Mat 275 Differential Equations, math homework help

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Ghgbe1313

Mathematics

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NameStatus
Download Section_1.3_Classification_of_Differential_EquationsSection 1.3 Classification of Differential Equationsopen, due 07/03/2016 at 11:59pm MST
Download Section_2.2_Separable_EquationsSection 2.2 Separable Equationsopen, due 07/05/2016 at 11:59pm MST
Download Section_1.1_Direction_FieldsSection 1.1 Direction Fieldsopen, due 07/08/2016 at 11:59pm MST
Download Section_2.1_Integrating_FactorSection 2.1 Integrating Factoropen, due 07/08/2016 at 11:59pm MST
Download Section_2.3_Modeling_with_First_OrderSection 2.3 Modeling with First Orderopen, due 07/10/2016 at 11:59pm MST
Download Section_2.7_Euler_MethodSection 2.7 Euler Methodopen, due 07/10/2016 at 11:59pm MST
Download Section_2.5_Population_DynamicsSection 2.5 Population Dynamicsopen, due 07/14/2016 at 11:59pm MST
Download Section_3.1_Homogeneous_Constant_CoefficientsSection 3.1 Homogeneous Constant Coefficientsopen, due 07/17/2016 at 11:59pm MST
Download Section_3.2_The_WronskianSection 3.2 The Wronskianopen, due 07/17/2016 at 11:59pm MST
Download Section_3.3_Complex_RootsSection 3.3 Complex Rootsopen, due 07/17/2016 at 11:59pm MST
Download Section_3.4_Repeated_RootsSection 3.4 Repeated Rootsopen, due 07/17/2016 at 11:59pm MST
Download Section_3.5_Undetermined_CoefficientsSection 3.5 Undetermined Coefficientsopen, due 07/24/2016 at 11:59pm MST
Download Section_3.7_Free_Mechanical_VibrationsSection 3.7 Free Mechanical Vibrationsopen, due 07/24/2016 at 11:59pm MST
Download Section_3.8_Forced_Mechanical_VibrationSection 3.8 Forced Mechanical Vibrationopen, due 07/24/2016 at 11:59pm MST
Download Section_6.1_Laplace_TransformSection 6.1 Laplace Transformopen, due 07/28/2016 at 11:59pm MST
Download Section_6.2_Solution_of_I.V.PSection 6.2 Solution of I.V.Popen, due 07/28/2016 at 11:59pm MST
Download Section_6.3_Step_FunctionSection 6.3 Step Functionopen, due 07/28/2016 at 11:59pm MST
Download Section_6.4_Discontinuous_Forcing_FunctionsSection 6.4 Discontinuous Forcing Functionsopen, due 07/31/2016 at 11:59pm MST
Download Section_6.5_Impulse_FunctionSection 6.5 Impulse Functionopen, due 07/31/2016 at 11:59pm MST
Download Section_7.1_Introduction_First_Order_SystemsSection 7.1 Introduction First Order Systemsopen, due 08/05/2016 at 11:59pm MST
Download Section_7.2_Review_of_MatricesSection 7.2 Review of Matricesopen, due 08/05/2016 at 11:59pm MST
Download Section_7.5_Homogeneous_systems_Constant_CoefficientsSection 7.5 Homogeneous systems Constant Coefficientsopen, due 08/05/2016 at 11:59pm MST
Download Section_7.6_Complex_EigenvaluesSection 7.6 Complex Eigenvaluesopen, due 08/07/2016 at 11:59pm MST
Download Section_7.8_Repeated_EigenvaluesSection 7.8 Repeated Eigenvaluesopen, due 08/07/2016 at 11:59pm MST

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Explanation & Answer

Dear Ben,Please find enclosed the hardcopy files of the tasks due tonight.Best regards,Carmen

Benjamin Malambo
Sharma MAT 275 ONLINE B Summer 2016
Assignment Section 2.3 Modeling with First Order due 07/10/2016 at 11:59pm MST

• 0
• 99(1-exp(-t/330))
• 99

1. (1 point)
Newton’s law of cooling says that the rate of cooling of an
object is proportional to the difference between the temperature
of the object and that of its surroundings (provided the difference is not too large).
If T = T (t) represents the temperature of a (warm) object
at time t, A represents the ambient (cool) temperature, and k is
a negative constant of proportionality, which equation(s) accurately characterize Newton’s law?
• A. dT
dt = k(T − A)
dT
• B. dt = kT (1 − T /A)
• C. dT
dt = k(A − T )
dT
• D. dt = kT (T − A)
• E. All of the above
• F. None of the above

(correct)
4. (1 point) A tank contains 90 kg of salt and 2000 L of
water. A solution of a concentration 0.0225 kg of salt per liter
enters a tank at the rate 5 L/min. The solution is mixed and
drains from the tank at the same rate.
(a) What is the concentration of our solution in the tank initially?
(kg/L)
concentration =
(b) Find the amount of salt in the tank after 2 hours.
amount =
(kg)
(c) Find the concentration of salt in the solution in the tank
as time approaches infinity.
(kg/L)
concentration =

Answer(s) submitted:
• A

(correct)
2. (1 point) Water leaks from a vertical cylindrical tank
through a small hole in its base at a rate proportional to the
square root of the volume of water remaining. T...

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