Question

Sphere centered in line $(x,y,z) = (-2,0,1) + \lambda (0,0,1)$ tangent to planes $ x-10z = 0 $ and $ x+2z = 0 $ whose radius squared is $r^2 > 20$

score 18 · Answer 1 · 2015-11-29 13:43:21

Sphere centered in line $(x,y,z) = (-2,0,1) + \lambda (0,0,1)$ tangent to planes $ x-10z = 0 $ and $ x+2z = 0 $ whose radius squared is $r^2 > 20$

score 18 · Answer 2 · 2015-11-28 17:12:41

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score 18 · Answer 8 · 2026-03-19 00:42:09

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score 18 · Answer 10 · 2015-11-16 17:42:52

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List Question

Sphere centered in line $(x,y,z) = (-2,0,1) + \lambda (0,0,1)$ tangent to planes $ x-10z = 0 $ and $ x+2z = 0 $ whose radius squared is $r^2 > 20$

Integral over contour

Show that $\lambda_1 S_1$ is exponential of parameter 1.

exponentialfunction poofs with generating functions

Prove that a polyrectangle in an open set has a superset polyrectangle.

Proof related with kernel of a function

what can we say about $\mathrm{E}(y^HC_{yy}^{-1}y)$

Show that A=B when A,B are contained in M with d(A,B) <= 3/4

Does inverse of all Fouriers transforms have a corresponding function in time domain?

Q: How to show algebraically that $|\bar{z}-5|\geq4$ on a given contour in the complex plane

Separating an Odd Partial Derivative

How do I calculate a set in a map ?

Movement across a plane to reach a specific place the fastest with optimization calculus.

Calculate Probability of People Stoping Cable Service

Prove the sets are non-singular open $C^2$-surfaces

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