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Use the differential equation below to answer the following questions: y = y-2 PART 1. Find the constant solutions of this differential equation. If there is more than one, enter the y-values as a comma separated list (e.g. 3,4). • Enter NONE if there are no constant solutions. ● a. Constant Solution (s): y = PART 2. Find the open interval(s) for y on which the solution curves are increasing / decreasing / concave up / concave down. Type your answers using interval notation. • If necessary, use a capital U to denote union • Use -INF and INF to denote -∞ and ∞. Enter NONE if the solution curves do not display that behavior on any interval. ● a. Increasing: b. Decreasing: c. Concave Up: d. Concave Down: PART 3. Determine the long-term behavior for the solution corresponding to each initial condition: Choose one Choose one a. y(0) = 5 b. y(0) = 1 c. y(0) = -1 Choose one ✪

Use the differential equation below to answer the following questions: y = y-2 PART 1. Find the constant solutions of this differential equation. If there is more than one, enter the y-values as a comma separated list (e.g. 3,4). • Enter NONE if there are no constant solutions. ● a. Constant Solution (s): y = PART 2. Find the open interval(s) for y on which the solution curves are increasing / decreasing / concave up / concave down. Type your answers using interval notation. • If necessary, use a capital U to denote union • Use -INF and INF to denote -∞ and ∞. Enter NONE if the solution curves do not display that behavior on any interval. ● a. Increasing: b. Decreasing: c. Concave Up: d. Concave Down: PART 3. Determine the long-term behavior for the solution corresponding to each initial condition: Choose one Choose one a. y(0) = 5 b. y(0) = 1 c. y(0) = -1 Choose one ✪

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 91E
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Use the differential equation below to answer the following questions: PART 1. Find the constant solutions of this differential equation. • If there is more than one, enter the y-values as a comma separated list (e.g. 3,4). Enter NONE if there are no constant solutions. ● a. Constant Solution(s): y PART 2. Find the open interval(s) for y on which the solution curves are increasing / decreasing / concave up / concave down. ● Type your answers using interval notation. • If necessary, use a capital U to denote union • Use -INF and INF to denote -∞ and ∞o. Enter NONE if the solution curves do not display that behavior on any interval. 1 y = y-2 a. Increasing: b. Decreasing: c. Concave Up: d. Concave Down: PART 3. Determine the long-term behavior for the solution corresponding to each initial condition: a. y(0) = 5 b. y(0) = 1 c. y(0) = −1 Choose one Choose one Choose one ()
Transcribed Image Text:Use the differential equation below to answer the following questions: PART 1. Find the constant solutions of this differential equation. • If there is more than one, enter the y-values as a comma separated list (e.g. 3,4). Enter NONE if there are no constant solutions. ● a. Constant Solution(s): y PART 2. Find the open interval(s) for y on which the solution curves are increasing / decreasing / concave up / concave down. ● Type your answers using interval notation. • If necessary, use a capital U to denote union • Use -INF and INF to denote -∞ and ∞o. Enter NONE if the solution curves do not display that behavior on any interval. 1 y = y-2 a. Increasing: b. Decreasing: c. Concave Up: d. Concave Down: PART 3. Determine the long-term behavior for the solution corresponding to each initial condition: a. y(0) = 5 b. y(0) = 1 c. y(0) = −1 Choose one Choose one Choose one ()
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