$Y=F(X) \implies Y\sim U(0,1)$?
71301
Showing that Y has a uniform distribution if Y=F(X) where F is the cdf of continuous X
30860
Prove that $f(x)=0$ in $[-1,1]$.
55364
Show $au_x+bu_y=f(x,y)$ gives $u(x,y)=(a^2+b^2)^{-\frac{1}{2}}\int_{L}fds +g(bx-ay)$ if $a\neq 0$.
91500
Let $U, V \sim U(0,1)$ be independent. What is $P(U \leq V)$?
104510
For continuous $f$, $\int_0^x f(t)dt = ∫_x^1f(t)dt$ implies $f=0$.
85282
Will inverse functions, and functions always meet at the line $y=x$?
74583
Prove that $f'(0)=L$.
132113
Does $f(x) = f(2x)$ for all real $x$, imply that $f(x)$ is a constant function?
11017
Does existence of partial derivatives implies continuity at a point $(x_0,y_0)$?
113255
$X,Y\sim U(0,1)$ are independent, $W=\max (X,Y)$.
63410
Proof on showing if F(x,y,z)=0 then product of partial derivatives (evaluated at an assigned coordinate) is -1
48592
Prove that $f'$ exists for all $x$ in $R$ if $f(x+y)=f(x)f(y)$ and $f'(0)$ exists
113888
Behavior of derivative near the zero of a function.
106799
Proof Verification: Converse of Intermediate Value Theorem
142873
What does the function f: x ↦ y mean?
139436
Show function $f(x,y)=(x^2-y^2,2xy)$ is $1$-$1$ by Inverse Function Theorem
111756
How do I prove that then $f(x) = 1$ for some $x ∈ [0, 1]$?