Nathaniel can weld a railing in 75 minutes. Brenda can weld a railing 25 minutes faster. If they work together, how many minutes does it take them to weld the railing?
@Loser66
your idea?
I would do like 1/75+1/25=1/x
bcuz 100 min. isn't an answer choice lol
For Nathaniel, he needs 75 min to finish the job. That is in 1 minute, he finishes 1/75 part of the job, right? Same as Brenda with 1/25 so that in 1 minute, both them will finish \(\dfrac{1}{75}+\dfrac{1}{25}= \dfrac{4}{75}\) part of the job. Summary: 1min------------4/75 ? min-----------75/75??
50 ??
nope 75/4 = 72 minutes + 3/4 minutes. That is 72minutes 45seconds
25 minutes 30 minutes 50 minutes 150 minutes
Those are the answers. I have no idea what to do
oh!!@ sorry 75/4 = 18 + 3/4
:) It's okay hahha
But it is just 18 minutes 45seconds which is not one of the options. ha!!
lolll I thought so too! So I guess it would be 25 min.???
I don't guess but don't know what is wrong with the logic. Ok, let's get help @ganeshie8 Please, explain me what is wrong.!!
Lol thank-you :D
`Nathaniel can weld a railing in 75 minutes. Brenda can weld a railing 25 minutes faster.` That means Brenda can finish the work in `50` minutes right ?
so we must be solving \[\dfrac{1}{75}+\dfrac{1}{50} = \dfrac{1}{x}\]
YYYYYYYYYYYES
:) I agree. So would it be 50 min.?
Guys?
what is 50 ?
No idea. Thanks @ganeshie8 and @Loser66 :) !!!!!
hehehehe..... no idea??? That is we are cheated by you??
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