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Let’s check out your problem:
Simplify the expression:
\newline
4
(
4
u
+
1
)
=
4(4u + 1) =
4
(
4
u
+
1
)
=
_____
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Math Problems
Grade 6
Multiply using the distributive property
Full solution
Q.
Simplify the expression:
\newline
4
(
4
u
+
1
)
=
4(4u + 1) =
4
(
4
u
+
1
)
=
_____
Expand and Multiply:
Write
4
(
4
u
+
1
)
4(4u + 1)
4
(
4
u
+
1
)
in expanded form.
\newline
Each term inside the parentheses should be multiplied by
4
4
4
.
\newline
4
(
4
u
+
1
)
=
4
×
4
u
+
4
×
1
4(4u + 1) = 4 \times 4u + 4 \times 1
4
(
4
u
+
1
)
=
4
×
4
u
+
4
×
1
Simplify Expression:
Multiply to write the simplified expression.
\newline
4
×
4
u
=
16
u
4 \times 4u = 16u
4
×
4
u
=
16
u
and
4
×
1
=
4
4 \times 1 = 4
4
×
1
=
4
, so the expression becomes:
\newline
4
(
4
u
+
1
)
=
16
u
+
4
4(4u + 1) = 16u + 4
4
(
4
u
+
1
)
=
16
u
+
4
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