Let's solve each equation step by step.
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Solve for x in the equation: \( x - 9 = 15 \)
Adding 9 to both sides: \[ x = 15 + 9 \] \[ x = 24 \] Answer: \( x = 24 \)
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What is the solution to the equation: \( 11 + x = 32 \)
Subtracting 11 from both sides: \[ x = 32 - 11 \] \[ x = 21 \] Answer: \( x = 21 \)
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Solve the equation: \( 7x = 84 \)
Dividing both sides by 7: \[ x = \frac{84}{7} \] \[ x = 12 \] Answer: \( x = 12 \)
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What is the value of x? \( x/3 = 9 \)
Multiplying both sides by 3: \[ x = 9 \times 3 \] \[ x = 27 \] Answer: \( x = 27 \)
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Solve the equation: \( 28 = -7x \)
Dividing both sides by -7: \[ x = \frac{28}{-7} \] \[ x = -4 \] Answer: \( x = -4 \)
Here are the final answers:
- \( x = 24 \)
- \( x = 21 \)
- \( x = 12 \)
- \( x = 27 \)
- \( x = -4 \)