int(x^2 * e^x) dx
Using integration by parts (uvduv)
e^x * (x^2 - 2x + 2) + C
Derive this:
f(x) = xx
f'(x)=x^x(ln(x)+1)
2024, WHS got something that changed Friday nights forever.
What is the WHS football stadium?
Whos the dude who lives in a toilet

What's my favorite color?
What is red?
int(cos(x)^3 * sin(x)) dx
-cos(x)^4 /4 + C
Find f''(x)
f(x)=ln(sqrt(1+x^2))
f''(x)=(1-x^2)/((1+x^2)^2)
In 2025, the newest way for wolverines to share the latest news, stories, etc.
What is the windy word?
What brain rot character is this
from 0 to t
∫ 3x² dx

This Devil Fruit allows its user to stretch their body like rubber, granting immunity to blunt attacks.
What is the Gomu Gomu no Mi (Rubber Fruit)?
int(x / sqrt(x^2 + 4)) dx
sqrt(x^2 + 4) + C
Find dy/dx
x^2+xy+y^2=7
dy/dx=(-(2x+y))/(x+2y)
In september 2024, an issue caused the 600 building to close.
What is the great 600 building toilet flood? (or something close to it)
What chemical spikes when Mr. Navarro gives a polar FRQ?

In 1928, Alexander Fleming discovered this, the first widely used antibiotic.
What is penicillin?
int(ln(x) / x^2) dx
-ln(x)/x + 1/x + C
Particles position:
s(t)=t/e^t
Find vmax & time when it is at vmax
t=2
v_max = -e^-2
What is the greatest achievement of the WHS football team.
What is 2 undefeated seasons back-to-back?
What is japan's latest technology in generating energy (found on public floors)?
What is Piezoelectric tiles?
What is the capital of Australia?
Where is Canberra?
Good luck 😬
int(sin(x)^3 / cos(x)^4) dx
1/(3*cos^3(x)) - 1/cos(x) + C
The upper bound of arctan(x) is
pi/2
In 1876, pieces of flesh mysteriously fell from the sky over Kentucky, baffling witnesses and inspiring bizarre theories about how it happened.
What is the Kentucky meat shower?
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Who is Mr. Navarro's favorite one piece character
nico robin