WorksheetsDifferential eqns daily work
Total questions: 10
Worksheet time: 2hrs 40mins
Solve the following differential equation.
dxdy=y2
3y3=x+C
y1=x+C
−y1=x+C
y3=x+C
Given the following differential equation and the initial condition, determine the constant of integration (C) of the solution.
dxdy=2y (1, 1)
C = -1
C = 2
C = -2
C = 1
Solve the following differential equation.
dxdy=y3x
2y2=23x2+C
y2=x2+C
y=x+C
y2=x+C
Solve the following differential equation.
y′=sinyx+1
−cosy=2x2+x+C
siny=x2−x+C
−cosy=2x2−x+C
−cosy=−2x2−2x+C
Solve the following differential equation.
dtdy=ysec2t
32y23=tant+C
32y−23=3tant+C
y23=tant+C
y=tant+C
Solve the following differential equation.
dxdy=5xy−7
25y2=−7x+C
25y2=−7ln∣x∣+C
5y2=ln∣x∣+C
5y2=−7x+C
Given the following differential equation and the initial condition, determine the constant of integration (C) of the solution.
y′=6x5 (1, -2)
C = -1
C = 3
C = -3
C = 1
Given the following differential equation and the initial condition, determine the constant of integration (C) of the solution.
y′=6x5 (1, -2)
C = -1
C = 3
C = -3
C = 1
Given the following differential equation and the initial condition, determine the constant of integration (C) of the solution.
dxdy=−cosx (π, 0)
C = 0
C = 1
C = 2
C = 3
Given the following differential equation and the initial condition, determine the constant of integration (C) of the solution.
dxdy=siny2x (2, 0)
C = -5
C = 5
C = 0
C = 3
