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The limit does not exist
If f(x)=square root of (x) , find f'(11)
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Find d2y/dx2
What is y=1/x3
Find the relative extreme points of the function, if they exist. Then sketch a graph of the function
G(x)=-x3+x2+8x+1
Relative min. point (-4/3, 149/27)
Relative max. point (2,13)
Find the Domain:
Square root of: (7+2x)
What is [-7/2, infinity)
Find limit:
lim as x > 10 (x approaches 10)
(x2-100)/x-10
What is 20
Find derivative:
y=-9.5x1/5
Answer on sheet:
Differentiate:
g(x)=(9x-1)/(4x+9)+x3
Find the relative extreme points of the function if they exist. Then sketch a graph of the function:
f(x)=x3-48x+123
Relative minimum point (4,-5)
Relative maximum point (-4,251)
For f(x) = -4x2-x-1, find (f(x+h)-f(x))/h
What is (-8x-4h-1)?
Find the simplified difference quotient for the given function.
f(x)=4x4
What is:
16x3+24x2h+16xh2+4h3
Find an equation for the tangent line to the graph of the given function at (-5,30)
f(x) = x2+5
Differentiate the function:
y=(4x2-13)-14
What is y'=-112x(4x2-13)-15
Find the relative extreme points of the function, if they exist:
g(x)=square root of (x2+6x+45)
Relative maximum point (-3,6)
Convert to radical notation. Assume all variables represent positive real numbers:
(5m5+2)-4/5
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What is c = 2
Differentiate the function:
y=(3x4-x+1)(-x5+7)
What is y'=-27x8+6x5-5x4+84x3-7
Differentiate the given function:
y=x2 square root of (6x-1)
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Draw a graph to match the description given:
f(x) is increasing over (-infinity,6) and decreasing over (6,infinity)
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A function f is given by f(x) = 1/(x+3)2. This function takes a number x, adds 3, squares the result, and takes the reciprocal of that result.
FInd f(4), f(0), f(a), f(t+3), f(x+h), and f(x+h)-f(x)/h
f(4) = 1/49
f(0) = 1/9
f(a) = 1/(a+3)2
f(t+3) = 1/(t+6)2
f(x+h) = 1/(x+h+3)2
f(x+h)-f(x)/h = (-h-2x-6)/(x+3)2(x+h+3)2
Find the simplified difference quotient:
f(x) = square root (2x+7)
answer on paper
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Find y'':
y=(3x+2)/(2x-5)
What is y''=(76)/(2x-5)3
Find the relative extreme points of the function, if they exist. Then graph the function.
g(x)=6x3-4
There are no relative extremes