Consider the differential equations The slope field depicted below corresponds to one of these Which differential...
23. The slope field for a differential equation f(x,y) is given in the figure. The slope field corresponds to which of the following differential equations? NO CALCULATOR Widtil (A) = x+y (B) 4 = y (C) =-y WWW non =e" 宏业公 = 1 - Inx
the answer is a ,3 13. Shown above is a slope field for which of the following differential equations? 36 ,3 13. Shown above is a slope field for which of the following differential equations? 36
1. Consider the differential equation y' = y-t. (a) Construct a slope field for this equation. (b) Find the general solution to this differential equation. (c) There is exactly one solution that is given by a straight line. Write the equation for this line and draw it on the slope field.
Consider the differential equation- (A) At the point (1.5, - 1.5), the direction field has a slope ofPreview (B) At the point (0.5, 1.5), the direction field has a slope of (C) Use your answers above to help choose the corect direction field for the differential equation. Preview :2-1 2 1 11 41 Get help Video Points possible: 1 Consider the differential equation- (A) At the point (1.5, - 1.5), the direction field has a slope ofPreview (B) At the...
Shown above is a slope field for which of the following differential equations? (A) \(\frac{d y}{d x}=\frac{x(4-y)}{4}\)(B) \(\frac{d y}{d x}=\frac{y(4-y)}{4}\)(C) \(\frac{d y}{d x}=\frac{x y(4-y)}{4}\)(D) \(\frac{d y}{d x}=\frac{y^{2}(4-y)}{4}\)
Select each differential equation that matches the slope field segment. (IV) y 15 I O y = y(15 - ) y = y(3-) O y = cos(1) O y = x(3 - x) Oy -C05 (15) Select each differential equation that matches the slope field segment. y 3 r 25 y = y(3-y) Oy = cos(y) Oy - cos (15) y = y(15-) OV
differential equation slope field (4) Construct the slope field for the following differential equation, then use the slope field estimate the solution curves (0,-2), and (-2, 0): passing through the points (0, 2), dy dr 8 7 6 -5 -4 3 -2 1 3 4 5 6 7 8 2 -2 1 -3 -1 -1 -4 -7 -6 -5 -9 -8 -2 -3 -4 -5 -6 -7 -8 -9 (4) Construct the slope field for the following differential equation, then...
Consider the differential equation y′ = 3y − 9. (a) (1 pt) Make a direction field plot for this function which includes the point (t, y) = (0, 2). (b) (2 pts) Solve the equation by dividing 3y − 9 and using the method outlined in Section 1.2. (c) (1 pt) Find the solution which corresponds to y(0) = 2. (d) (1 pt) Plot the solution corresponding to y(0) = 2 on your direction field plot.
dy The slope field below is that for some differential equation = f(t, y) 1 1 1 1 1 2 From this, give a possible solution to the differential equation y 42-1-\3A.
Determine the slope field for the differential equation. Use the slope field to sketch a particular solution passing through (0,0) and a particular solution passing through (0,3). dy dc (g - 2)(g+2) 4