Question

N+4/-2=-9

Answer 1

Are u sure? The answer wouldn't be -7

Answer 2

Question

N+4/-2=-9

Gauth AI Solution
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Answer
𝑁
=
−
7
N=−7
Explanation
𝑁
+
4
−
2
=
−
9
N+
−2
4

=−9
Reduce the fraction
𝑁
−
2
=
−
9
N−2=−9
Rearrange variables to the left side of the equation
𝑁
=
−
9
+
2
N=−9+2
Calculate the sum or difference
𝑁
=
−
7
N=−7

Answer 3

Well I couldn't type it like it was on paper bc It looks different. To clarify bc I'm getting two different answers I wanted to make sure I had it correct so let me explain the equation...it's n+4 over -2 equals -9

Answer 4

Ok thxs

Answer 5

To solve the equation \( \frac{N + 4}{-2} = -9 \), follow these steps:

1. **Multiply both sides by -2** to eliminate the fraction:

\[
N + 4 = -9 \cdot -2
\]

This simplifies to:

\[
N + 4 = 18
\]

2. **Subtract 4 from both sides** to isolate \( N \):

\[
N = 18 - 4
\]

This gives:

\[
N = 14
\]

So, the solution is \( N = 14 \).

Answer 6

Let's solve the equation again step by step to ensure accuracy.

The original equation is:

\[
\frac{N + 4}{-2} = -9
\]

1. **Multiply both sides by -2** to eliminate the fraction:

\[
N + 4 = (-9)(-2)
\]

Calculating the right-hand side:

\[
N + 4 = 18
\]

2. **Subtract 4 from both sides**:

\[
N = 18 - 4
\]

\[
N = 14
\]

The solution to the equation is indeed \( N = 14 \).

To address your question about \( N = -7 \): if you received that value from a different equation or context, please let me know so I can help clarify the situation further!

Answer 7

Let's clarify the misunderstanding and solve the equation step by step correctly.

The expression you provided seems to be formatted in a way that could lead to confusion, particularly with the placement of the division. The equation is:

\[
\frac{N + 4}{-2} = -9
\]

Following the correct steps:

1. **Multiply both sides by -2**:
\[
N + 4 = -9 \times -2
\]
\[
N + 4 = 18
\]

2. **Subtract 4 from both sides**:
\[
N = 18 - 4
\]
\[
N = 14
\]

Now, according to the steps you mentioned, it looks like the misunderstanding arose from a different interpretation of the problem, possibly viewing the division as involving only \( 4 \) rather than the entire \( N + 4 \).

If we followed your steps with rearranging \( N + \frac{4}{-2} = -9 \):
This interpretation would lead to:

1. **Rearranging**:
\[
N - 2 = -9
\]

2. **Solving for \( N \)**:
\[
N = -9 + 2
\]
\[
N = -7
\]

This is indeed where the discrepancy comes from. If the original equation is interpreted as:

\[
N + \frac{4}{-2} = -9
\]

instead of

\[
\frac{N + 4}{-2} = -9
\]

then your calculation leading to \( N = -7 \) would be correct for that specific scenario.

To summarize, if the equation was meant to be \(\frac{N + 4}{-2} = -9\), then \(N = 14\) is correct. If it was meant to be \(N + \frac{4}{-2} = -9\), then \(N = -7\) is accurate. Be sure to clarify the structure next time to avoid these types of miscommunications!

Answer 8

Thank you for clarifying! If the equation is indeed written as

\[
\frac{N + 4}{-2} = -9,
\]

then we can proceed as follows to solve for \(N\):

1. **Multiply both sides by -2** to eliminate the fraction:

\[
N + 4 = -9 \times -2
\]

This simplifies to:

\[
N + 4 = 18.
\]

2. **Now, subtract 4 from both sides** to isolate \(N\):

\[
N = 18 - 4
\]

Thus,

\[
N = 14.
\]

So, if the equation is \(\frac{N + 4}{-2} = -9\), the correct solution is indeed \(N = 14\).

If, however, you were interpreting it differently or if there were additional parentheses leading to a different order of operations, let me know. Otherwise, based on this equation as stated, the answer is \(N = 14\).

Answer 9

You're welcome! If you have any more questions or need further clarification on anything else, feel free to ask. Happy studying!