#Finding the values of 2 variables in 2 equations w/ 1 constant each
35 messages · Page 1 of 1 (latest)
- Wait patiently for a helper to come along.
- Once someone helps you, say thank you and close the thread with:
+close
- Feel free to nominate the person for helper of the week in #helper-nominations
- Do not ping the mods, unless someone is breaking the rules.
- If you're happy with the help you got here, and the server overall, you can contribute financially as well:
yup
just do it normally in terms of substitution
Thank you for the timely response. Sorry, I'm not familiar with how to do substitution in this case. Could you elaborate on how to do that with two equations and variables?
how can you make $\frac xy=1.53$ not have a fraction bar
!𒐪 ɹɐupoɯ⇂ㄥ8𝟝 𒐪!
wait btw what is 1.53…. exactly
is it some fraction
if so convert it to said fraction
yes... 153 and 11/13
11/13 is not 1.53
153 and 11/13ths
anyways recall this
that’s like 153.846
where did you get 1.53…. from
like what’s the context to this
Sorry, I was absolutely looking at the wrong thing. 1.53846 is the exact constant in the first equation.
The context is that the first is supposed to be a ratio of hours, and I'm supposed to find the number of hours represented by X and Y given that ratio of 1.53846.
Let me see if I can copy the exact problem. 1 moment. Thanks for your help and patience.
It's definitely possible I'm asking the wrong question here. I know the ratio is 1.5384615384... from the fraction 80/52. Forgetting for the first equation for the moment, which would obviously just be 80/52, with that ratio of 1.53... or the fraction 80/52 (not representing the first side of the first equation)... how does one solve for X and Y in the second equation?
Sorry If I'm adding to the confusion here.
80/52 is nice
so normally you solve systems by
isolating one variable in terms of the other
and then substitution right
how do you do that here
so then just use fractions