Answer to Question #61480 in Trigonometry for isa

Question

1 Integrate
∫(x3+3x2+2x+4)
∫(x3+3x2+2x+4)

x44+x3+x2+4x+c
x44+x3+x2+4x+c

x42−x3+x2+4x+c
x42−x3+x2+4x+c

3x44+2x3+x+c
3x44+2x3+x+c

6x4−3x2+c
6x4−3x2+c
2 Evaluate
∫(3x−2)6dx
∫(3x−2)6dx

(3x+2)72+c
(3x+2)72+c

(3x+2)721+c
(3x+2)721+c

(3x−2)721+c
(3x−2)721+c

3(3x−2)72+c
3(3x−2)72+c
3 Evaluate
∫cos(6x+4)dx
∫cos⁡(6x+4)dx

sin(6x+4)6+c
sin⁡(6x+4)6+c

cos(6x+4)6+c
cos⁡(6x+4)6+c

tan(6x+4)6+c
tan⁡(6x+4)6+c

sec(6x+4)6+c
sec⁡(6x+4)6+c
4 Evaluate
∫3ex+5cos(x)−10sec2(x)dx
∫3ex+5cos⁡(x)−10sec2⁡(x)dx

3e2+5sinx−10tanx+c
3e2+5sin⁡x−10tan⁡x+c

3ex+cosx−10tanx+c
3ex+cos⁡x−10tan⁡x+c

3ex+5sinx−10secx+c
3ex+5sin⁡x−10sec⁡x+c

2ex−x−10tanx+c

Answer 1

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