
-(1/x)cos^2(xy)-(y/x)
x+tan(xy)=0
200
-e^(-x)
e^(-x)
200
12-16x(3x-2x^2)^3
(3x-2x^2)^4
200
y = 2(cos3x+1) x sin(3x+1)(3)
y= cos ^2 (3x+1)
300
x^3 8x^3(2x-5)^3 + 3x^2(2x-5)^4
x^3(2x-5)^4
300
x^2+y^2=13 (-2,3)
-(x/y), (2/3)
300
e^2 - e^x
xe^2 - e^x
300
(3x^2 - y) / (x-2y)
x^3-xy+y^2=4
300
y=4^(sinx) x ln(4) x cos(x)
y=4^(sinx)
400
3x^2cos(x^3)
sin(x^3)
400
-(x-1)/(y-1), (-2/3)
(x-1)^2+ (y-1)^2= 13 (3,4)
400
(1/ln10)
log10 e^x
400
(1) / (x-3)
ln (x-3)
400
(-2/x)
y=lnx^(-2)
500
28x^6sec^2(x^7)tan(x^7)
2sec(x^7)
500
y=(7/4)(x)-(.5) y=-(4/7)(x)+(29/7)
Find the lines that are tangent and normal to the curve at the given point: x^2+xy-y^2=1 (2,3)
500
(1/x), x>0
ln2 (log base 2 of x)
500
6x(5-2x)^4 + -8(5-2x)^3 (3x^2)
3x^2(5-2x)^4
500
y= -1(log base2 of x)^-2 * (1/xln2)
y=(1)/(log base2 of x)