Integral of Polynomials
∫
(
3
x
7
-
6
x
6
+
6
x
5
-
x
4
-
7
x
3
+
10
x
2
+
3
x
+
2
)
d
x
=
∫
3
x
7
d
x
+
∫
-6
x
6
d
x
+
∫
6
x
5
d
x
+
∫
-
x
4
d
x
+
∫
-7
x
3
d
x
+
∫
10
x
2
d
x
+
∫
3
x
d
x
+
∫
2
d
x
=
3
∫
x
7
d
x
-
6
∫
x
6
d
x
+
6
∫
x
5
d
x
-
∫
x
4
d
x
-
7
∫
x
3
d
x
+
10
∫
x
2
d
x
+
3
∫
x
d
x
+
2
∫
1
d
x
=
3
(
1
8
x
8
)
-
6
(
1
7
x
7
)
+
6
(
1
6
x
6
)
-
(
1
5
x
5
)
-
7
(
1
4
x
4
)
+
10
(
1
3
x
3
)
+
3
(
1
2
x
2
)
+
2
(
x
)
+
C
=
3
8
x
8
-
6
7
x
7
+
x
6
-
1
5
x
5
-
7
4
x
4
+
10
3
x
3
+
3
2
x
2
+
2
x
+
C
Algebra
Analytic Geometry
Differential Calculus
Integral Calculus
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Copyright © Dayal D. Purohit, Ph.D.(Mathematics)