Task 4—Solving Rational Equations Using the equation below as a model, fill in numbers in the place of a and b to create a rational equation that has an extraneous solution. Part 1. Show all work to solve for x in the equation and check the solution. Part 2. Explain how to identify the extraneous solution and what it means. Part 3. Use complete sentences to explain how the remainder theorem is used to determine whether your linear binomial is a factor of your polynomial function
@Nurali
Help
@superRbow15
@ikram002p
@phi
Phi please help me
You have to do this Using the equation below as a model, fill in numbers in the place of a and b to create a rational equation that has an extraneous solution. What equation do they show you?
None, you have to make one
Using the equation below as a model<--- ??
Oh wait they do, give me a sec
@phi
they say fill in numbers in the place of a and b where is "b" ?
X = b here
They didn't design the course correctly and it has errors
do you mean \[ \frac{x+a}{ax} = b \]?
so far, you have not posted an equation with a and b in it.
can you find and post the "model equation"?
@phi I am so sorry my father wanted me to get him something from the store
x plus a over ax = b over x \[ \frac{ x+ a }{ ax } = \frac{ b }{ x}\]
DONE!
Can we use this @phi
yes, but they want you to replace a and b with numbers
So, can I put random numbers?
\frac{ x+ 1 }{ (1)x } = \frac{ 2 }{ x}
\[\frac{ X + 1 }{ 1(x) } = \frac{ 2 }{ x }\]
ok, a=1 and b=2 \[ \frac{ x+ 1 }{ (1)x } = \frac{ 2 }{ x} \]
Yep
we could cross multiply to get x(x+1) = 2x x^2 + x = 2x x^2 -x = 0 x(x-1)=0 x=0 or x=1 the x=0 is extraneous, because we are not allowed to divide by 0 (which is what happens in the original equation if x is 0)
Is dis de answer?
yes
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