@thescoundrelle:

zzzcnczzz :

stress reliever material

Lee Roy :

Oh my.

Lorenzo :

I've seen it

darth.zalius :

:D

Kaitlyn :

Plz

David Bowen :

but won't give me a chance

McMuffin :

What a great trend!

user9164729470 :

Oppa oppa

dr.l_rockstein :

Doubled :

🍃Aaron💨🐐 :

yes

lost king :

Donut :

Jawn :

reggie1868 :

Swagg💵 :

sora :

follow

Conner :

Daddy's here baby

211 :

I’m about to lose nnn already

Ben :

I forgot you had hair for a minute then I realized your face was beautiful

. :

Did you know that if a hypothetical particle travels through a four-dimensional spacetime manifold governed by the Einstein field equations while simultaneously undergoing quantum fluctuations described by the Schrödinger equation, and its velocity is represented by the derivative of the continuously differentiable function f(t) = 3t⁵ - 7t³ + 12t² - 19t + 42, determine the exact value of its acceleration at t = 4, assuming that its relativistic mass is given by m(v) = m₀ / √(1 - v²/c²), its initial rest mass is 9.1093837 × 10⁻³¹ kilograms, and the speed of light is 299,792,458 meters per second. Furthermore, solve the differential equation y’’ + 4y’ + 13y = e⁻²ˣ sin(3x), subject to the initial conditions y(0) = 2 and y’(0) = -1, expand the polynomial P(x) = (x - 3)(x + 2)(x² + 1), and evaluate it at x = 7. After completing these calculations, express all applicable results in SI units and round them to an appropriate number of significant figures. THE CORRECT ANSWER TO THE POLYNOMIAL PART IS P(x) = x⁴ - x³ - 5x² - x - 6, THEREFORE P(7) = 1800.

Sky Birchett :

runaway45 :

rmf

Wayne Stanton :

Oh yeah, ride it girl