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Re: In order to complete a reading assignment on time, Terry
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09 Aug 2017, 18:55
There is really one variable in this question: other unknowns can be derived from the number of days in total Terry has to complete the reading assignment. So let x be that number of days. We have: 90x = Total number of pages = 75(x6) + 690 So 15x = 240 x = 16 QED.
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Re: In order to complete a reading assignment on time, Terry
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09 Aug 2017, 19:06
Please correct me if I am wrong,
My thinking is She has 690 pages left for the last 6 days She supposed to 540 pages left (since she planned to read 90 pages per day)
690540= 160 pages behind)
She had been reading 75 pages per day, (9075= 15 behind every day) 160/15= 10~ days at the beginning 10~days+ the last 6 days = 16



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Re: In order to complete a reading assignment on time, Terry
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20 Jul 2018, 08:42
Total Page = 75n + 690 Average is 90 so , [[75n+90]/n+6 ]] = 90 = 75n + 690 = 90n + 540 = 15n = 150 n = 10 days [she read 75 pages per day] She will require = 10+6 = 16 days.
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Re: In order to complete a reading assignment on time, Terry
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20 Jul 2018, 09:20
nelz007 wrote: In order to complete a reading assignment on time, Terry planned to read 90 pages per day. However, she read only 75 pages per day at first, leaving 690 pages to be read during the last 6 days before the assignment was to be completed. How many days in all did Terry have to complete the assignment on time? (A) 15 (B) 16 (C) 25 (D) 40 (E) 46 Stuck on this question its from OG 13  119 Let n be the total number of Days. 90n = 75(n6) + 690 n = 16.
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Re: In order to complete a reading assignment on time, Terry
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01 Dec 2018, 02:48
nelz007 wrote: In order to complete a reading assignment on time, Terry planned to read 90 pages per day. However, she read only 75 pages per day at first, leaving 690 pages to be read during the last 6 days before the assignment was to be completed. How many days in all did Terry have to complete the assignment on time? (A) 15 (B) 16 (C) 25 (D) 40 (E) 46 Stuck on this question its from OG 13  119 "In order to complete a reading assignment on time, Terry planned to read 90 pages per day. "Reading 90 pages/day would have completed the assignment. "However, she read only 75 pages per day at first,"She read 15 fewer pages each day till ... leaving 690 pages to be read during the last 6 days before the assignment was to be completed.690 pages were left for 6 days. Actually as per plan only 90*6 = 540 pages should have been left for 6 days. Why were there 690  540 = 150 extra pages left to read? Because she read 15 fewer pages each day. To gather 150 extra pages left unread, she must have read 15 fewer pages for 10 days. "How many days in all did Terry have to complete the assignment on time?"She has already read for 10 days and has 6 more to go so she had total 16 days. Answer (B)
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Re: In order to complete a reading assignment on time, Terry
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01 Dec 2018, 03:21
Let number of days with 90 pages per day be x Hence total pages in book is 90x
However, for the beginning days (lets say y) only 75 pages were read, hence 75y+690=90x
we know y+6=x days, so
75 y+ 690 = 90 (y+6) 75 y+ 690= 90y+ 540
15 y= 150 y= 10
total days= 10+6= 16



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Re: In order to complete a reading assignment on time, Terry
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26 Feb 2019, 10:38
nelz007 wrote: In order to complete a reading assignment on time, Terry planned to read 90 pages per day. However, she read only 75 pages per day at first, leaving 690 pages to be read during the last 6 days before the assignment was to be completed. How many days in all did Terry have to complete the assignment on time?
(A) 15 (B) 16 (C) 25 (D) 40 (E) 46
Let's start with a word equationWe can write: ( total number of pages to be read at INTENDED rate of 90 pages/day) = ( total number of pages ACTUALLY read at 75 pages/day) + 690 more pages Let x = number of days to complete reading assignment at 90 pages per day So, x  6 = number of days reading at 75 pages per day (since Terry spent the last 6 days reading 690 pages) At a rate of 90 pages/day, 90x = number of pages that COULD be read in x days At a rate of 75 pages/day, 75(x  6) = number of pages ACTUALLY read in x6 days We get: 90x = 75(x  6) + 690 Expand to get: 90x = 75x  450 + 690 Simplify to get: 90x = 75x + 240 We get: 15x = 240 Solve: x = 240/15 = 16 Answer: B Cheers, Brent
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In order to complete a reading assignment on time, Terry
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12 Jul 2019, 07:05
Let's apply logics. She had some "slow" days (x) and "quick" days (6). Plan: 90 p/day Actual: 75 p/day So, every day she was getting 90  75 = 15 pages behind. If she was on schedule, she would have had 90 p/day * 6 days = 540 pages, but she is left with 690 pages. So, she fell behind by 150 pages, which are now extra work. We already know that during the "slow" days she fell behind by 15 pages every day, and the total of "extra work" is 150 pages, so she had 150 / 15 = 10 "slow" days. Those who like procrastination most likely solved this problem without any issues




In order to complete a reading assignment on time, Terry
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