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NDA · Maths · Indefinite Integration
NDA Indefinite Integration — Formulas 1
Question
1
of 13
1.
What is the power rule
∫
x
n
d
x
\displaystyle\int x^n\,dx
∫
x
n
d
x
for
n
≠
−
1
n\neq-1
n
=
−
1
?
A
∫
x
n
d
x
=
x
n
+
1
n
+
1
+
C
\int x^n\,dx = \dfrac{x^{n+1}}{n+1} + C
∫
x
n
d
x
=
n
+
1
x
n
+
1
+
C
B
∫
x
n
d
x
=
x
n
−
1
n
−
1
+
C
\int x^n\,dx = \dfrac{x^{n-1}}{n-1} + C
∫
x
n
d
x
=
n
−
1
x
n
−
1
+
C
C
∫
x
n
d
x
=
n
x
n
−
1
+
C
\int x^n\,dx = n\,x^{n-1} + C
∫
x
n
d
x
=
n
x
n
−
1
+
C
D
∫
x
n
d
x
=
x
n
+
1
n
+
C
\int x^n\,dx = \dfrac{x^{n+1}}{n} + C
∫
x
n
d
x
=
n
x
n
+
1
+
C
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