Quality Learning Support For Better Outcomes
First time here? Checkout the FAQs!
MathsGee is Zero-Rated (You do not need data to access) on: Telkom |Dimension Data | Rain | MWEB

0 like 0 dislike
Find a Taylor expansion for the solution $x(t)=a_{0}+a_{1} t+a_{2} t^{2}+\cdots$ for the differential equation $\frac{d x}{d t}=t \cdot x$ with the boundary condition $x(0)=1$. Solve for $\left\{a_{0}, a_{1}, a_{2}, a_{3}, a_{4}, a_{5}\right\} .$ Do this by hand solving for these coefficients recursively. Solve for the coefficients using the Taylor Method program included in your program collection. Can you determine the general $a_{n} ?$
in Mathematics by Diamond (81,058 points) | 15 views

Please log in or register to answer this question.

Related questions

1 like 0 dislike
1 answer
1 like 0 dislike
1 answer
asked Jul 5 in Mathematics by Pieter Gold Status (12,921 points) | 25 views

Join the MathsGee Answer Hub community and get study support for success - MathsGee Answer Hub provides answers to subject-specific educational questions for improved outcomes.

On MathsGee Answers, you can:

  1. Ask questions
  2. Answer questions
  3. Comment on Answers
  4. Vote on Questions and Answers
  5. Donate to your favourite users
  6. Create/Take Live Video Lessons

Posting on MathsGee

  1. Remember the human
  2. Behave like you would in real life
  3. Look for the original source of content
  4. Search for duplicates before posting
  5. Read the community's rules
MathsGee Tools

Math Worksheet Generator

Math Algebra Solver

Trigonometry Simulations

Vectors Simulations

Matrix Arithmetic Simulations

Matrix Transformations Simulations

Quadratic Equations Simulations

Probability & Statistics Simulations

PHET Simulations

Visual Statistics

MathsGee ZOOM | eBook