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WorksheetsIntegral
Total questions: 15
Worksheet time: 34mins
∫ 8x dx
4x2
8
4x2 + C
8x2+C
∫ x36 dx
−x43+c
−x23 + c
−2x23 + c
−3x2 +c
∫x2x dx
72x3x+c
x3x+c
52x25+ c
31x3x+c
∫(x3x6−xx) dx
41x4−x2+c
41x4+x2+c
41x4−21x+c
41x4+2x1+c
∫(2x+1)dx
x2+c
21x2+x+c
x2+x+c
21x2+c
∫(x2−2x+5)dx
31x3−21x2+5x+c
31x2−21x2+c
31x3−2x2+c
31x3−x2+5x+c
∫x2(x+2)dx
41x4+32x3+c
41x4+31x3+c
41x4+2x3+c
41x4+x3+c
∫(x2+3)2 dx
51x5 + 2x3+9x + c
x4+6x2+9 +c
51x5+x3+9x+c
51x5+2x3+6x+c
∫(3x−x22)2 dx
3x2+4x−1−34x−3+c
3x3+4x−1+32x−3+c
3x3+4x−1+34x−3+c
9x2−4x−2+4x−4+c
f′(x)=x2−2x−4 dan f(3)=8, maka f(x)=....
31x3−x2−4x−20
31x3−x2−4x+4
31x3−x2−4x−4
31x3−x2−4x+20
f′(x)=(x−2)(x−4) danf(3)=1, makaf(x)=...
31x3−3x2+8x+5
31x3−3x2+8x−5
31x3−3x2+8x+7
31x3−6x2+8x+7
Diketahui f′(x) = 2(3x2−1) dan f(−1)=5. maka nilai f(2) = ...
2x3−2x+9
6x2−2x+5
2x3−2x+5
6x3−2x+5
∫ 4x3(x4−1)2 dx
(x4−1)3+c
31(x4−1)3+c
34(x4−1)3+c
4(x4−1)3+c
∫3x2x3−1 dx
3(x3−1)23+c
2(x3−1)21+c
(x3−1)23+c
32(x3−1)23+c
∫x2(x3−1)3dx
31(x3−1)4+c
121(x3−1)4+c
41(x3−1)4+c
(x3−1)4+c
