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07 Dec 2018, 02:32
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Difficulty:
65%
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Question Stats:
54% (01:56) correct
46%
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wrong
based on 208
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The table shows the number of pages in each of 5 textbooks. What is the greatest possible value of x for which the average (arithmetic mean) number of pages of the 5 textbooks is equal to the median number of pages of the 5 textbooks?
A. 400
B. 450
C. 500
D. 550
E. 600
Attachment:
table.png [ 2.92 KiB | Viewed 6955 times ]
07 Dec 2018, 03:00
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Bunuel
The table shows the number of pages in each of 5 textbooks. What is the greatest possible value of x for which the average (arithmetic mean) number of pages of the 5 textbooks is equal to the median number of pages of the 5 textbooks?
A. 400
B. 450
C. 500
D. 550
E. 600
Attachment:
table.png
the avg is = 2000+x/5
at value x=450 we get mean as 490 which would be equal to median 490 of the set ( 450,480,490,510,520).. least value would be 450 and greatest would be 550
( 480,490,510,520,550)
avg = 2000+550/5 = 510
IMO D
02 Jan 2020, 22:27
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Wouldnt it be better to take options and solve the question?
Or is there any equation for it
Or is there any equation for it
