WorksheetsSimple Integration
Total questions: 12
Worksheet time: 7mins
∫3 dx
31 + c
3−1 + c
3x + c
3x +c
y 41 is equivalent to
y4
y−4
4y
4y−1
3x52 is equivalent to
6x−5
32x−5
23x−5
32x5
∫ u6 u4 du
− u1 + c
u21 + c
u1+ c
−2u1 + c
∫5x4dx
x5
45x5+C
x5+C
20x3 + C
∫(x2−2x)dx
31x3−x2+C
x2 −2x+C
2x−2
31x3−x2
∫6x(x+2)dx
6x2+12x+C
x2 −2x+C
3x2+6x+C
2x3+6x2+C
∫(6x−1)dx
6x23+x+C
4x23−x+C
3x−21−x+C
I wasn't taught how to do this
∫(x21+x36)dx
−x−1−3x−2+C
−3x−3+−46x−4+C
−x−1−3x−2
−x−3x2+C
∫(5x2−7x+6)dx
35x−27x+6x+C
x+x+x+x+x+C
x3−3x2+6x+C
35x3−27x2+6x+C
∫ 3 5dy
35y−1 + c
y + c
3 5y + c
3y5 + c
∫ s2s4 + s4s2 + 3 ds
3s3 + s1 + c
3s3−s1+2 32 + c
s2 + s21 + 3 +c
3s3 − s1 + 3s + c
