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Two watermelons of the same sort, A and B, are on sale. Watermelon A has circumference of 60 cm, watermelon B, of 50 cm. If Watermelon A is 1.5 times more expensive than Watermelon B, which watermelon is a better buy? (assume watermelon is spherical in shape)
A) A
B) B
C) Either
D) Neither
E) Impossible
Please explain.
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Two watermelons of the same sort, A and B, are on sale. Watermelon A has circumference of 60 cm, watermelon B, of 50 cm. If Watermelon A is 1.5 times more expensive than Watermelon B, which watermelon is a better buy? (assume watermelon is spherical in shape)
A) A B) B C) Either D) Neither E) Impossible
Please explain.
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A is better
PriceA / Price B = 1.5
If you find the ratio of volume to be greater, then it is a better buy.
Volume of Sphere = (4/3) * P * R^3
Va / Vb = (Ra / Rb)^3
Ra = 60 / (2*P) = 30 / P
Rb = 50 / (2*P) = 25 / P
Va / Vb = (30/25)^3 = (1.2)^3 = 1.728
A is a better buy.
My answer is A - the same method as bkk145, but this is exactly the question where I think too much - what about density, weight, taste? We cannot make a decision based only on volume =)
Two watermelons of the same sort, A and B, are on sale. Watermelon A has circumference of 60 cm, watermelon B, of 50 cm. If Watermelon A is 1.5 times more expensive than Watermelon B, which watermelon is a better buy? (assume watermelon is spherical in shape)
A) A B) B C) Either D) Neither E) Impossible
Please explain.
A is better
PriceA / Price B = 1.5 If you find the ratio of volume to be greater, then it is a better buy. Volume of Sphere = (4/3) * P * R^3 Va / Vb = (Ra / Rb)^3
Ra = 60 / (2*P) = 30 / P Rb = 50 / (2*P) = 25 / P
Va / Vb = (30/25)^3 = (1.2)^3 = 1.728 A is a better buy.
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fantastic explaination. I wish every answer is posted with as much detail as your answer.
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Two watermelons, \(A\) and \(B\) , are on sale. Watermelon \(A\) has a circumference of 6 inches; watermelon \(B\) , 5 inches. If the price of watermelon \(A\) is 1.5 times the price of watermelon \(B\) , which watermelon is a better buy?
(Assume that the two watermelons are spheres).
(A) A (B) B (C) Neither (D) Both (E) Impossible to determine
Answer:To determine a better buy - we need to find out which watermelon is cheaper per kilo. Watermelon with C=60 has a volume of 224,694,718 (cu. cm's?) and the watermelon with C=50 has volume of 130,031,759. C=60 watermelon is 1.7 times the size of C=50 watermelon. Therefore C=60 is obviously the better buy.
My questions: How do we come up with these two volumes with the equation 4/3 pie r^3. Also, what circumference equation is used to determine r in the sphere? I thought the circumference can only be determined on a 2 dimensional object and not a 3 dimensional one (sphere). Thank you.
Archived Topic
Hi there,
Archived GMAT Club Tests question - no more replies possible.
Two watermelons of the same sort, A and B, are on sale. Watermelon A has circumference of 60 cm, watermelon B, of 50 cm. If the price of watermelon A is 1.5 times the price of watermelon B, which watermelon is a better buy?
(You may assume that the watermelon is spherical in shape)
Answer:To determine a better buy - we need to find out which watermelon is cheaper per kilo. Watermelon with C=60 has a volume of 224,694,718 (cu. cm's?) and the watermelon with C=50 has volume of 130,031,759. C=60 watermelon is 1.7 times the size of C=50 watermelon. Therefore C=60 is obviously the better buy.
My questions: How do we come up with these two volumes with the equation 4/3 pie r^3. Also, what circumference equation is used to determine r in the sphere? I thought the circumference can only be determined on a 2 dimensional object and not a 3 dimensional one (sphere). Thank you.
Show more
here is what's important.
Radius of A = R_a Radius of B = R_b
R_a/R_b = circumference of A/circumference of B = 6/5 Therefore the ratio of volumes of A and B is 6^3/5^3
Price of A/Price of B should be 6^3/5^3 if they are priced fairly Since actual Price of A/Price of B = 1.5 < 1.7 < 6^3/5^3 -> A is a better buy I hope that helps.
1. Two watermelons of the same sort, A and B, are on sale. Watermelon A has circumference of 60 cm, watermelon B, of 50 cm. If the price of watermelon A is 1.5 times the price of watermelon B, which watermelon is a better buy?
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block below for a better discussion on this exact question, as well as several more related questions.
This is the solution i got from the gmat club test. To determine a better buy - we need to find out which watermelon is cheaper per kilo. Watermelon with C=60 has a volume of 224,694,718 (cu. cm's?) and the watermelon with C=50 has volume of 130,031,759. C=60 watermelon is 1.7 times the size of C=50 watermelon. Therefore C=60 is obviously the better buy.
I was just wondering how they came up with the volume?
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
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Two watermelons of the same sort, A and B, are on sale. Watermelon A has circumference of 60 cm, watermelon B, of 50 cm. If the price of watermelon A is 1.5 times the price of watermelon B, which watermelon is a better buy?
(You may assume that the watermelon is spherical in shape)
* A * B * Either * Neither * Impossible to determine
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block below for a better discussion on this exact question, as well as several more related questions.
I think A is the best buy as the volume of the watermelon is important. The volume is 4/3pi*r^3 so the radius of watermelon A= 30/pi watermelon B=25/pi So keeping the 4/3 and pi constant the ratio of volume is 30*30*30/25*25*25=1.7 But the price of A is 1.5 times of B where as the volume of A is 1.7 times of B. So I think A is the best buy
I think A is the best buy as the volume of the watermelon is important. The volume is 4/3pi*r^3 so the radius of watermelon A= 30/pi watermelon B=25/pi So keeping the 4/3 and pi constant the ratio of volume is 30*30*30/25*25*25=1.7 But the price of A is 1.5 times of B where as the volume of A is 1.7 times of B. So I think A is the best buy
What is the OA??
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Definitely we need to consider weight not area or redius/diameter or circumference.
Will it be considered that the watermelon with greater volume will be of greater weight? (well, then we have to assume the densities of the both watermelon are same). If not then, the condition is not sufficient enough.
A's volume is about 1.7 times bigger than B's, therefore A is a better buy. But... every time I come up with smth like that the answer is E, because... watermellon A can be rotten inside and from info above it is impossible to determine.