A slope field is shown with segments sloping downward above the line $y = 2$, upward below the line $y = 2$, and horizontal exactly on $y = 2$. Which differential equation is consistent with this field?

Question

Accepted Answer

A. $\dfrac{dy}{dx} = 2 - y$

Answer

$\dfrac{dy}{dx} = 2 - y$

Answer

$\dfrac{dy}{dx} = y - 2$

Answer

$\dfrac{dy}{dx} = 2 - x$

Answer

$\dfrac{dy}{dx} = y$

A slope field is shown with segments sloping downward above the line $y = 2$ , upward below the line $y = 2$ , and horizontal exactly on $y = 2$ . Which differential equation is consistent with this field?

Explanation

Core Concept

Correct Answer

More Unit 7: Differential Equations practice questions

A slope field is shown with segments sloping downward above the line y=2y = 2y=2, upward below the line y=2y = 2y=2, and horizontal exactly on y=2y = 2y=2. Which differential equation is consistent with this field?

Explanation

Core Concept

Correct Answer

More Unit 7: Differential Equations practice questions

A slope field is shown with segments sloping downward above the line $y = 2$ , upward below the line $y = 2$ , and horizontal exactly on $y = 2$ . Which differential equation is consistent with this field?