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A number is first decreased by 30% and then increased by 30%. If the number so obtained is 72 less than the original number, then what is the value of the original number?
720
800
960
1080
- Let's denote the original number as \( x \).
- The number is decreased by 30%:
$$
x - 0.3x = 0.7x
- Then, it is increased by 30%:
0.7x + 0.21x = 0.91x
- This new number, \( 0.91x \), is 72 less than the original:
x - 0.91x = 72
0.09x = 72
- Solving for \( x \), we get:
x = \frac{72}{0.09} = 800
- Option 1: 720 - Decreases and increases won't match conditions.
- Option 2: 800 - Calculation supported by steps above.
Correct Answer
- Option 3: 960 - Would yield a larger difference.
- Option 4: 1080 - Much larger decrease and increase offset.
By: santosh ProfileResourcesReport error
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