Question and answer
Solve the equation. Show your work. Check your answer. 3x – 7 = 5x + 19
3x - 7 = 5x + 19; 3x - 5x = 19 + 7; -2x = 26; x = 26/-2; x = -13
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Asked 3/22/2016 7:44:06 PM
Updated 3/22/2016 10:38:48 PM
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This answer has been confirmed as correct and helpful.
Edited by jeifunk [3/22/2016 10:38:47 PM], Confirmed by jeifunk [3/22/2016 10:38:48 PM]
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Questions asked by the same visitor
2. Evaluate the expression for a = –1 and b = 5. Show your work. 5a – 7b + b2
Weegy: 5a - 7b + b^2 for a = -1 and b = 5. 5(-1) - 7(5) + 5^2; = -5 - 35 + 25; = -15 (More)
Question
Updated 3/22/2016 10:28:32 PM
0 Answers/Comments
3. Simplify the expression. 9xy2 – 11xy2
Weegy: The answer is 2xy^2. (More)
Question
Updated 3/22/2016 10:35:53 PM
1 Answer/Comment
9xy^2 - 11xy^2 = - 2xy^2
Added 3/22/2016 10:35:52 PM
This answer has been confirmed as correct and helpful.
22+(3^2-4^2)
Question
Not Answered
Updated 3/23/2016 7:34:12 PM
1 Answer/Comment
22 + (3^2 - 4^2)

= 22 + (9 - 16);

= 22 - 7;

= 15
Added 3/23/2016 7:34:12 PM
This answer has been confirmed as correct and helpful.
Confirmed by jeifunk [3/23/2016 7:35:19 PM]
Write a recursive formula for the arithmetic sequence below. What is the value of the 8th term? 1, 5, 9, 13, . . .
Question
Updated 3/20/2016 8:20:35 PM
1 Answer/Comment
Write a recursive formula for the arithmetic sequence below is An = A(n-1) + 4. 29 is the value of the 8th term 1, 5, 9, 13, . .
The common difference = 13 - 9 = 4;
8th term = 1 + (8 - 1)*4 = 1 + 28 = 29
Added 3/20/2016 8:20:35 PM
This answer has been confirmed as correct and helpful.
Confirmed by Andrew. [3/20/2016 10:14:03 PM]
Write an equation in point-slope form for the line through the given point with the given slope. (8, 3); m = 6 A. y - 3 = 6(x - 8) B. y + 3 = 6x + 8 C. y - 3 = 6(x + 8) D. y + 3 = 6(x - 8)
Weegy: b (More)
Question
Updated 3/28/2016 2:54:05 AM
1 Answer/Comment
Write an equation in point-slope form for the line through the given point with the given slope. (8, 3); m = 6 is y - 3 = 6(x - 8).
Added 3/28/2016 2:54:05 AM
This answer has been confirmed as correct and helpful.
Confirmed by Andrew. [3/28/2016 8:31:27 AM]
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