A portion of the direction field for the differential equation $A portion of the direction field for the differential equation = f(y) is shown below: The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply. A) y(t) = 0 is the solution to the initial-value problem = f(y), y(0) = 0. B) y(t) = -7 is the only equilibrium solution. C) There is no solution of the initial-value problem = f(y), y(0) = when = -7. D) Every solution curve y(t) is increasing toward a negative limit as t \rightarrow \infty . E) Every solution curve y(t) tends towards -7 as t \rightarrow \infty . F)F(y) cannot be a linear function of y.$ = f(y) is shown below:

$A portion of the direction field for the differential equation = f(y) is shown below: The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply. A) y(t) = 0 is the solution to the initial-value problem = f(y), y(0) = 0. B) y(t) = -7 is the only equilibrium solution. C) There is no solution of the initial-value problem = f(y), y(0) = when = -7. D) Every solution curve y(t) is increasing toward a negative limit as t \rightarrow \infty . E) Every solution curve y(t) tends towards -7 as t \rightarrow \infty . F)F(y) cannot be a linear function of y.$

The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply.
A) y(t) = 0 is the solution to the initial-value problem $A portion of the direction field for the differential equation = f(y) is shown below: The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply. A) y(t) = 0 is the solution to the initial-value problem = f(y), y(0) = 0. B) y(t) = -7 is the only equilibrium solution. C) There is no solution of the initial-value problem = f(y), y(0) = when = -7. D) Every solution curve y(t) is increasing toward a negative limit as t \rightarrow \infty . E) Every solution curve y(t) tends towards -7 as t \rightarrow \infty . F)F(y) cannot be a linear function of y.$ = f(y), y(0) = 0.
B) y(t) = -7 is the only equilibrium solution.
C) There is no solution of the initial-value problem $A portion of the direction field for the differential equation = f(y) is shown below: The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply. A) y(t) = 0 is the solution to the initial-value problem = f(y), y(0) = 0. B) y(t) = -7 is the only equilibrium solution. C) There is no solution of the initial-value problem = f(y), y(0) = when = -7. D) Every solution curve y(t) is increasing toward a negative limit as t \rightarrow \infty . E) Every solution curve y(t) tends towards -7 as t \rightarrow \infty . F)F(y) cannot be a linear function of y.$ = f(y), y(0) = $A portion of the direction field for the differential equation = f(y) is shown below: The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply. A) y(t) = 0 is the solution to the initial-value problem = f(y), y(0) = 0. B) y(t) = -7 is the only equilibrium solution. C) There is no solution of the initial-value problem = f(y), y(0) = when = -7. D) Every solution curve y(t) is increasing toward a negative limit as t \rightarrow \infty . E) Every solution curve y(t) tends towards -7 as t \rightarrow \infty . F)F(y) cannot be a linear function of y.$ when $A portion of the direction field for the differential equation = f(y) is shown below: The dotted horizontal line has equation y = -7. Which of the following statements are true? Select all that apply. A) y(t) = 0 is the solution to the initial-value problem = f(y), y(0) = 0. B) y(t) = -7 is the only equilibrium solution. C) There is no solution of the initial-value problem = f(y), y(0) = when = -7. D) Every solution curve y(t) is increasing toward a negative limit as t \rightarrow \infty . E) Every solution curve y(t) tends towards -7 as t \rightarrow \infty . F)F(y) cannot be a linear function of y.$ = -7.
D) Every solution curve y(t) is increasing toward a negative limit as t

\rightarrow

\infty

.
E) Every solution curve y(t) tends towards -7 as t

\rightarrow

\infty

.
F)F(y) cannot be a linear function of y.

For What Values of R Is Y(t) = a Solution

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