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user577215664
  • Member for 6 years, 10 months
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24 votes
Accepted

Integral with constant u-substitution

15 votes
Accepted

Given a matrix $A$ find $A^n$.

14 votes
Accepted

Prove that there are no integers $x$ and $y$ such that $3x^2=13+4y^2$

12 votes

$\tan(z)=i$, no solution

8 votes

Solution to this Differential Equation $f''(x)=f(x)f'(x)$ needed

7 votes

A third order nonlinear ordinary differential equation.

7 votes
Accepted

Explanation about nonhomogeneous equations

7 votes

Probability of drawing exactly $1$ ace upon drawing $2$ cards from a deck

7 votes

How to solve $vv''+v'^2-6t^2=0$

6 votes
Accepted

Why integration of $\dot{x}\ddot{x}$ is equal to $4\dot{x}^2$?

6 votes
Accepted

Solve the ODE: $(x^{2}-2xy)y'+y^{2}-2xy=0$ solve via exact equation technique

6 votes
Accepted

Second order homogeneous differential equations: why do repeated roots modify the solution set?

6 votes
Accepted

Solve $y''-2y'+y=\frac{e^x}{x}$

6 votes
Accepted

$x'' + x''\cdot x^2 + x'^2 \cdot x + x - k = 0$

6 votes
Accepted

Non-linear second-order ODE, $y''+y^{-1}(y')^2=y^{-1}e^{-y}y'$

6 votes
Accepted

Why is this the result of this integral?

6 votes

Is it possible to solve this ODE?

6 votes

Where is the error in solving the following differential equation, and are there other way $\frac{dy}{dx} = \frac{9x^2-3}{y^2} - 3x^2y +y$

6 votes
Accepted

Solving the o.d.e. $\frac{dy}{dx}=\frac{-x+\sqrt{x^2+y^2}}{y}$

6 votes

Computing the sum $\sum_\limits{n=2}^\infty \left(\frac{1}{(n-1)!}-\frac{1}{n!}\right)\frac{1}{n+1}$

6 votes
Accepted

Solving first order differential equation with power series

5 votes

solve $y''+y'+y=\sin(x)$ with $y(0)=0$ and $y'(0)=1$ with Laplace Transformation

5 votes

How to solve the differential equation $xx'' = (x')^2$?

5 votes

Solve $(y^2+2x^2y)dx+(2x^3-xy)dy=0$

5 votes

Evaluate $\int \frac {e^x -1}{e^x + 1} dx$

5 votes
Accepted

Solve the initial value problem $y′=(x+y−2)^2$?

5 votes

Need help with a proofs question..

5 votes
Accepted

solving the differential equation : $y' = \sqrt{4x+2y+1}$

5 votes

How exactly to use Cayley's Hamilton's theorem to find $A^{50}$ in this case? (matrix recursion equation)

5 votes
Accepted

What is a possible substitution to this ODE?

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