Borbin the 🐱

This is the third version of my custom air filter box for my M72 using a paper air filter C1041.

The previous version with the K&N was OK, but using a paper filter seems to work better with the Mikuni's.

Parts are ready to assemble:

Previous version with latest version:

Assembled at the bike:

If you found that your code to download from a website started failing with an error like:

The request was aborted: Could not create SSL/TLS secure channel.

or

Ausnahme beim Aufrufen von "DownloadFile" mit 2 Argument(en):  "Die Anfrage wurde abgebrochen: Es konnte kein 
geschützter SSL/TLS-Kanal erstellt werden."
+ $webclient.DownloadFile($file, $toZipFile)
+ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
    + CategoryInfo          : NotSpecified: (:) [], MethodInvocationException
    + FullyQualifiedErrorId : WebException

then your webserver security is updated and now requires TLS1.2.
Tls is a security protocol to transfer data over the Internet. To solve this issue, simply set the security protocol to Tls1.2.

For example in PowerShell:

$webclient = New-Object System.Net.WebClient
[Net.ServicePointManager]::SecurityProtocol = [Net.SecurityProtocolType]::Tls12
$webclient.DownloadFile($file, $toZipFile)

The final one:

To evaluate the limit, we apply standard trigonometric identities to decompose the expression into terms involving sin⁡(x)/x​ for which a limit for x→0 exists.
While algebraic manipulation to eliminate the denominator is sometimes effective, it is not applicable in this case.
Instead, recognizing and leveraging this fundamental limit allows for a straightforward and elegant solution.

Here is the third one:

Option c) leads to the solution. The expression
f(x) + f(y) + x²y + xy²
is part of the expansion of the binomial
(x+y)³
If f(x) corresponds to the first or last term of the binomial expansion, the equation can be solved.

Here is the second one:

Start by moving the x term to the right-hand side and setting x=0. This is the first equation for b.
Then with b in place, get the second equation. Isolate a and substitute 0 for x. This gets