Question

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Find the value of xxx if A=9x+14A=9x+14A=9x+14 and B=1xB=1xB=1x .

Answer 1

what's x?

Answer 2

overall is 90

Answer 3

To find the value of \( x \), we start with the given equations:

1. \( A = 9x + 14 \)
2. \( B = 1x \)

Since \( B \) is defined as \( 1x \), we can simply write \( B = x \).

We now need to find a relationship between \( A \) and \( B \). Since we don't have further information, let's assume that they are equal (i.e., \( A = B \)), which is a typical case in such problems.

Setting \( A \) equal to \( B \):

\[
9x + 14 = x
\]

Now, we will solve for \( x \).

1. Subtract \( x \) from both sides:

\[
9x - x + 14 = 0
\]

2. This simplifies to:

\[
8x + 14 = 0
\]

3. Next, we subtract 14 from both sides:

\[
8x = -14
\]

4. Divide both sides by 8:

\[
x = -\frac{14}{8} = -\frac{7}{4}
\]

Thus, the value of \( x \) is

\[
\boxed{-\frac{7}{4}}.
\]

Answer 4

To find the value of \( x \), we start from the equations you provided:

1. \( A = 9x + 14 \)
2. \( B = 1x \), which simplifies to \( B = x \)

Assuming \( A \) and \( B \) are equal (a common scenario in such problems), we set the equations equal to each other:

\[
9x + 14 = x
\]

Now, let's solve for \( x \):

1. Subtract \( x \) from both sides:

\[
9x - x + 14 = 0
\]

This simplifies to:

\[
8x + 14 = 0
\]

2. Now subtract 14 from both sides:

\[
8x = -14
\]

3. Finally, divide both sides by 8:

\[
x = -\frac{14}{8} = -\frac{7}{4}
\]

So, the value of \( x \) is

\[
\boxed{-\frac{7}{4}}.
\]

Answer 5

From your comment "overall is 90," it seems that you're possibly indicating that \( A + B = 90 \) or that \( A = 90 \) or something similar. Let's explore that scenario:

### Assuming \( A + B = 90 \)

Using the original expressions for \( A \) and \( B \):

1. \( A = 9x + 14 \)
2. \( B = x \)

Setting up the equation:

\[
(9x + 14) + x = 90
\]

This simplifies to:

\[
10x + 14 = 90
\]

Now, solving for \( x \):

1. Subtract 14 from both sides:

\[
10x = 90 - 14
\]
\[
10x = 76
\]

2. Divide both sides by 10:

\[
x = \frac{76}{10} = \frac{38}{5} = 7.6
\]

So, if \( A + B = 90 \), the value of \( x \) would be

\[
\boxed{7.6}.
\]

### Assuming \( A = 90 \)

If we assume instead that \( A = 90 \):

Using \( A = 9x + 14 \):

\[
9x + 14 = 90
\]

Now, solving for \( x \):

1. Subtract 14 from both sides:

\[
9x = 90 - 14
\]
\[
9x = 76
\]

2. Divide by 9:

\[
x = \frac{76}{9} \approx 8.444
\]

So, if \( A = 90 \), the value of \( x \) would be approximately

\[
\boxed{\frac{76}{9}} \text{ or } 8.444.
\]

Please clarify if you meant something different by "overall is 90," and I'll be glad to assist further!