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Marcia’s horse’s rectangular corral is 50 feet wide by 125 feet long. Marcia wants to increase the area by 1,850 square feet by increasing the width and length by the same amount. What will be the new dimensions (width by length), in feet?
  • a)
    55 by 130
  • b)
    60 by 135
  • c)
    65 by 135
  • d)
    65 by 140
  • e)
    70 by 145
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
Marcia’s horse’s rectangular corral is 50 feet wide by 125...
To solve this problem, first calculate the new area of Marcia’s horse corral:
Initial area = 50 × 125 = 6,250 square feet
New area = 6,250 + 1,850 = 8,100 square feet
Now, you can try the answer choices to see which combination of width and length fits the parameters given in the question:
Answer choice A: While these dimensions indicate an increase of 5 feet for both the width and the length, the area does not equal 8,100 (55 × 130 = 7,150 square feet).
Answer choice B: These dimensions reflect an increase of 10 feet for both the width and the length, and the area equals 8,100 (60 × 135 = 8,100 square feet), so this is the correct answer.
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Most Upvoted Answer
Marcia’s horse’s rectangular corral is 50 feet wide by 125...
To solve this problem, first calculate the new area of Marcia’s horse corral:
Initial area = 50 × 125 = 6,250 square feet
New area = 6,250 + 1,850 = 8,100 square feet
Now, you can try the answer choices to see which combination of width and length fits the parameters given in the question:
Answer choice A: While these dimensions indicate an increase of 5 feet for both the width and the length, the area does not equal 8,100 (55 × 130 = 7,150 square feet).
Answer choice B: These dimensions reflect an increase of 10 feet for both the width and the length, and the area equals 8,100 (60 × 135 = 8,100 square feet), so this is the correct answer.
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Marcia’s horse’s rectangular corral is 50 feet wide by 125 feet long. Marcia wants to increase the area by 1,850 square feet by increasing the width and length by the same amount. What will be the new dimensions (width by length), in feet?a)55 by 130b)60 by 135c)65 by 135d)65 by 140e)70 by 145Correct answer is option 'B'. Can you explain this answer?
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