The following initial value problem models the payoff of a loan. Solve the initial value problem for t20, graph the solution, and determine the first month in which the loan balance is zero. B'(1) = 0.0038-600, B(0) = 160,000 .... B(t) = - 40,000 e0 0031 + 200,000 Graph the solution. Choose the correct graph below. OA. O B. C. D. 170,000 170,000- 170,000 Q 170,000- ode 0- 560 560 560 560 The loan balance is zero after months. (Round down to the nearest month as needed.) MI App
The following initial value problem models the payoff of a loan. Solve the initial value problem for t20, graph the solution, and determine the first month in which the loan balance is zero. B'(1) = 0.0038-600, B(0) = 160,000 .... B(t) = - 40,000 e0 0031 + 200,000 Graph the solution. Choose the correct graph below. OA. O B. C. D. 170,000 170,000- 170,000 Q 170,000- ode 0- 560 560 560 560 The loan balance is zero after months. (Round down to the nearest month as needed.) MI App
The following initial value problem models the payoff of a loan. Solve the initial value problem for t20, graph the solution, and determine the first month in which the loan balance is zero. B'(1) = 0.0038-600, B(0) = 160,000 .... B(t) = - 40,000 e0 0031 + 200,000 Graph the solution. Choose the correct graph below. OA. O B. C. D. 170,000 170,000- 170,000 Q 170,000- ode 0- 560 560 560 560 The loan balance is zero after months. (Round down to the nearest month as needed.) MI App
Can someone please explain it to me ASAP??!!! Special First-order Linear Differential Equations
Transcribed Image Text:The following initial value problem models the payoff of a loan. Solve the initial value problem for t20, graph the solution, and determine the first month in which the
loan balance is zero.
B'(1) = 0.003B-600, B(0) = 160,000
....
B(1) = - 40,000 e0 0031 + 200,000
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The loan balance is zero after months.
(Round down to the nearest month as needed.)
IApp
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Harleys In
Katy Perry
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With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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