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Differential Equations Homework Help Online!
Differential equations are a type of advanced math equation that students typically study after studying calculus. They find applications in physics, meteorology, chemistry, engineering, mathematics, and biology. Students will learn how to solve these equations in college. But you'll need to grasp complicated concepts to solve differential equations confidently. Yes, you heard that right! There is no denying that college tutors are busy with their jam-packed schedules. So, they can't assist you in an emergency. But an eminent differential equations tutor can make things easier for you. The question arises, Where can you find the best differential equations tutors?
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TutorBin- Trusted Differential Equations Homework Help For Students
| Topics | Benefits |
|---|---|
| Complex analysis | Top-notch quality with 0% plagiarism |
| First-order systems | Eminent tutors |
| Linear systems | Pocket-friendly prices |
| Biotechnology | Economical prices |
| Laplace transform | Unlimited free revisions |
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FAQs
Can you offer differential equations tutoring?
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It is not cheating to ask us to "do my differential equations assignment" because we do not plagiarise.Who is a differential equations tutor?
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Recently Asked Differential equations Questions
Expert help when you need it- Q1:Write the second order inhomogeneous linear differential equationSee Answer
- Q2:16. sin(xy) = cos(x + y) 17. √√x+y=x² + y²¹ Answer + 18. sin x cos y = x² — 5y 19. √√xy=1+x²y Answer 20. xy = √x² + y²See Answer
- Q3: 2) Solve the given third-order differential Non-Homogeneous equation by variation of parameters: y^{\prime \prime}+5 y^{\prime}+3 y=0See Answer
- Q4: 5) Solve the Non-linear second ODE: 3 x^{2} y \frac{d^{2} y}{d x^{2}}+y^{2}=x^{2}\left(\frac{d y}{d x}\right)^{2}See Answer
- Q5: Determine the differentials with respect to x of the following. Take care to show your method clearly and to simplify the results.1. \text { a) } \sin (x) \cdot \cos (x) \text { b) } \ln \left(3 x^{2}\right) \text { c) } x \sqrt{2 x^{2}+14} \text { d) } \frac{e^{x}-e^{-x}}{2} \text { e) } \tan (x) \text { f) } 6 a x^{3}-4 a cSee Answer
- Q6: Find the value of x at the turning points on the curve of y=x^{3}-6 x^{2}+9 x-2See Answer
- Q7: 4) Solve the ODE by using Superposition Method: y^{\prime \prime}+3 y=x+3 e^{-3 x}See Answer
- Q8: • Perform the indicated operation. Write the answer in lowest terms. \frac{a^{2}-5 a+4}{a^{2}-a-12} \div \frac{a-4}{a^{2}+5 a+6}See Answer
- Q9: \text { 9. } Y(s)=\frac{2}{s-5}-\frac{3 s}{s^{2}+4}+\frac{1}{s^{2}}See Answer
- Q10: \text { 10. } Y(s)=\frac{2}{s+5}-\frac{3}{s^{2}+9}-\frac{10}{s^{5}}See Answer
- Q11: \text { 3. } y^{\prime \prime}+4 y^{\prime}+8 y=\cos (4 t), \quad y(0)=0, \quad y^{\prime}(0)=0See Answer
- Q12: \text { 13. } y^{\prime \prime}+4 y=\cos (t), \quad y(0)=2, \quad y^{\prime}(0)=0See Answer
- Q13: \text { 14. } \quad y^{\prime}+2 y=4 \sin (3 t), \quad y(0)=3See Answer
- Q14: \text { 1. } y^{\prime \prime}+2 y^{\prime}+2 y=0, \quad y(0)=1, \quad y^{\prime}(0)=0See Answer
- Q15: \text { 11. } Y(s)=\frac{2}{2 s+5}-\frac{3 s}{s^{2}+2}+\frac{1}{5 s^{2}}See Answer
- Q16: Use Laplace transforms to solve each of the differential equations 5 - 8, in terms of the initial conditions y(0) and y'(0). Compare your solution to.the general solution you would obtain using the methods of Chapter 3 (identify the constants C1 and C2). \text { 6. } y^{\prime \prime}+2 y^{\prime}+5 y=0See Answer
- Q17: \text { 12. } Y(s)=\frac{2}{3 s-5}-\frac{3}{2 s^{2}+4}+\frac{1}{3 s}See Answer
- Q18: Calculate the maximum volume of an open-toped box that can be made from a sheet of cardboard 47 cm long by 38 cm wide. See Answer
- Q19: \text { Let } a<b \text { and let } f:[a, b] \rightarrow[0, \infty) \text { be a continuous function. } Decide whether or not the following statements are true or false. Please explain your answer! \text { a) If } f \text { is Lipschitz, then } f^{2} \text { is Lipschitz. } \text { (b) If } f^{2} \text { is Lipschitz, then } f \text { is Lipschitz. }See Answer
- Q20: \text { Let } f:[0, \pi] \rightarrow \mathbf{R} \text { be given by } f(x)=\left\{\begin{array}{ll} -2-\sin (2 x) & \text { for } x \in\left[0, \frac{\pi}{2}\right) \\ 2 x-\pi & \text { for } x \in\left[\frac{\pi}{2}, \pi\right) \\ 2 & \text { for } x=\pi \end{array}\right. \text { (a) For } x \in[-\pi, \pi] \text {, draw the graph of the Fourier sine series of } f(x) \text {. } \text { (b) For } x \in[-\pi, \pi] \text {, draw the graph of the Fourier cosine series of } f(x) \text {. } (c) Please explain, in words, how you know that your answer in (b) is indeed the graph of the Fourier cosine series.Fourier coefficientsSee Answer
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