What is the product of (n - 8)(n + 2)? n2- 10n - 16 n2+ 10n - 16 n2+ 6n - 16 n2- 6n - 16
Question
Updated 6/24/2014 2:33:58 PM
This conversation has been flagged as incorrect.
Flagged by jerry06 [6/24/2014 2:33:58 PM]
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Original conversation
User: What is the product of (n - 8)(n + 2)? n2- 10n - 16 n2+ 10n - 16 n2+ 6n - 16 n2- 6n - 16

Weegy: 3x 2 - x - 15x + 5 = x(3x - 1) - 5(3x -1) = (3x ... [ factors are (x + 0.7863) and (x - 2.11963) How do you factor 3x squared minus 3x minus 60? 3x2 - 3x - 60 = 3(x2 - x - 20) = 3 ... [ ] ]
Rosafe|Points 40|

User: Factor y2 + 5y + 6. (y + 1)(y + 6) (y + 2)(y + 3) (y + 2)(y + 4)

User: Factor y2 + 5y + 6.

Weegy: 6(5+y)
debnjerry|Points 37312|

User: What is the middle term of the product of (x - 4)(x - 3)?

User: ya know weegy you really are stupid

Weegy: Weegy is sorry you feel that way. How can we help you?
sharinalb|Points 105|

User: by answering my dang questions right

User: how much herb should i get for 5 dollars

Question
Updated 6/24/2014 2:33:58 PM
This conversation has been flagged as incorrect.
Flagged by jerry06 [6/24/2014 2:33:58 PM]
Rating
8
(n - 8)(n + 2) = n^2 + 2n - 8n - 16 = n^2 - 6n - 16
Confirmed by yumdrea [6/24/2014 2:39:45 PM]
8
y^2 + 5y + 6 = (y + 2)(y + 3)
Confirmed by yumdrea [6/24/2014 2:39:41 PM]
8
The middle term of the product of (x - 4)(x - 3) is -7x.

(x - 4)(x - 3) = x^2 - 3x - 4x + 12 = x^2 - 7x + 12
Confirmed by yumdrea [6/24/2014 2:39:43 PM]

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The factors of (x^4y^2 + x^3y^3 are: C. x^3y^2(x + y)
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factormr + ns - nr - ms User: factor mr + ns - nr - ms
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Question
Updated 9/21/2014 5:50:43 AM
x^2 + xy - 2x - 2y
=x(x + y) -2 (x+y)
=(x + y)( x - 2 )
Confirmed by sujaysen [9/21/2014 2:33:30 PM]
ab + 4 + a + 4b
= a(b + 1) + 4(1 + b)
= (b +1) (a + 4)
Confirmed by sujaysen [9/21/2014 2:31:35 PM]
What is the product of (-a + 3)(a + 4)?
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Question
Updated 12/18/2014 5:27:29 AM
x^2 + 29x - 30
= x*x + 30x - x + 30*(-1)
= (x + 30)(x - 1)
Confirmed by jeifunk [12/18/2014 5:42:55 AM]
(n - 8)(n + 2)
= n*n - 8n + 2n - 8*2
= n^2 - 6n - 16
Confirmed by jeifunk [12/18/2014 5:44:34 AM]
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