limx->3 (2x3-4x+7)
49
d/dx(x4-2x3+3x+14)
4x3-6x2+3
∫ 4x10 dx = ?
4/11 x11 +c
v(t)=3cos(t2) t(2)=6 Find p(7)
p(7)= 6.291
∫03pi/2 sin(t)dt =?
1
limx->oo ((10x6+4x)/(2x-4x5))
2
d/dx(csc(x))
-csc(x)cot(x)
∫03 (9x-14)dx =?
-1.5
Find area between lines: [0,0.63] y=2x2 y=sqrt(x)
0.167
limx->a((x2-a2)/(x-a)) = ?
2a
limx->1 ((x2+2x-3)/(x2-1))
2
d/dx(sqrt(x)* 4ex)
4exx1/2+2exx-1/2
d/dx (∫ox(cos(t))dt) =?
cos(x)
Find volume of y=2x+1 rotated around x-axis
between x=1 & x=4
367.566
Solve for x.
4*32x-5=32
(5+log38)/2
limx->1((lnx)/(x-1))
1
d/dx((x2+3x-5)/(x2+2))
(-x4-6x3+15x2+4x+6)/(x3+2)2
Find average: f(x)=x2+2 [-1,2]
3
Find the area under the curve using left hand intervals:
x| 0 | 2 | 4 | 6
y| 2 | 17 | 9 | 11
L3= ?
L3= 56
d/dx(x2+y2=25)
y'=-x/y
limx->2 f(x) f(x)= {x3-2 x<2
3x2-6 x>2
6
d/dx(cos(ex))
-sin(ex)* ex
∫(x3cos(x4+2))dx = ?
1/4sin(x4+2)+c
The graph y= x2 has semi circles cross sections perpendicular to the x-axis. Find volume from x=0 to x=3
76.341
f(x)=2x2-6x+4 g(x)=f-1(x) Find g'(x) @ (2,1)
-1/2