(a⁶ -1) ÷ (a² -1)
options
a² + a - 1
a³ - a² + 1
a⁴ + a² + 1
a⁴ - a² - 1
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Answer:
The right answer is option 3-a^4+a^2+1
Step-by-step explanation:
we know the formula (a^3-b^3)=(a-b)(a^2+ab+b^2)
let (a^6-2) can be written as (a^2)^3-(1^2)^3
so (a^2)^3-(1^2)^3=(a^2)-(1^2)[(a^2)^2+(a^2*1)+1^2]/(a^2)-1
(a^2)^3-(1^2)^3= a^4+a^2+1
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