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17 terms

AP Calculus AB Multiple Choice 2003

Multiple Choice 2003
STUDY
PLAY
d/dx ( x³+1)²
6x²(x³+1)
∫ e^(-4x) dx over the interval [ 0 , 1 ]
¼ - 1/(4e⁴)
d/dx (2x+3)/(3x+4)
-5/(3x+4)²
∫sinx dx over the interval [ 0 , Π/4 ]
-√2 / 2 +1
∫ x² cos (x³) dx
1/3 sin (x³) + C
if f(x) = ln ( x + 4 + e^(-3x) ) then f'(0)=
-2/5
d/dx x² sin(2x)
2x ( sin(2x) + x cos(2x) )
f'(x)=x² - 2/x then f is decreasing
( 0 , 2^(1/3)
If the line tangent to the graph of the function f at the point ( 1 , 7 ) passes through the point ( -2 , -2 ) then f'(1)=
3
f = 2x e^x then f is concave down when
( -∞, -2 )
y'=2x+3. Find the equation for y if it passes through the point ( 1 , 2 )
y=x²+3x-2
f = 4x³-5x+3. Find the equation for the tangent line to the graph of f at x=-1
y = 7x + 11
A particle moves along the x-axis so that at time t≥0 its position is given by x(t)=2t³-21t²+72t-53. At what time t is the particle at rest?
3 and 4
What is the slope of the line tangent to the curve 3y²-2x²=6-2xy at ( 3 , 2 )
4/9
Let f be defined by f(x)= x³+x. If g(x) is the inverse of f(x) and g(2)=1 find g'(2)
¼
d/dx ∫sin(t³)dt [ 0, x²]
2x sin (x⁶)
f(x)=( x³-2x²+3x+4)/(4x³-3x²+2x-1) find the limit as x->∞
1/4