Neilsheth2 wrote:Hello Experts ,
Could you please help me understand why is the answer D?
My approach:-
For A-> 21/0.07 =300 minutes so sufficient
For B->40-21(since first 300 minutes and then the rest must have gone as per 0.05) so sufficient
Therefore D
Pls help me. Am I missing the big picture?
Thank you in advance.
Statement 1:
For the number of minutes charged at a rate of 7 cents per minute, Bob was charged a total of $21.
Thus:
Number of minutes charged at a rate of 7 cents per minute = (total charge at 7 cents per minute)/(rate per minute) = 21/(.07) = 2100/7 = 300 minutes.
No information about how many minutes were charged at a rate of 5 cents per minute.
It's possible that 0 MINUTES were charged at a rate of 5 cents per minute, with the result that the total time = 300 minutes.
It's possible that 100 MINUTES were charged at a rate of 5 cents per minute, with the result that the total time = (minutes charged at 7 cents per minute) + (minutes charged at 5 cents per minute) = 300+100 = 400 minutes.
Since the total time can be different values, INSUFFICIENT.
Statement 2:
For the number of minutes charged at a rate of 5 cents per minute, Bob was charged a total of $40.
Thus:
Number of minutes charged at a rate of 5 cents per minute = (total charge at 5 cents per minute)/(rate per minute) = 40/(.05) = 4000/5 = 800 minutes.
Since the rate decreases to 5 cents per minute only after 300 minutes have been charged at a rate of 7 cents per minute, the number of minutes charged at a rate of 7 cents per minute = 300 minutes.
Thus:
Total time = (minutes charged at 7 cents per minute) + (minutes charged at 5 cents per minute) = 300+800 = 1100 minutes.
SUFFICIENT.
The correct answer is
B.
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