meta user
network profile
| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 4 months |
| seen | Feb 25 at 21:42 | |
| stats | profile views | 11 |
|
Jan 24 |
comment |
What is the integral $\int\limits_1^3\frac{e^{\frac{1}{x}}}{x^{2}}dx$? I should have followed through with the substitution. It was simpler than I thought. |
|
Jan 21 |
awarded | Supporter |
|
Jan 21 |
comment |
What is the integral $\int\limits_1^3\frac{e^{\frac{1}{x}}}{x^{2}}dx$? Then maybe a little integration by parts. |
|
Jan 14 |
answered | How do I simplify this fractional expression? |
|
Jan 14 |
answered | Distributive Multiplication to factor common Polynomials? |
|
Jan 10 |
revised |
$(\tan^2(18^\circ))(\tan^2(54^\circ))$ is a rational number edited body |
|
Jan 10 |
answered | $(\tan^2(18^\circ))(\tan^2(54^\circ))$ is a rational number |
|
Jan 9 |
revised |
Poles and Zeros of Linear Systems added 1 characters in body |
|
Jan 4 |
comment |
Solving linear homogenuous recurrence relation Each sequence is a solution to the recursion relation by itself; however by selecting one sequence you are forcing one of the coefficients (c1,c2) to 0 which eliminates a whole class of possible particular solutions. The general solution must include all possible particular solutions. Since this is a linear relationship, the general solution is the sum of all linearly independent sequences that satisfy the relation. You will find that the order of the recursion relationship determines how many linearly independent sequences make up a the solution set. |
|
Jan 4 |
answered | Solving linear homogenuous recurrence relation |
|
Dec 31 |
awarded | Teacher |
|
Dec 31 |
awarded | Editor |
|
Dec 31 |
revised |
Poles and Zeros of Linear Systems added 1418 characters in body |
|
Dec 31 |
answered | Poles and Zeros of Linear Systems |
