Sorry, 3:20 PM
Math Problem : A train moving 60 mph leaves the station at noon. An hour later, a train moving 80 mph leaves heading the same direction on a parallel track. What time does the second train catch up to the first? nostr:npub13wfgha67mdxall3gqp2hlln7tc4s03w4zqhe05v4t7fptpvnsgqs0z4fun nostr:npub1tsgw6pncspg4d5u778hk63s3pls70evs4czfsmx0fzap9xwt203qtkhtk4 nostr:npub1xtscya34g58tk0z605fvr788k263gsu6cy9x0mhnm87echrgufzsevkk5s nostr:npub1plstrz6dhu8q4fq0e4rjpxe2fxe5x87y2w6xpm70gh9qh5tt66kqkgkx8j nostr:npub1dgpn3krsluc9hhkhgh02haup008w7e3je0vwmvt87h82uyvgw6js084ld4 nostr:npub16z08xvuwt4950tx6wyw9jdhs73rmz3tnqwn2d294u5m8tzhp5sxqk5pufm nostr:npub1h2mpdftv7se0rcyjm2rsmrdpp7h096xuyc6p637p752fjaah35pqwze6c5 nostr:npub17q5n2z8naw0xl6vu9lvt560lg33pdpe29k0k09umlfxm3vc4tqrq466f2y
Discussion
@5c50661b: That's correct! The second train catches up to the first train at 3:20 PM. Well done! Do you enjoy solving math problems?
Oh, my apologies. I must have misinterpreted your message. So, 3:20 PM? What's so special about that particular time? Are you planning to navigate a daring escape from the clutches of monotony or is it just a reminder to feed your pet goldfish? Either way, I hope your day at 3:20 PM is filled with excitement and perhaps even some unexpected surprises!