| 43801 |
Find the Second Derivative |
y=sin(x)cos(x) |
|
| 43802 |
Find the Second Derivative |
y=11xcos(x) |
|
| 43803 |
Find the Second Derivative |
y=4sec(x) |
|
| 43804 |
Find the Second Derivative |
-x^2+2xy=4 |
|
| 43805 |
Find the Degree |
sin(theta)=1/2 |
|
| 43806 |
Find the Second Derivative |
7x^2+y^2=4 |
|
| 43807 |
Find Where Increasing/Decreasing Using Derivatives |
f(x)=(5x)/(x^2+1) |
|
| 43808 |
Find Where Increasing/Decreasing Using Derivatives |
f(x)=1/4x^4-1/3x^3-3x^2 |
|
| 43809 |
Find Where Increasing/Decreasing Using Derivatives |
f(x)=(6x)/(x^2+100) |
|
| 43810 |
Divide |
180/3 |
|
| 43811 |
Divide |
((2pi)/3)÷4 |
|
| 43812 |
Divide |
162/2 |
|
| 43813 |
Divide |
15÷2 |
|
| 43814 |
Evaluate the Summation |
sum from n=1 to 3 of n-1 |
|
| 43815 |
Evaluate the Summation |
sum from i=0 to 9 of 9(-3/4)^i |
|
| 43816 |
Convert to a Decimal |
1/infinity |
|
| 43817 |
Convert to a Decimal |
5/13 |
|
| 43818 |
Find the Inflection Points |
f(x)=x square root of x+24 |
|
| 43819 |
Find the Tangent Line at the Point |
y=8xe^x , (0,0) |
, |
| 43820 |
Find the Tangent Line at the Point |
(y-3)^2=4(x-5) , (6,1) |
, |
| 43821 |
Find the Tangent Line at the Point |
y=7x^2-x^3 , (1,6) |
, |
| 43822 |
Find dy/dx at (2,-6) |
y^2-x^3=28 ; (2,-6) |
; |
| 43823 |
Find the Area Between the Curves |
y=81-x^4 |
|
| 43824 |
Find the Second Derivative |
f(x)=x^2e^(12x) |
|
| 43825 |
Find the Second Derivative |
f(x)=sin(4x^2) |
|
| 43826 |
Find the Second Derivative |
f(x)=4x-5x^(9/10) |
|
| 43827 |
Find the Second Derivative |
f(x)=6x^3+7x^2+8x |
|
| 43828 |
Find the Second Derivative |
f(t) = square root of 6t+3 |
|
| 43829 |
Find the Tangent at a Given Point Using the Limit Definition |
y=x+x(x-2) , (2,7) |
, |
| 43830 |
Find the Derivative Using Chain Rule - d/dx |
(7x-4)^7 |
|
| 43831 |
Find Where Increasing/Decreasing Using Derivatives |
x^6-3x^5 |
|
| 43832 |
Find the Derivative Using Chain Rule - d/d@VAR |
f(theta)=cos(theta^2) |
|
| 43833 |
Find Where Increasing/Decreasing Using Derivatives |
4x^4-24x^2 |
|
| 43834 |
Find Where Increasing/Decreasing Using Derivatives |
(25x^2+16)/(25x^2-16) |
|
| 43835 |
Find the Derivative Using Chain Rule - d/dy |
tan(x/y) |
|
| 43836 |
Find the Local Maxima and Minima |
x^3-20x^2+100x |
|
| 43837 |
Find the Local Maxima and Minima |
8x^4-48x^2 |
|
| 43838 |
Find the Antiderivative |
3sec(x)^2+2 |
|
| 43839 |
Find the Antiderivative |
sin(x)-cos(x) |
|
| 43840 |
Find the Antiderivative |
cos(x/2) |
|
| 43841 |
Find the Antiderivative |
natural log of x^2-3x+3 |
|
| 43842 |
Find the Antiderivative |
e^(sin(x))cos(x) |
|
| 43843 |
Find the Antiderivative |
pix |
|
| 43844 |
Find the Antiderivative |
4x^3-2 square root of x+8x+10 |
|
| 43845 |
Find the Antiderivative |
1/(sec(x)) |
|
| 43846 |
Find the Antiderivative |
square root of x^3+6 |
|
| 43847 |
Find the Antiderivative |
(x+2) |
|
| 43848 |
Find the Antiderivative |
1/(y+5) |
|
| 43849 |
Find the Asymptotes |
6/(x-7) |
|
| 43850 |
