yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Why you should actually read the URL & be careful with free Wi-Fi


2m read
·Nov 10, 2024

  • So Kelly, you've convinced me that I should be wary as I browse the internet. What should I be doing to make sure that I can leverage the internet but not get into trouble?

  • Well, I think it all starts with where you're connecting to the internet. So first off, like you, it's great if you're using your own device which you trust and your own wifi network at home or at work. That's kind of the safest option. When you're traveling or when you're out and about and at a cafe, that's where, you know, the internet can start to get a little bit more risky just by nature.

So, you know, the worst thing could be a computer like in a hotel lobby where you can log in to get your pass or your boarding pass printed out, because you don't know who else has used that computer. You don't know what they put on it. That's completely, you know, risky. It could be that they've downloaded something to spyware onto the computer. It could be that they've plugged something in that's dangerous. You know, it depends.

If you're just doing something safe like looking up a local restaurant, that's pretty low risk. But once you're starting to think about typing your username and password into a computer, that's where I would personally be a little more cautious. You know? And then also you can think about free public wifi networks. You really have to think about if you trust the network.

So a lot of times, you know, most sites use HTTPS encryption. So that means between you and that site, everything you're sending is private. It doesn't mean the site is safe, it just means that you guys have a private connection.

  • So make sure I understand this point, especially if you're using a public network. To ensure, look at the URL, see the HTTPS instead of the HTTP before, as part of the URL. Then you at least know that the communications between you and the site is private. You still have to make sure it's not a shady site, but at least other people on that network aren't going to be able to see what your password is or what you're typing and things like that.

  • Yeah, exactly. Exactly.

More Articles

View All
2015 AP Calculus AB/BC 3cd | AP Calculus AB solved exams | AP Calculus AB | Khan Academy
Bob is writing his bicycle along the same path for ( 0 \leq t \leq 10 ). Bob’s velocity is modeled by ( b(t) = t^3 - 6t^2 + 300 ) where ( t ) is measured in minutes and ( b(t) ) is measured in meters per minute. Find Bob’s acceleration at time ( t = 5 ). …
Making a Camp for Moose Season | Life Below Zero
Go this way, go this way. These bees! Oh yeah, a bear! Been going through here, digging up… penis. Oh, another one over there! I see bear markings on the trees back here too. So if other bears are coming through, they smell this; they know he’s the bear t…
Sharks at Night: Incredible Underwater Footage | Short Film Showcase
[Music] [Music] First movie I ever saw was Jaws. What I saw was a man-eating shark. The fear turned into fascination. What I learned was it’s the world’s biggest lie. These animals aren’t what anyone thinks they are. They really are exquisite; some of the…
A Smarter Path | Chasing Genius | National Geographic
I was about six. My favorite toy was my slot car track, and what that really is, is little electric cars on an electric road. That electric road, the thing stuck with me. I am an engineer. Rather than to make a better mousetrap, I chose to make the world…
Godzilla Army Arrives at my door
Ter, I got here. It’s here after months of waiting. Yeah, look, it’s a pile of Godzilla. Godzilla parts. Yellow Godzilla, stand him up. What the heck? He has a mohawk! That’s not Godzilla! I’m glad we only bought one of him. It’s Godzilla without a head …
Planar motion (with integrals) | Applications of definite integrals | AP Calculus BC | Khan Academy
A particle moving in the xy-plane has a velocity vector given by (v(t)). It just means that the x component of velocity as a function of time is (\frac{1}{t} + 7), and the y component of velocity as a function of time is (t^4) for time (t \geq 0). At (t …