Solve the initial value problem yy+x=sqrt(x^2+y^2)with y(5)=sqrt(56).
To solve this, we should use the substitution
u=
u=
Enter derivatives using prime notation (e.g., you would enter y for dydx).
After the substitution from the previous.
Solve the problem and show work.
Choose the best answer from the options below
The columns of I3 = are e1 = , e2 = , e3 = . Suppose that T is a linear transformation from 3 into 2 such that T( e1).
Solve the initial value problem. Give the solution in explicit form.
Solve the initial value problem. Give the solution in explicit form. Dx/dy + y = 2xy, y(0) = pi
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Solve the initial value problem dy/dt = y(1-y), y(0) = -3. Write answer as a formula in the variable t. Hint: Use partial fractions. In particular note that: 1/y(1-y) = 1/y + 1/1-y
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solve the initial value problem of the given linear differential equation and initial value. Give the largest interval I over which the general solution is defined
y' +2y/x = sin(x) , y(0)=2.
Solve the initial value problem for r vector as a vector function of t. d r vector/dt = 5/2 (t)^3/2 i + (t^2 + 4) j + 1/t + 1 k, r vector (0) = 2i + 3
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Solve the initial value problem for r as a vector function of it.
Differential equation: dr/dt = -7t i - t j - 3t k
Initial condition: r(0) = 8 i + 9 j + 5 k
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