CALC 3 Exam 2
Rose Curve-CORRECT ANSWER -r = asin(n(theta))
r = acos(n(theta)
How do you determine the # of petals on a rose curve?-CORRECT ANSWER
-if n is odd = n petals
if n is even = 2n petals
Area formula in polar coordinates-CORRECT ANSWER -
Power reduction formula-CORRECT ANSWER -sin²(x) = (1-cos(2x))/2
dy/dx =-CORRECT ANSWER -(dy/dt)/(dx/dt)
area between curves formula-CORRECT ANSWER -
conversion forumlas from polar to parametric-CORRECT ANSWER -x =
rcos(theta)
y = rsin(theta)
arc length formula for polar coordinates-CORRECT ANSWER -
, half angle identity-CORRECT ANSWER -
base terms of a limacon-CORRECT ANSWER -r = a±bcos
r = a±bsin
Cardioid-CORRECT ANSWER -a/b = 1
No loop-CORRECT ANSWER -a > b
Loop-CORRECT ANSWER -b > a
dimpled-CORRECT ANSWER -1<a/b<2
Convex-CORRECT ANSWER -a/b > 2
polor coordinate basic form-CORRECT ANSWER -(r, θ)
if a polar equation is cosine where is it symmetrical?-CORRECT ANSWER -
horizontal-axis
Rose Curve-CORRECT ANSWER -r = asin(n(theta))
r = acos(n(theta)
How do you determine the # of petals on a rose curve?-CORRECT ANSWER
-if n is odd = n petals
if n is even = 2n petals
Area formula in polar coordinates-CORRECT ANSWER -
Power reduction formula-CORRECT ANSWER -sin²(x) = (1-cos(2x))/2
dy/dx =-CORRECT ANSWER -(dy/dt)/(dx/dt)
area between curves formula-CORRECT ANSWER -
conversion forumlas from polar to parametric-CORRECT ANSWER -x =
rcos(theta)
y = rsin(theta)
arc length formula for polar coordinates-CORRECT ANSWER -
, half angle identity-CORRECT ANSWER -
base terms of a limacon-CORRECT ANSWER -r = a±bcos
r = a±bsin
Cardioid-CORRECT ANSWER -a/b = 1
No loop-CORRECT ANSWER -a > b
Loop-CORRECT ANSWER -b > a
dimpled-CORRECT ANSWER -1<a/b<2
Convex-CORRECT ANSWER -a/b > 2
polor coordinate basic form-CORRECT ANSWER -(r, θ)
if a polar equation is cosine where is it symmetrical?-CORRECT ANSWER -
horizontal-axis