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If the length of a rectangle is increased by 40%, what would be the percentage decrease ( correct to one place of decimal) in the
width to maintain the same area?
37.5%
33.5%
28.6%
42.5%
To solve this, let's work through it step by step:
- The area of a rectangle is given by multiplying the length by the width.
- When the length increases by 40%, its new length is 1.4 times the original. To keep the area the same, the width must decrease.
- Let the original width be W. The new width must multiply with the new length to equal the original area: 1.4 * L * new width = L * W.
- By simplifying, new width = W / 1.4.
- The percentage decrease in width = [(W - (W / 1.4)) / W] * 100% = (1 - 1/1.4) * 100%.
- This equals approximately 28.6%.
The correct option is:
- Option 3: 28.6%
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