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Given the Samuelson Model. What is the condition for the solution to be oscillating? Y, -...
Solve the given differential equation with initial condition. y'-6y = 0, y(0) = 9 The solution is y(t) = (Type an exact answer.)
Find the solution of the differential equation, and then solve for the initial condition Find the solution of the differential equation, and then solve for the initial condition y(1)=1 x1nx=y(1+root 3+y^2)y
Find the solution of the differential equation that satisfies the given initial condition. y' tan(x) = 7a + y, y(Tt/3) = 7a, 0 < x < 7/2, where a is a constant. 4. V3 X
Find the solution of the differential equation that satisfies the given initial condition. y' tan(x) = 7e + y, y(7/3) = 7a, 0 < x < 77/2, where a is a constant. 4 V3 X
find the solution y(t) to each of the following equations given the initial condition 3= (0) . - ܙ (b )
Find the solution to the given system that satisfies the given initial condition. Find the solution to the given system that satisfies the given initial condition. -7 -1 x(t) = x(t), 2-5 - 5 2 (a) (0) = (b) x(t) = (c) x( - 2) = 21 (d) (2) = 0 1 1
Let the national-income model be Y = C + I0+ G C = a + b(Y –T0)(a > 0, 0 < b < 1) G = gY(0 < g < 1) a. Solve the above national-income model by Crammer’s rule. b. In your answers in part a, what restriction on the parameters is needed for a solution to exist?
Solve the following differential equation with given initial condition. y' = 11ty - 16t, y(0) = 4 Write the integral equation that results from applying the separation of variables technique. Write the particular solution that solves the initial value problem.
the simplest solution please fit for ap calculus ab l1T 8. Shown above is a slope ficld for the differential eoquaton is the solution to the y (4-y-]. If y - gx) is the solution to the differential equation with the initial condition g(-2)-1, then im g(x) is roo (A) -(B -2 (C)0 (D) 2 (E) 3 l1T 8. Shown above is a slope ficld for the differential eoquaton is the solution to the y (4-y-]. If y - gx)...
Find the solution of the differential equation that satisfies the given initial condition. * In x = y(1+ V3 + y2)y, y(1) = 1 x?n(x) - ***+ ** – 3y2 + }(3+x2)(+) *