∫1sinxcosxdx is equal to
logtanx + C
logsin2x + C
logsecx + C
logcosx + C
A.
Let I = ∫sin2x + cos2xsinxcosxdx = ∫sin2xsinxcosxdx + ∫cos2xsinxcosxdx = ∫tanx + cotxdx = logsecx + - logcscx + C = logsecxcscx + C = logtanx + C
∫2x + sin2x1 + cos2xdx is equal to
x + logtanx + C
xlogtanx + C
xtanx + C
x + tanx + C
∫18sin2x + 1dx is equal to
sin-1tanx + C
13sin-1tanx + C
13tan-13tanx + C
tan-13tanx + C
∫0π2logcosxsinxdx is equal to
π2
π4
π
0
The value of ∫- 124x2xdx is equal to
17
16
15
14
The value of ∫24x - 2x - 3x - 4dx is equal to
12
2
3
∫0π2sinxsinx + cosxdx is equal to
- π
3π2
∫20162017xx + 4033 - xdx is equal to
1/4
3/2
2017/2
1/2
∫- 11maxx, x3dx is equal to
3/4
1
∫x21 + x32dx is equal to
tan-1x2 + C
23tan-1x3 + C
13tan-1x3 + C
12tan-1x2 + C