Find the quotient of the quantity negative 5 times x to the 3rd power plus 20 times x to the 2nd power minus 25 times x all over negative 5 times x.
−5x^3 + 20x^2 + 5 x^2 − 4x + 5 −x^2 − 4x + 5 x^2 + 4x − 5
\[\large \frac{ -5x^3 + 20x^2 - 25x }{ -5x }\] If you can answer these 3 questions you can answer the question what is: \[\large \frac{ -5x^3 }{ 5x } = \space ?\] \[\large \frac{ 20x^2 }{ 5x } = \space ?\] \[\large \frac{ -25x }{ 5x } = \space ?\]
hm I remember u telling me something about this
Forgot to write that down on my notes since i dont have this one to slove for it
Right we went over something very similar... okay take it step by step \[\large \frac{ -5x^3 }{ -5x } = \frac{ -5 }{ -5 } \times \frac{ x^3 }{ x }\] remember you can just break everything up like that...so what is -5/-5? and what is x^3/x? *hint...when dividing exponents with the same base (x^3/x) you leave the base alone (x) and subtract the exponents (3 - 1)
5^3-1? = 5^2
@johnweldon1993
Close but you forgot the first part -5/-5 \[\large \frac{ -5x^3 }{ -5x } = x^2\] Make sense there?
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