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Question and answer
Q: Is there such a thing called Supermassive blackhole?
A: Yes there is. "Supermassive black hole" is the largest type of black hole in a galaxy, in the order of hundreds of thousands to billions of solar masses.
Expert answered|andrewpallarca|Points 5824|
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Asked 11/29/2011 2:16:11 PM
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In this equation: y = 5x + 3. What is the y intercept?
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Not Answered
Updated 6/30/2014 4:56:21 PM
2 Answers/Comments
In this equation: y = 5x + 3. "3" is the y intercept.
Added 11/25/2011 4:27:13 PM
In the equation, y = 5x + 3, the y intercept is: 3
Added 6/30/2014 4:56:21 PM
This answer has been confirmed as correct and helpful.
Confirmed by andrewpallarca [6/30/2014 11:21:14 PM]
What is Vyvanase?
Weegy: Vyvanse (pronounced Vi-vans) is a once-daily prescription medication approved for the treatment of ADHD in patients 6 and above. (More)
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Expert Answered
Updated 6/13/2014 7:34:14 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
1 Answer/Comment
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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Expert Answered
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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Expert Answered
Updated 12/5/2011 5:30:10 AM
6 Answers/Comments
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]
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