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10 questions
∫a dx =
ax + x + C
ax + C
ax
ax2 + C
Find the integral:
1/3(x4 + 3)3 + c
1/12(x4 + 3)3 + c
3/4(x4 + 3)3 + c
1/4(x4 + 3)3 + c
∫x dx =
x + C
x 2 + C
x 2/2 + C
x 2/2
∫x2 dx =
x3/3+ C
x/3+ C
x3 C
x3/3
1 x 6 + C
1/6 x 6 + C
1/6 x 6 + x5 + C
1/6 x 6
∫ 4x6 − 2x3 + 7x − 4 dx
x6 − 2x3 + 7x − 4
x7 − 1/2 x4 + 7/2 x2 − 4x + C
4/7 x7 − 2 x4 + 7x2 − 4
4/7 x7 − 1/2 x4 + 7/2 x2 − 4x + C
∫ x1/2 dx
= 2x3/2 + c
= 2x3+ c
= 2x3/2/3 + c
= 2x3/2/3
∫(x + 2)2 dx
= 2x3/2/3 + 2x2 + 4x + c
= 2x3/2/3 + 2x2 + 4x
= 2x3 + 2x2 + 4x + c
= 2x3/2/3 + c
-6x3 + 9x2 + 4x - 3 dx =
-3x + x2 -3x + C
-3x4/2 + x2 -3x + C
-3x4/2 + x2 -3x
-3x4/2 + x2
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