Asked by Sarah
h(x)= 3x+2/7x-6
find the inverse of h^-1(x)
h^-1(x) = ?
Would I solve it like this
h(x)= 3x+2/7x-6
7xy-6y=3x+2 (bring 7x-6 to other side)
i got confused here. Would i try to bring the 6y over to the right and then the 3x+2 to the left to get Y by itself. then solve ?
find the inverse of h^-1(x)
h^-1(x) = ?
Would I solve it like this
h(x)= 3x+2/7x-6
7xy-6y=3x+2 (bring 7x-6 to other side)
i got confused here. Would i try to bring the 6y over to the right and then the 3x+2 to the left to get Y by itself. then solve ?
Answers
Answered by
Reiny
Brackets are essential here ....
h(x) = (3x+2)/(7x-6) or
y = (3x+2)/(7x-6)
step 1 of finding the inverse is to interchange the x's and y's
x = (3y + 2)/(7y - 6)
7xy - 6x = 3y + 2
step 2 : solve this for y
7xy - 3y = 6x + 2
y(7x - 3) = 6x + 2
y = (6x + 2)/(7x - 3) , brackets needed here again.
h^-1 (x) =<b> (6x + 2)/(7x - 3)</b>
checking for any value of x, say x = 1
then h(1) = (3+2)/(7-6) = 5
h^1 (5) = (30+2)/(35-3)
= 32/32 = 1
Yeahhh , it is highly probable that my answer is correct
h(x) = (3x+2)/(7x-6) or
y = (3x+2)/(7x-6)
step 1 of finding the inverse is to interchange the x's and y's
x = (3y + 2)/(7y - 6)
7xy - 6x = 3y + 2
step 2 : solve this for y
7xy - 3y = 6x + 2
y(7x - 3) = 6x + 2
y = (6x + 2)/(7x - 3) , brackets needed here again.
h^-1 (x) =<b> (6x + 2)/(7x - 3)</b>
checking for any value of x, say x = 1
then h(1) = (3+2)/(7-6) = 5
h^1 (5) = (30+2)/(35-3)
= 32/32 = 1
Yeahhh , it is highly probable that my answer is correct
Answered by
papa
Find the inverse function for h(x)=6x^2+4 and g(x)=7x/6
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.