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alg2 check?
solve 3(8x2)=462(12x+1) 24x6=4624x+2 24x6=4824x 48x6=48 48x=42 x=42/48 or 7/8 what where the two mistakes made in the problem? I said the 46 going to 48 and subtracting the 6 from 48? 
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Did I do this problem the correct way if so is there a shorter way to explain this? x(x + 6)(x + 4) = 24x x(6 + x)(x + 4) = 24x x(6 + x)(4 + x) = 24x (6 + x) * (4 + x x(6(4 + x) + x(4 + x)) = 24x x((4 * 6 + x * 6) + x(4 + 
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24x^412x^3+48x^2/4x 24x^412x^3+12(1) 24x^412x^3+(12x) 2x^412x^312x check this problem for me please 
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The fact that there was that nice symmetry to the question, makes it easier than it first appears. I had it as: (a/b + b/a)÷(b/a  a/b) look at (a/b + b/a) the common denominator for this would be ab, so a/b + b/a = (a^2 + 
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(2x1)(3x7)(4x+3) =6x^214x33x+7 =(6x^219x+7)(4x+3) =24x^3+18x^2126x+28x+21 =24x^3+18x^288x+21 < my answer but the correct answer is 24x^350x^223x+21 please correct me? thank you! 
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checking problem Use FOIL to multiply: (6x – 1)(3x – 4) 6x*3x + 6x*(4) + (1)*3x + (1)*(4) = 6x*3x = 18x^2 6x*4 = 24x 1*3x = 3x 1* 4 = 4 18x^2 – 24x 3x +4 = 18x^2 – 27x + 4 
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12x^6+24x^518x^2/6x^2 3x^4+x^33x check see if I did it right. 
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Rewrite the polynomial in descending order in its simplest form. here is #1 12x^2 y^2 z^3+2+24x^2 I think it should be writen 12x^2y^2Z^3+24x^2+2 then there is also question #6 I need help with is it x+y+xy+3x+4x^2 I think it 
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12x^6+24x^518x^2/6x^2= 4x^8+4x^73x tell me if this right 
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Find the HCF of f(x) = 6x^3 + 24x^2 + 18x, g(x) = 4x^4 + 4x^3  24x^2