Find the Asymptotes |
(3x^3-x^2-12x+4)/(x^2+3x+2) |
|
| 43851 |
Evaluate Using L'Hospital's Rule |
limit as x approaches infinity of ( natural log of 3x)/(e^(7x)) |
|
| 43852 |
Find Where Increasing/Decreasing |
f(x)=4cos(x)^2 |
|
| 43853 |
Find the Derivative Using Quotient Rule - d/dy |
-(2x)/(3y) |
|
| 43854 |
Find the Derivative Using Quotient Rule - d/dx |
-(2x)/(3y) |
|
| 43855 |
Find the Second Derivative |
7cot(x) |
|
| 43856 |
Find the Second Derivative |
6xcos(x^2) |
|
| 43857 |
Find the Second Derivative |
e^(7x)sin(x) |
|
| 43858 |
Find the Second Derivative |
4x-5x^(9/10) |
|
| 43859 |
Find the Third Derivative |
7cot(x) |
|
| 43860 |
Find the Second Derivative |
4 natural log of x |
|
| 43861 |
Find the Second Derivative |
14xcos(x) |
|
| 43862 |
Find the Second Derivative |
[2sin(-4x-3)] |
|
| 43863 |
Find the Critical Points |
f(x)=3x^4-20x^3+24x^2 |
|
| 43864 |
Find the Critical Points |
f(x)=cos(x)+2x |
|
| 43865 |
Write in y=mx+b Form |
y-6=1/12(x-36) |
|
| 43866 |
Write in y=mx+b Form |
y-7=1/14(x-49) |
|
| 43867 |
Find Where Undefined/Discontinuous |
f(x)=6/(x^2-2x-8) |
|
| 43868 |
Find the Domain |
f(x)=x/(1- natural log of x-7) |
|
| 43869 |
Find the Concavity |
x^2-x- natural log of x |
|
| 43870 |
Find the 5th Term |
5 , 10 , 20 |
, , |
| 43871 |
Find the Derivative of the Integral |
y=sec(theta)(theta-tan(theta)) |
|
| 43872 |
Write as a Single Logarithm |
13 natural log of x-12 natural log of x^2+16 |
|
| 43873 |
Find the Absolute Max and Min over the Interval |
f(x)=x^3-27x , [0,6] |
, |
| 43874 |
Evaluate Using the Squeeze Theorem |
limit as x approaches infinity of (sin(x))/x |
|
| 43875 |
Multiply |
50*50 |
|
| 43876 |
Multiply |
28*3 |
|
| 43877 |
Multiply |
64*5 |
|
| 43878 |
Find the Critical Points |
1+2cos(x) |
|
| 43879 |
Find the Critical Points |
x^5-5x^3 |
|
| 43880 |
Find the Asymptotes |
f(x)=(x^2+36)/(x^2-36) |
|
| 43881 |
Find the Asymptotes |
f(x)=(6x)/(x^2-5x) |
|
| 43882 |
Find the Asymptotes |
f(x)=(x^2-2x-8)/(x^2-6x+8) |
|
| 43883 |
Find the Inverse |
(x+4)/(3x-2) |
|
| 43884 |
Find the Second Derivative |
w=3z^2e^z |
|
| 43885 |
Find the Second Derivative |
-3x^2+xy=11 |
|
| 43886 |
Find the Second Derivative |
y=(5x^3)/3-7x |
|
| 43887 |
Find the Second Derivative |
y=5cot(x) |
|
| 43888 |
Find the Second Derivative |
y=5csc(x)sec(x) |
|
| 43889 |
Find the Second Derivative |
y=6xcos(x) |
|
| 43890 |
Find the Second Derivative |
y=7xsin(x^2) |
|
| 43891 |
Find the Second Derivative |
y=cos(sin(3theta)) |
|
| 43892 |
Find the Second Derivative |
y=3cot(x) |
|
| 43893 |
Find the Second Derivative |
y=10xcos(x) |
|
| 43894 |
Find the Second Derivative |
y=8cot(x) |
|
| 43895 |
Find the Second Derivative |
y = square root of 9x+9 |
|
| 43896 |
Find the Third Derivative |
y=(x^3-2x)^2 |
|
| 43897 |
Find the Third Derivative |
x^2+2y^2=1 |
|
| 43898 |
Find the Third Derivative |
y=4xsin(x) |
|
| 43899 |
Find the Second Derivative |
y=(x^3-2x)^2 |
|
| 43900 |
Find the Second Derivative |
y=6cot(x) |
|