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2
(
3
c
−
2
)
=
c
+
2
(
2
c
+
4
)
2(3 c-2)=c+2(2 c+4)
2
(
3
c
−
2
)
=
c
+
2
(
2
c
+
4
)
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Math Problems
Algebra 2
Add, subtract, multiply, and divide polynomials
Full solution
Q.
2
(
3
c
−
2
)
=
c
+
2
(
2
c
+
4
)
2(3 c-2)=c+2(2 c+4)
2
(
3
c
−
2
)
=
c
+
2
(
2
c
+
4
)
Distribute
2
2
2
on left side:
Distribute the
2
2
2
on the left side of the equation.
2
(
3
c
−
2
)
=
6
c
−
4
2(3c - 2) = 6c - 4
2
(
3
c
−
2
)
=
6
c
−
4
Distribute
2
2
2
on right side:
Distribute the
2
2
2
on the right side of the equation.
c
+
2
(
2
c
+
4
)
=
c
+
4
c
+
8
c + 2(2c + 4) = c + 4c + 8
c
+
2
(
2
c
+
4
)
=
c
+
4
c
+
8
Simplify right side:
Simplify the right side of the equation.
c
+
4
c
+
8
=
5
c
+
8
c + 4c + 8 = 5c + 8
c
+
4
c
+
8
=
5
c
+
8
Set equal simplified forms:
Set the simplified forms of both sides equal to each other.
6
c
−
4
=
5
c
+
8
6c - 4 = 5c + 8
6
c
−
4
=
5
c
+
8
Subtract to isolate c term:
Subtract
5
c
5c
5
c
from both sides to isolate the
c
c
c
term on one side.
\newline
6
c
−
5
c
−
4
=
5
c
−
5
c
+
8
6c - 5c - 4 = 5c - 5c + 8
6
c
−
5
c
−
4
=
5
c
−
5
c
+
8
\newline
1
c
−
4
=
8
1c - 4 = 8
1
c
−
4
=
8
Add to solve for c:
Add
4
4
4
to both sides to solve for c.
\newline
c
−
4
+
4
=
8
+
4
c - 4 + 4 = 8 + 4
c
−
4
+
4
=
8
+
4
\newline
c
=
12
c = 12
c
=
12
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