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In writing responses to these problems, remember to communicate your mathematics clearly. In Task 2.1 above, we used the following function d(t) to model the probability that a woman will die of breast cancer prior to reaching age t years, where t is between 30 and 85: 1 d(t) = 43 1 x (t – 30)². 552 Note that d(t) simplifies (approximately) to: D(t) = 7.7 x 10-6 × (t – 30)². 1. Give one or more physical reasons why D(t) is always: A. increasing as t gets larger; and B. increasing at an increasing rate as t gets larger.

In writing responses to these problems, remember to communicate your mathematics clearly. In Task 2.1 above, we used the following function d(t) to model the probability that a woman will die of breast cancer prior to reaching age t years, where t is between 30 and 85: 1 d(t) = 43 1 x (t – 30)². 552 Note that d(t) simplifies (approximately) to: D(t) = 7.7 x 10-6 × (t – 30)². 1. Give one or more physical reasons why D(t) is always: A. increasing as t gets larger; and B. increasing at an increasing rate as t gets larger.

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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In writing responses to these problems, remember to communicate your mathematics clearly. In Task 2.1 above, we used the following function d(t) to model the probability that a woman will die of breast cancer prior to reaching age t years, where t is between 30 and 85: 1 1 d(t) = 43 × (t – 30)². 552 Note that d(t) simplifies (approximately) to: D(t) = 7.7 × 10-6 × (t – 30)². 1. one or more physical reasons why D(t) is always: A. increasing as t gets larger; and B. increasing at an increasing rate as t gets larger.
Transcribed Image Text:In writing responses to these problems, remember to communicate your mathematics clearly. In Task 2.1 above, we used the following function d(t) to model the probability that a woman will die of breast cancer prior to reaching age t years, where t is between 30 and 85: 1 1 d(t) = 43 × (t – 30)². 552 Note that d(t) simplifies (approximately) to: D(t) = 7.7 × 10-6 × (t – 30)². 1. one or more physical reasons why D(t) is always: A. increasing as t gets larger; and B. increasing at an increasing rate as t gets larger.
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