ve A population can be modeled by the exponential equation y= 220,000 e -0.0759•t, where t= years since 1990 and y=popul

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ve A population can be modeled by the exponential equation y= 220,000 e -0.0759•t, where t= years since 1990 and y=popul

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Ve A Population Can Be Modeled By The Exponential Equation Y 220 000 E 0 0759 T Where T Years Since 1990 And Y Popul 1
Ve A Population Can Be Modeled By The Exponential Equation Y 220 000 E 0 0759 T Where T Years Since 1990 And Y Popul 1 (144.58 KiB) Viewed 11 times
ve A population can be modeled by the exponential equation y= 220,000 e -0.0759•t, where t= years since 1990 and y=population. Complete parts (a) through (d) below. The population is decreasing at a continuous rate of 7.59% per year. (Round to two decimal places as needed.) (b) What is the annual decay rate (not continuous)? (Hint: If the rate r is a negative number, this implies an annual decay rate with the opposite sign of r.) a n The population is decreasing at an annual rate of (Round to two decimal places as needed.) (c) Rewrite the equation in the form P =P (1+r)¹². OA. P=220,000 (-0.731) B. P=220,000 (0.9269) OC. P=220,000 (1-7.59%) OD. P=220,000 (0.9241) (d) How many people will there be after 8 years? people (Round to the nearest whole number as needed.) % per year. E 111 2. (0,0) X
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