Q: What is a Network Address?

A:
A network address is an identifier for a node or network interface of a telecommunications network.

Expert answered|jolanta|Points 1|

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Asked 12/8/2011 8:59:45 AM

Updated 9/1/2014 5:16:40 AM

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Edited by andrewpallarca [9/1/2014 5:16:38 AM], Confirmed by andrewpallarca [9/1/2014 5:16:40 AM]

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A ______________ is one in which the highest power of the unknown is two. Its general form is ax^2+bx+c=0

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Updated 8/17/2014 6:25:04 PM

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A quadratic equation is one in which the highest power of the unknown is two. Its general form is ax^2+bx+c=0.

Added 12/4/2011 6:34:54 PM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [8/17/2014 6:25:05 PM]

find x: 3(x-5)=0 **Weegy:** 3(x-5)=0; 3x - 15 = 0, 3x = 15, x = 15/3, x = 5 (More)

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Updated 8/17/2014 6:25:55 PM

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Solve: (6x^2+5x-1) ÷ (2x+1) **Weegy:** (6x^2+5x-1) ÷ (2x+1)
=((x+1)(6x-1))/(2x+1) (More)

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Updated 12/5/2011 5:30:10 AM

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My answer is not wrong. You can't flag it. Please, reconsider your question.

Added 12/4/2011 11:50:15 PM

The quotient of 6x^2 + 5x - 1 and 2x + 1 is 3x + 1 with a remainder of -2. To solve this. Divide 6x^2 and 2x. Multiply 3x and 2x + 1, you'll get 6x^2 + 3x. Subtract 6x^2 + 3x from 6x^2 + 5x, you'll get 2x, then bring down -1. Divide 2x - 1 and 2x + 1, you'll get 1 with a remainder of - 2. So the final result is 3x + 1 with a remainder of -2.

Added 12/5/2011 5:30:10 AM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [8/17/2014 6:29:44 PM]

Solve: (6x^2+5x-1) ÷ (2x+1) **Weegy:** Is it a quadratic equation? **User:** No please divide the polynomials **Weegy:** 6x^2 + 2.5x+1 **User:** Sorr I dont understand your answer? (More)

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Updated 12/5/2011 5:30:38 AM

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The quotient of 6x^2 + 5x - 1 and 2x + 1 is 3x + 1 with a remainder of -2. To solve this. Divide 6x^2 and 2x. Multiply 3x and 2x + 1, you'll get 6x^2 + 3x. Subtract 6x^2 + 3x from 6x^2 + 5x, you'll get 2x, then bring down -1. Divide 2x - 1 and 2x + 1, you'll get 1 with a remainder of - 2. So the final result is 3x + 1 with a remainder of -2.

Added 12/5/2011 5:30:38 AM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [8/13/2014 6:31:03 PM]

Which amendment removed from the states the power to determine voting qualifications based on gender? **Weegy:** Nineteenth Amendment removed from the states the power to determine voting qualifications based on gender. (More)

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Updated 160 days ago|1/10/2018 8:02:47 AM

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