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\( x = -\frac{33}{140} \)
Solución
It looks like you're working with the equation:
\[
33 \cdot (\square) = -140 \cdot x \cdot (\square)
\]
Assuming that the \(\square\) represents the same variable on both sides of the equation, let's denote it by \( y \). The equation then becomes:
\[
33y = -140xy
\]
To solve for \( x \), follow these steps:
1. **Divide both sides by \( y \)** (assuming \( y \neq 0 \)):
\[
33 = -140x
\]
2. **Solve for \( x \)**:
\[
x = \frac{33}{-140} = -\frac{33}{140}
\]
3. **Simplify (if necessary)**:
\[
x = -0.2357 \quad \text{(approximately)}
\]
**Final Answer:**
\[
x = -\frac{33}{140}
\]
Revisado y aprobado por el equipo de tutoría de UpStudy
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Simplifique esta solución Beyond the Answer
Let’s have some fun solving this! To isolate the squares, we can rearrange the equation \( 33 \times A = -140 \times B \) to find a relationship between the two unknowns. If you divide both sides by \( 33 \) you get \( A = -\frac{140}{33}B \). So, depending on the value of \( B \), you can calculate what \( A \) would be! Now, it’s also good to remember that sometimes, in equations with unknowns, common mistakes include assuming the values of \( A \) and \( B \) have to be whole numbers when they can very well be fractions or even decimals. Be open to exploring those possibilities!
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