Calculate the higher derivatives.
y = tan(x)
y'' | = | |
y''' | = |
If
f(x) = sin(x)
and
g(x) = cos(x),
determine the following.
f ^{(4n + 1)}(x) |
= |
g^{(4n + 1)}(x) |
= | |||
f ^{(4n + 2)}(x) |
= |
g^{(4n + 2)}(x) |
= | |||
f ^{(4n + 3)}(x) |
= |
g^{(4n + 3)}(x) |
= | |||
f ^{(4n + 4)}(x) |
= |
g^{(4n + 4)}(x) |
= |
Now, use your answers to calculate
F^{(159)}(x)
when
F(x) = 4 sin(x) + 3 cos(x).
F^{(159)}(x)
=
Find an equation of the tangent line to
y = 3x tan(x)
at
x = π.
Find the values of x on the interval
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