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An apartment complex has 500 units available. At a monthly rent of $1000 all the apartments are tented. For each $10 incroase in rent, 2 apartments become vacant. If r is the number of $10 increases in rent, the mouthly Revenue will be: O (a) (1000-10r).(G00 +2r) ০ (b) (1000 + 2r).(500 - 10r) O (e) (1000 + 10).(500- 2r) O (d) (1000 - 2r).(500 +10r) O ( (1000- 500).(10-2r)

An apartment complex has 500 units available. At a monthly rent of $1000 all the apartments are tented. For each $10 incroase in rent, 2 apartments become vacant. If r is the number of $10 increases in rent, the mouthly Revenue will be: O (a) (1000-10r).(G00 +2r) ০ (b) (1000 + 2r).(500 - 10r) O (e) (1000 + 10).(500- 2r) O (d) (1000 - 2r).(500 +10r) O ( (1000- 500).(10-2r)

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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An apartment commplex has 500 units available. At a monthly rent of $1000 all the apartments are rented. For each $10 increase in rent, 2 apartments become vacant. If r is the number of $10 increases in rent, the monthly Reventue will be: O (n) (1000 – 10r).(500 + 2r) O (b) (1000 + 2r).(500 – 10r) O (c) (1000 + 10x).(500 – 2r) O (d) (1000 – 2r).(500 + 10r) O () (1000 – 300).(10 - 2r)
Transcribed Image Text:An apartment commplex has 500 units available. At a monthly rent of $1000 all the apartments are rented. For each $10 increase in rent, 2 apartments become vacant. If r is the number of $10 increases in rent, the monthly Reventue will be: O (n) (1000 – 10r).(500 + 2r) O (b) (1000 + 2r).(500 – 10r) O (c) (1000 + 10x).(500 – 2r) O (d) (1000 – 2r).(500 + 10r) O () (1000 – 300).(10 - 2r)
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