Create a unique example of dividing a polynomial by a monomial and provide the simplified form. Explain, in complete sentences, the two ways used to simplify this expression and how you would check your quotient for accuracy.
@Jamierox4ev3r @
@love_jessika15
@texaschic101
@celecity
Okay, do you know what a monomial is?
a polynomial which has only one term
Correct?
Right :) Do you have a unique division problem and just need help solving or do you need a problem?
Ok! :)
The polynomial can be\[x^2+3x+2 \] And the Monomial can be: \[x+1 \]
Is that enough info @celecity
x+1 isn't actually a monomial, it has two terms to it. You can just do x, if you want, or we could do something like this: \[28x^3+42x^2-35x \div 7x\]
Ohhh Ok that makes more sense , ok we can use that
So this is literally like long division. For example, 7x goes into 28x^3 4x^2 times, because 7 goes into 28 4 times and x times x^2 creates the x^3. Does that make sense?
Yes that makes sense
You're going to do the same thing for the other two terms in the problem. Give it a shot and tell me what you get :)
Ok 7x divided by 42^2 = 6
an i doing it right?
Don't forget the x
Remember, x times x will equal the x^2!
so 6x^2
im so sorry im not good at solving polynomials i try but i just dont get it
\[7x \times 6x = 42x^2\]
is that division
|dw:1374356655023:dw| Yep! This is just long division, with x's
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