how do i do this???? write as a single fraction -1 +4c-9d/6c - 5c-4d/8c
/ = divided by
It would help to clarify exactly what you have written. What I see is this: \(-1 + 4c - \dfrac{9d}{6c} - 5c - \dfrac{4d}{8c}\) If this is not what you intended, please use more parentheses to clarify intent. Remember your Order of Operations.
-1 + (4c-9d/6c) (5c-4d/8c)
oops I meant minus between the two parenthesis not multiply
-1 + (4c-9d/6c) - (5c-4d/8c)
This, then: \(-1 + \left(4c - \dfrac{9d}{6c}\right) - \left(5c - \dfrac{4d}{8c}\right)\)
no 4c-9d is the top of the fraction and 6c is the bottom of the fraction
5c-4d top of fraction and 8c bottom of fraction
You have forgotten your Order of Operations, haven't you? -1 + (4c-9d)/6c - (5c-4d)/8c = \(-1 + \dfrac{4c-9d}{6c} - \dfrac{5c-4d}{8c}\) Are we close, yet?
yes! that is it
What is the least common denominator?
1?
Back up. When adding these, how might one proceed? \(\dfrac{1}{8} + \dfrac{1}{6}\) Common denominator?
24?
Okay, how about these: \(1 + \dfrac{1}{3} + \dfrac{1}{4}\)
12?
Good. Please add those three for me.
3/24?
?? How did you get that? \(1 + \dfrac{1}{3} + \dfrac{1}{4} = \dfrac{12}{12} + \dfrac{4}{12} + \dfrac{3}{12} = \dfrac{19}{12}\) This is nowhere near what you just said. You need to be able to add fractions. Please show me \(\dfrac{1}{8} + \dfrac{1}{6}\). Add them.
I don't understand
all I want is the answer, im confused. and I don't understand fractions and never will
Therein lies the problem. Why do you have an algebra problem to add algebraic fractions when it appears you have no background in adding numerical fractions? 1) Find a common denominator. 2) Promote each term to the common denominator. 3) Sum the numerators over the common denominator. \(\dfrac{1}{8} + \dfrac{1}{6}\) Common Denominator: 24 \(\dfrac{1}{8} + \dfrac{1}{6} = \dfrac{3}{24} + \dfrac{4}{24}\) Fractions promoted to the common denominator. \(\dfrac{3+4}{24} = \dfrac{7}{24}\) You need to be able to do this fluently. Numerators summed and it is still over that same denominator.
If you do not understand fractions and never will, then you cannot do this problem. That is the best advice anyone can give you.
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