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11 Oct 2019, 02:31
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A
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
25%
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Question Stats:
70% (00:56) correct
30%
(01:11)
wrong
based on 30
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Susan finds approximately f four-leaf clovers in every square meter of a field. If the field is a rectangle m meters long and w meters wide, what is the best approximation of the number of four-leaf clovers she finds?
(A) fmw
(B) fm^2*w^2
(C) f^2/(mw)
(D) f/(mw)
(E) mw/f
(A) fmw
(B) fm^2*w^2
(C) f^2/(mw)
(D) f/(mw)
(E) mw/f
12 Oct 2019, 00:27
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Bunuel
Susan finds approximately f four-leaf clovers in every square meter of a field. If the field is a rectangle m meters long and w meters wide, what is the best approximation of the number of four-leaf clovers she finds?
(A) fmw
(B) fm^2*w^2
(C) f^2/(mw)
(D) f/(mw)
(E) mw/f
(A) fmw
(B) fm^2*w^2
(C) f^2/(mw)
(D) f/(mw)
(E) mw/f
Area of field = m*w sq.mt
For 1 sq.mt --> f clovers
For mw sq.mt --> f*mw = fmw sq.mt
IMO Option A
siddharthkapoor
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12 Oct 2019, 00:33
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Bunuel
Susan finds approximately f four-leaf clovers in every square meter of a field. If the field is a rectangle m meters long and w meters wide, what is the best approximation of the number of four-leaf clovers she finds?
(A) fmw
(B) fm^2*w^2
(C) f^2/(mw)
(D) f/(mw)
(E) mw/f
(A) fmw
(B) fm^2*w^2
(C) f^2/(mw)
(D) f/(mw)
(E) mw/f
Number of four-leaf clovers in 1 square meter=f
Area of rectangle=m*w square meter
Thus, Number of four-leaf clovers in the field= f*(mw)=fmw
Therefore, the answer is option A.
