| 67601 |
Find dy/dx |
e^(xy)=2y |
|
| 67602 |
Evaluate the Limit |
limit as x approaches 1/2 of ( square root of 4x^2+3-2)/(2x-1) |
|
| 67603 |
Evaluate the Limit |
limit as x approaches infinity of ((x-1)^2-(x+1)^2)/(7x-5) |
|
| 67604 |
Find the Derivative - d/dx |
x/( square root of x^2+y^2) |
|
| 67605 |
Find dy/dx |
ycos(x)=2x^2+3y^2 |
|
| 67606 |
Find dy/dx |
y=x^(x^2) |
|
| 67607 |
Find dx/dy |
x^2+y^2=a^2 |
|
| 67608 |
Evaluate the Limit |
limit as x approaches -2 of x^5+x^3+x |
|
| 67609 |
Find the Center and Radius |
(x-1)^2+(y^2)/25=1 |
|
| 67610 |
Evaluate the Limit |
limit as x approaches 0 of (cos(x)+3e^x)/(2e^x) |
|
| 67611 |
Evaluate the Limit |
limit as x approaches infinity of (e^x)/x |
|
| 67612 |
Evaluate the Limit |
limit as x approaches 0 from the right of (|x|)/x |
|
| 67613 |
Find dy/dx |
y=(e^x)/x |
|
| 67614 |
Evaluate the Limit |
limit as x approaches infinity of ( natural log of 3x)/( square root of 3x) |
|
| 67615 |
Evaluate the Limit |
limit as x approaches 4 of (x^2-8)(4x-8) |
|
| 67616 |
Find the Derivative - d/dt |
y=8t^-4 |
|
| 67617 |
Find dy/dx |
xe^y-10x+3y=0 |
|
| 67618 |
Evaluate the Integral |
integral from 0 to 3 of (x^2+1) with respect to x |
|
| 67619 |
Find dx/dy |
x^(2/3)+y^(2/3)=4 |
|
| 67620 |
Find dy/dx |
square root of x+y=x^4+y^4 |
|
| 67621 |
Find the Derivative - d/dx |
-1/((1+x)^2) |
|
| 67622 |
Find dy/dx |
xy+y^2=1 |
|
| 67623 |
Evaluate the Integral |
integral from -3 to 3 of (9-x^2) with respect to x |
|
| 67624 |
Find dy/dx |
y=e^(x/2) |
|
| 67625 |
Find dA/dr |
A=pir^2 |
|
| 67626 |
Evaluate the Integral |
integral of (e^x+e^(-x))^2 with respect to x |
|
| 67627 |
Find dy/dx |
y=5x^2e^(3x) |
|
| 67628 |
Find the Domain and Range |
f(x)=x^2 if x<=0; 1/x if x>0 |
|
| 67629 |
Integrate Using u-Substitution |
integral of x square root of x+2 with respect to x |
|
| 67630 |
Find dy/dx |
tan(4x+y)=4x |
|
| 67631 |
Find dy/dx |
y = natural log of x |
|
| 67632 |
Find dy/dx |
x^2+7y^2=7 |
|
| 67633 |
Find the Derivative - d/dx |
tan(x)-cot(x) |
|
| 67634 |
Find the Derivative - d/dx |
f(-1) |
|
| 67635 |
Find the Domain and Range |
g(x)=-x if x<-5; 3 if x>-5 |
|
| 67636 |
Evaluate the Integral |
integral from 1 to 4 of (2x+1) with respect to x |
|
| 67637 |
Find the Derivative - d/dx |
y=1/2x^2 square root of 16-x^2 |
|
| 67638 |
Find the Antiderivative |
(x+1)^2 |
|
| 67639 |
Integrate Using Trig Substitution |
integral of (x^2)/( square root of 4-x^2) with respect to x |
|
| 67640 |
Find the Antiderivative |
square root of 2 |
|
| 67641 |
Evaluate the Integral |
integral of (x^2)/( cube root of 1+2x) with respect to x |
|
| 67642 |
Find dy/dx |
2xy+y^2=x+y |
|
| 67643 |
Find the Antiderivative |
h(x)=(6x^2+2)/( square root of x^3+x+1) |
|
| 67644 |
Find dy/dx |
y=x^(e^x) |
|
| 67645 |
Evaluate the Integral |
integral from 0 to 49 of 1/( cube root of (27+2x)^2) with respect to x |
|
| 67646 |
Find the Derivative - d/dx |
x/(y^2) |
|
| 67647 |
Find the Maximum/Minimum Value |
f(x)=x+32/(x^2) |
|
| 67648 |
Find the Antiderivative |
1/( cube root of x) |
|
| 67649 |
