$Placeholder: explain: $$c = \sqrt{\frac{g \lambda}{2\pi}}$$$$c = \sqrt{g h}$$$$c = \sqrt{g d}$$$$\gamma_b = \frac{H_b}{h_b} \approx 0.78$$$ $explain: $$c = \sqrt{\frac{g \lambda}{2\pi}}$$$$c = \sqrt{g h}$$$$c = \sqrt{g d}$$$$\gamma_b = \frac{H_b}{h_b} \approx 0.78$$$

Back to Profile

@generalpha

Prompt

explain: $$c = \sqrt{\frac{g \lambda}{2\pi}}$$$$c = \sqrt{g h}$$$$c = \sqrt{g d}$$$$\gamma_b = \frac{H_b}{h_b} \approx 0.78$$

distorted image, malformed body, malformed fingers, ugly, malformed members

14 days ago

Generate Similar

Explore Similar

Model

SSD-1B

Guidance Scale

Dimensions

1024 × 1024

Similar

$De façon générale, cherchons une solution de : \[ dX_t = [a_1(t)X_t + a_0(t)]dt + [b_1(t)X_t + b_0(t)]dW_t, \quad X_0 \text{ donné} \] On commence par chercher une solution $F_t$ du système homogène: $dF_t = a_1(t)F_t dt + b_1(t)F_t dW_t$ avec $F_0 = 1$. Trivialement : \[ F_t = \exp\left[\int_0^t \left(a_1(s) - \frac{1}{2}b_1(s)^2\right)ds + \int_0^t b_1(s)dW_s\right] \] On va ensuite cherche une solution autour de $F_t$ en posant On pose $Y_t = X_t/F_t$ où par Itô : \[ d\left({1\over F$

How many ways are there to break up the number 64 into 10 natural summands (integers ≥ 1), whose maximum is 12? [Ways that differ only by the order of their summands do not count as different.]

The rabbit (or Fibonacci) numbers form a sequence (a(1) = 1), 1, 2, 3, 5, 8,13,21,34,...,in which a(n)+2 =a(n+1) +a(n) for an y n=1,2,... . Find the greatest common divisor of the numbers a(100) and a(99).

they hear about local and global phenomena and they want more complexity. So I think about mathematics. Local! Global! Whoa! Not that simple. Forget it. I will do what I always do. Present the analysis right when they need it. Too late to change. Pisses them off. Something really stylish this time. A masterpiece by Euler. You mean s-t-y-l-i-s-h. No... they're on to me. Gotta be something new or they won't buy it. I've been here before... that moment when your mind races for the concept... You ca

Vorticity map, partial derivatives equation, turbulence

Inscribe into an acute-angled triangle ABC a triangle KLM of minimal perimeter (with its vertex K on AB, L on BC, M on CA).

typical limit orderbook bid-ask spread, best bid and best ask