Graph the following for −2π≤x≤2π.
y=4cosx
y=sin23x
y=4cos(2x−3π2)
y=sin(x−π6)
y=−12sinx
Graph the following.
y=−85cos(x5+π3) over [−5π,10π]
y=4sin(2x−π6) over [−π,2π]
y=52cos(2x+π4) from −π to π
y=cos(x+π4) from −2π to 2π
Graph the following.
y=1+cosx for −2π≤x≤2π
y=2−sinx from −π to 3π2
y=2+2sin(x3−π6) from −π to 2π
y=2−3cos2x over [−2π,π] (omit finding the x-intercepts)
Graph the following. Label interecepts and other important features (e.g., asymptotes)
y=−tanx over [−2π,2π]
y=−secx from −π to π
y=12tan2x from −5π4 to 3π8
y=csc3x for −π2≤x≤5π6
y=2tanx2 from −3π to 5π2
y=−csc(4x+π) from −π2 to π2