Last one?
since x + 1 = 0 is the root you are testing, then x = -1 needs to be your divisor
for part II) set up the coefficients in the synthetic division
|dw:1519277054329:dw|
three things to keep in mind: 1. keep the original signs (positive 12, positive 5, positive 3, negative 5)
2. the divisor goes in a box by itself on the left hand side
|dw:1519277284186:dw|
3. we have an x^4 term, and x^3 term, an x^2 term, but no x term so we must plug in a 0 as a placeholder between 3 and -5
with those three points in mind, try re-doing the setup
\(\color{#0cbb34}{\text{Originally Posted by}}\) @Vocaloid 3. we have an x^4 term, and x^3 term, an x^2 term, but no x term so we must plug in a 0 as a placeholder between 3 and -5 \(\color{#0cbb34}{\text{End of Quote}}\)
good, now for part III carry out the division
good then for part IV) is there a remainder?
no
|dw:1519277936890:dw|
|dw:1519277942170:dw|
so if there's a remainder, then is x + 1 a factor or nah?
um no
good, (x+1) is not a factor and that's it
Thank you so much and Goodnight
Join our real-time social learning platform and learn together with your friends!