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Algebra
Quadratic Equations
Simplifying or Expanding
(x-3)^2 + [10x-30] +24
1 answer
x^2+4x+3
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Which of the following equations have infinitely many solutions?
Choose all answers that apply 10x - 10 = -10x - 10 10x - 10 =
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The equations that have infinitely many solutions are: 10x - 10 = -10x - 10 -10x-10 = -10x -10
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ahh, so close! solve for b in your last equation I get b = 14/3 put m and b into your y = mx + b and
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None of the given equations match the scenario. The correct equation is: y = 10x + 25
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Related Questions
Rewrite the expression using the Distributive Property.
5(2x-8) a. -30x b. 10x-40*** c. 10x+40 d. 10x-8
Hi I really need help with this problem, thanks.
Divide (20x^2-12x+8)/(2x+8) these are the choices: A. 10x-34+ 280/2x-8 B.
The equation 10x+13=−12 is solved as follows. Supply the correct numbers to complete the solution.(1 point)
10x+13=−12 10x= a
The equation 10x + 13 = -12 is solved as follows. Supply the correct numbers to complete the solution.
10x + 13 = -12 10x = ____
In the exit slip, Brody factored the expression wrong. He needed to factor x^2 - 10x + 25 and 16c^2 -9. His is work below:
x^2 -
Fill in the steps to complete the square.
x^2 -10x-12=0 x^2-10x-=12 x^2 -10x + = 12+
In the exit slip, Brady factored the expressions wrong. He needed to factor x²-10x+25 and 16c2-9. This is his work.
12 - 10x +
Can you check the following problems?
4. x^2 - 10x +25 = 9 x^2 - 10x + (25 -9) = 9 - 9 x^2 - 10x + 16 = 0 (x - 8)(x-2) = 0 x - 8
A student solves the following problem: 2(x - 2) + 5x = 24
Step 1: 2x - 4 + 5x = 24 Step 2: 10x - 4 = 24 Step 3: 10x - 4 + 4 = 24
A student solves the following problem: 2(x - 2) + 5x = 24
Step 1: 2x - 4 + 5x = 24 Step 2: 10x - 4 = 24 Step 3: 10x - 4 + 4 = 24
