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Let’s check out your problem:
answer.
\newline
value of
(
3
+
n
4
)
÷
3
\left(3+n^{4}\right) \div 3
(
3
+
n
4
)
÷
3
?
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Math Problems
Algebra 1
Evaluate integers raised to positive rational exponents
Full solution
Q.
answer.
\newline
value of
(
3
+
n
4
)
÷
3
\left(3+n^{4}\right) \div 3
(
3
+
n
4
)
÷
3
?
Simplify Expression:
First, let's simplify the expression inside the parentheses.
3
+
n
4
3 + n^4
3
+
n
4
Divide by
3
3
3
:
Now, we divide the entire expression by
3
3
3
.
3
+
n
4
3
\frac{3 + n^4}{3}
3
3
+
n
4
Split Division:
We can split the division across the addition inside the parentheses.
\newline
(
3
÷
3
)
+
(
n
4
÷
3
)
(3 \div 3) + (n^4 \div 3)
(
3
÷
3
)
+
(
n
4
÷
3
)
Simplify Division:
Simplify the division of
3
3
3
by
3
3
3
.
\newline
1
+
(
n
4
÷
3
)
1 + (n^4 \div 3)
1
+
(
n
4
÷
3
)
Final Simplified Expression:
Now we have the simplified expression.
1
+
n
4
3
1 + \frac{n^4}{3}
1
+
3
n
4
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Write your answer in the form
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or
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B
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and
B
B
B
are constants or variable expressions that have no variables in common. All exponents in your answer should be positive.
\newline
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\newline
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\newline
Write your answer in the form
A
A
A
or
A
B
\frac{A}{B}
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A
, where
A
A
A
and
B
B
B
are constants or variable expressions that have no variables in common. All exponents in your answer should be positive.
\newline
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\newline
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Write your answer in the form
A
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or
A
B
\frac{A}{B}
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A
, where
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\newline
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\newline
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\newline
\newline
Write your answer in the form
A
A
A
or
A
B
\frac{A}{B}
B
A
, where
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A
and
B
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B
are constants or variable expressions that have no variables in common. All exponents in your answer should be positive.
\newline
______
\newline
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