Guys, i need an instant answer. If i have a function y=(b*x-a)/(1+c*x), how can i find x when i already have y? For example, y=33.6, how much is x?
hmmm hold on
write an actual equation using the little equation button below or take a pucture of it so I know what you are doing. that way i know if i can help you or not
I written an actual equation
that was an example of an actual equation.
\[y=\frac{(b^x-a)}{(1+c^x)}\] is it that?
No
\[y=\frac{b^{x-a}}{(1+c*x)}\]
\[y=\frac{(b*x-a)}{(1+c*x)}\] or that?
Yes
then you cannot solve it because you need (b) and (a). without those two solving the problem mathmatically is impossible.
you would have ≠ no answer.
i have them
wow. now you tell me. okay tell me what they are then.
B= 0,187344 and a= -3,5169955 and c= -0,014443694
and your y is 33.6?
yes
so \[33.6=\frac{\left(0.18734x+3.517\right)}{\left(1-0.01444x\right)}\]
\[\mathrm{Multiply\:both\:sides\:by\:}1-0.01444x\]
\[33.6\left(1-0.01444x\right)=\frac{0.18734x+3.517}{1-0.01444x}\left(1-0.01444x\right)\]so then it is \[33.6\left(1-0.01444x\right)=0.18734x+3.517\]
\[distribute~33.6\left(1-0.01444x\right)\]\[33.6\left(1-0.01444x\right)=0.18734x+3.517\] \[\mathrm{Multiply\:both\:sides\:by\:}1000000\]\[33.6\cdot \:1000000-0.48518x\cdot \:1000000=0.18734x\cdot \:1000000+3.517\cdot \:1000000\]\[33600000-485184x=187340x+3517000\]
\[\mathrm{Subtract\:}33600000\mathrm{\:from\:both\:sides}\]\[33600000-485184x-33600000=187340x+3517000-33600000\]\[-485184x=187340x-30083000\] \[\mathrm{Subtract\:}187340x\mathrm{\:from\:both\:sides}\]\[-485184x-187340x=187340x-30083000-187340x\]\[-672524x=-30083000\] \[\mathrm{Divide\:both\:sides\:by\:}-672524\]\[\frac{-672524x}{-672524}=\frac{-30083000}{-672524}\]\[x=\frac{7520750}{168131}\]\[\mathrm{Show\:solutions\:in\:decimal\:form}\]\[x=44.73149\]
there ya go.
but its not correct. It has to be somewhere between 50 and 60 definetly
well its not. soooo
Looking at graph, it is 54
excuse me, 55
Could you write me a solution with just a b c and x without numbers. I would be very gratefull.
you chose 33.6 dont forget that.
haha thank you for this website...
your welcome. but it was more to prove that my calculations were correct
But i still dont get it.
either you chose the wrong y, or have the wrong equation
for 45% i have 15, and for 33.6 i have now 44%. Its not possible
This equation works, as i found y to be correct with any x
Ill put 44 and find out y value
but is it? here let me do one with x and see if it is really correct
If you put x to be 44, the y is 12.96
i got y=32.25088 for x=44
its your equation mate :/
x=44 cant be 32.... i did it 5 times
The problem is that that site is wrong. It gives me a solution for x, but clearly it isnt
this is so strange
If i start to guess x and plug in the formula, i will eventualy get close value of y, but there just HAS to be a better way
my bad wrong link http://www.cymath.com/answer.php?q=y%3D(0.18734(44)%2B3.517)%2F(1-0.01444(44))
I tried for x=55 and i got y=33. So the formula corresponds to the graph. Everything is fine exept the equation for x
my bad wrong link http://www.cymath.com/answer.php?q=y%3D(0.18734(44)%2B3.517)%2F(1-0.01444(44))
Ok, but that link contains the equation for y, but not for x
oh my heck stop it. you fricking equation is wrong. when x=44 y=32 https://www.symbolab.com/solver/step-by-step/32%3D%5Cleft(0.18734%5Cleft(x%5Cright)%2B3.517%5Cright)%2F%5Cleft(1%E2%88%920.01444%5Cleft(x%5Cright)%5Cright)%20/?origin=button http://www.cymath.com/answer.php?q=y%3D(0.18734(44)%2B3.517)%2F(1-0.01444(44)) now its done both ways. same answer
jsyk i rounded x and y :)
do you know where is wrong?
up to 32 and 44. when x is 44 y is (about) 32 when y is 32 x is (about) 44
But ask yourself, if you get a value of y with a certain x, could you get an x with a value of y. I think the answer is YES....
no. i dont. im sorry. :/ i need to go eat supper too... @Zale101 @phi can you see if you can help this person please?
i told you they get the same answer when reversed. your confusing
But when i plug in x=44 for y=(b*x-a)/(1+c*x), I get 12.96
When i plug in x=55 in y=(b*x-a)/(1+c*x), I get 33... for y
a= -3,516995576918316 b= 0,18734459582847 c= -0,0144436993225714
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