Find the Derivative - d/dx |
e^xcosh(x) |
|
| 67650 |
Find the Tangent Line at (π,-1) |
y=(1+sin(x))/(cos(x)) , (pi,-1) |
, |
| 67651 |
Find Where Increasing/Decreasing |
f(x)=1/25x^3-1/5x^2-x+5 |
|
| 67652 |
Integrate By Parts |
integral of x^3e^(2x) with respect to x |
|
| 67653 |
Evaluate the Limit |
limit as x approaches infinity of x/(e^x) |
|
| 67654 |
Find the Derivative - d/dx |
y=sin(2x^3+5x) |
|
| 67655 |
Determine if Continuous |
f(x)=6 if x<-4; -10+x^2 if -4<=x<4; 2x-2 if x>=4 |
|
| 67656 |
Find dy/dx |
x^2+2xy-y^2+x=2 |
|
| 67657 |
Find the Derivative - d/dy |
(x+y)^2 |
|
| 67658 |
Find dy/dx |
3y^2=(2x-5)/(2x+5) |
|
| 67659 |
Find Where Increasing/Decreasing |
f(x)=(11-x)(x+1)^2 |
|
| 67660 |
Evaluate the Integral |
integral from 1 to 4 of (1/(x^2)-8/(x^3)) with respect to x |
|
| 67661 |
Use Logarithmic Differentiation to Find the Derivative |
y=( square root of x)^(3x) |
|
| 67662 |
Find dy/dx |
x^2-xy+y^2=1 |
|
| 67663 |
Find the Antiderivative |
pi |
|
| 67664 |
Find the Derivative - d/dθ |
thetacos(theta) |
|
| 67665 |
Find the Linearization at a=9 |
f(x) = square root of x , a=9 |
, |
| 67666 |
Evaluate the Limit |
limit as x approaches infinity of (x/(x+1))^x |
|
| 67667 |
Find Where Increasing/Decreasing |
f(x)=xe^x |
|
| 67668 |
Find dy/dx |
y = cube root of x^2 |
|
| 67669 |
Find the Second Derivative |
(sin(x)+cos(x)) |
|
| 67670 |
Find the Derivative - d/dx |
Y=(4x^(3/2)-2x^(1/2))^3 |
|
| 67671 |
Integrate By Parts |
integral of xe^(4x) with respect to x |
|
| 67672 |
Evaluate the Integral |
integral from 1 to infinity of ( natural log of x)/x with respect to x |
|
| 67673 |
Find the Derivative - d/dx |
(x^2-1) |
|
| 67674 |
Find dy/dx |
y=4^x |
|
| 67675 |
Find dy/dx |
x^3+y^3-9xy=0 |
|
| 67676 |
Integrate Using u-Substitution |
integral of e^(-x) with respect to x |
|
| 67677 |
Find the Derivative - d/dy |
x/(y^2) |
|
| 67678 |
Find the Derivative - d/dx |
(x-y)/(x+y) |
|
| 67679 |
Find dy/dx |
y=sin(x)^x |
|
| 67680 |
Find dy/dx |
x^2+y^2=x+y |
|
| 67681 |
Find the Tangent Line at (π,0) |
y=sin(sin(x)) , (pi,0) |
, |
| 67682 |
Find dy/dx |
y^2=10x |
|
| 67683 |
Find dy/dx |
2x^3=2y^2+5 |
|
| 67684 |
Evaluate the Limit |
limit as x approaches 2 of (2x+1)/( log base 2 of x) |
|
| 67685 |
Find the Derivative - d/dx |
y=sec(4x) |
|
| 67686 |
Find dy/dx |
3y^2=(4x-5)/(4x+5) |
|
| 67687 |
Find the Maximum/Minimum Value |
f(x)=3x^5-5x^3 |
|
| 67688 |
Evaluate the Limit |
limit as x approaches infinity of (1-x)/(1+x) |
|
| 67689 |
Find dy/dx |
2x^3y^4 = square root of x-y |
|
| 67690 |
Find the Derivative - d/dy |
ycos(xy) |
|
| 67691 |
Find dy/dx |
(dy)/(dx)=-x/y |
|
| 67692 |
Find the Derivative - d/dx |
(x^3+2)/3 |
|
| 67693 |
Find dy/dx |
y=5x |
|
| 67694 |
Evaluate the Integral |
integral of ((1+sin(2x))/(cos(2x))) with respect to x |
|
| 67695 |
Find dy/dx |
sin(x)=x(1+tan(y)) |
|
| 67696 |
Find the Derivative - d/dx |
x square root of y |
|
| 67697 |
Find dy/dx |
y=x^-8 |
|
| 67698 |
Find the Derivative - d/dx |
(x+1)^3-x^3 |
|
| 67699 |
Find the Slope |
-1/4 |
|
| 67700 |
Find the Maximum/Minimum Value |
y=|x| |
|