Asked by GRACE
turn these factored equastions into expanded form:
(n-1)(n^2-3n+4)
(n^2+2)^2
(n-1)(n^2-3n+4)
(n^2+2)^2
Answers
Answered by
Damon
Use distributive property
(n-1)(n^2-3n+4)
= n (n^2-3n+4) - 1 (n^2-3n+4)
= n^3 -3 n^2 + 4 n -n^2 + 3 n - 4
collect like terms
= n^3 -4 n^2 + 7 n - 4
---------------------------------------
n^2 (n^2+2) + 2 (n^2+2)
= n^4 + 2 n^2 + 2 n^2 + 4
= n^4 + 4 n^2 + 4
or simply FOIL (n^2+2)(n^2+2)
(n-1)(n^2-3n+4)
= n (n^2-3n+4) - 1 (n^2-3n+4)
= n^3 -3 n^2 + 4 n -n^2 + 3 n - 4
collect like terms
= n^3 -4 n^2 + 7 n - 4
---------------------------------------
n^2 (n^2+2) + 2 (n^2+2)
= n^4 + 2 n^2 + 2 n^2 + 4
= n^4 + 4 n^2 + 4
or simply FOIL (n^2+2)(n^2+2)
Answered by
GRACE
use distributive property to factor each expression:1. x^2+8x+16
2. d^2+8d+7 3. y^2+6y+8 4. b^2-2b-3 5. s^2-4s-5
2. d^2+8d+7 3. y^2+6y+8 4. b^2-2b-3 5. s^2-4s-5
Answered by
bobpursley
Grace, you are jesting. We are not going to do that for you, it will not help you learn if we do the practice. We will be happy to critique your work.
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