Latest activity
-
Ppazzy78 posted the thread Differential Equation, not getting correct answer can't see why ... in Differential Equations.Hello people.. Here is the question : Here is the correct solution : Here is mine, I didn't do the nice re write of -mg -...
-
logistic_guy replied to the thread power series.To warm up the audience, we write the form of y as a power series. y = \sum_{n=0}^{\infty}a_nx^n -
-
-
logistic_guy replied to the thread puzzle - 2.\huge \text{Finally we have cracked another puzzle!} 😍😍🤩🤩🥳🥳 \textcolor{green}{\bold{WERE \ AWARE}} \longrightarrow...
-
-
Kkhansaheb replied to the thread Overlaping triangles.The short answer is NO!
-
logistic_guy replied to the thread not separable.Let M = x + 2y and N = 2x - 3y Then, \frac{\partial M}{\partial y} = 2 = \frac{\partial N}{\partial x} 👏👏 This means that the...
-
Agent Smith replied to the thread the equation (x + a)(x - a) = 16.I knew that -
logistic_guy replied to the thread supported beam.By symmetry: y_c = z_c = \textcolor{blue}{0.043 \ \text{m}}
-
logistic_guy replied to the thread prismatic bars.Let \sigma_{x'} and \gamma_{x'y'} be the normal and shearing stresses for the glued joint, respectively. By tensor transformation, we...
-
AAion replied to the thread Overlaping triangles.Consider triangles with the same angles. If you scale one to make it larger or smaller, what happens to its area? Can it stay the same?
-
\textcolor{indigo}{\bold{Solve.}} \bold{A} = \begin{pmatrix} 2 & 0 \\ 0 & 3 \end{pmatrix}
-
Dr.Peterson replied to the thread Overlaping triangles.It's related, at least. If you know the base (which is one side) and area of a triangle, then you can find its height. You need to see... -
\textcolor{indigo}{\bold{Solve.}} (-xy \sin x + 2y \cos x) \ dx + 2x \cos x \ dy = 0
-
shahar replied to the thread Overlaping triangles.I think about rectangle that if I know side and area I can find the other size and its always congruent rectangle. I know that the... -
EHello, I've been really struggling with probability. Imagine I have three doors, and behind one of them is a million dollars. I can open...
