If the length and width of a rectangular grand are each increased by 20% then what would be the percent increase in the area of the garden?
Correct answer: D. 44%
- A. 20%
- B. 24%
- C. 36%
- D. 44%
Explanation
If both dimensions are increased by 20%, each becomes 1.20 times its original value. Therefore, the new area is 1.20 x 1.20 = 1.44 times the original area, giving a 44% increase. Students often choose option b by applying the 20% increase to area only once.
Report an error
The more specific you are, the faster it gets fixed. A source beats an opinion.
Prefer email? [email protected]
About Percentages
Percentages express a quantity as parts per hundred and support calculations involving increases, decreases, discounts, commissions, taxes, and successive changes. Questions require distinguishing percentage change from percentage points and identifying the original value when a final value and its percentage change are given.
Practise Arithmetic
1,060 free Arithmetic MCQs from Mathematics, each with the correct answer and an explanation. Unlimited attempts, no account needed.
Discussion
Stuck on an option, or know a faster way to get there? Ask or explain it here.
No comments yet. Be the first to explain this one.
Exams that ask Mathematics questions like this
Mathematics is on 76 papers prepared for on TestUstad, and all of them draw the same bank, so this question is worth knowing for every one of them.
More Percentages questions
If the length of a rectangle is increased by 20% and it's breadth is decreased by 20% then it area________?
The length of a rectangle is halved, while its breadth is tripled. What is the percentage change in area?
The length of a rectangle is increased by 25% and its breadth is decreased by 20%. What is the effect on its area?
The length of a rectangular plot is increased by 25%. To keep it's area uncharged the width of the plot should be___________?
A man spend Rs. 3300. This was 75% of his monthly income. His monthly income is__________?
The length of a rectangle is increased by 60 %. By what percent would the width have to be decreased to maintain the same area?