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What is the GCF of 48x2 and 72x3?
24x2
What is the greatest common factor of 48x2 and 72x3?
The GCF is 24x2
48x2-363x2 factor the polynomial?
2(363+48)2(401)802
9 x 6 - 6 x 2?
9x6=54 54-6=48 48x2=96 96 is your answer.
What can you multiply to get 96?
96= 48x2 48= 24x2 24= 12x2 12= 6x2 6= 3x2 Thus 96= 2x2x2x2x3
What is the trinomial of 48x2 76x 16?
Without knowing the plus or minus values of the given terms then it can't be considered to be a quadratic expression.
How do you factor 48x squared plus 139x plus 63?
48x2+139+63 = (3x+7)(16x+9) when factored and worked out with the help of the quadratic equation formula
What is the vertex of the parabola represented by the equation y equals 2x 24x-100?
Assuming you mean y=2x(24x-100)=48x2-200xThe vertex is the coordinate (p,q) when a function of a form y=ax2+bx+c is arranged into the form y=a(x-p)2+q.Divide y by the coeifficient of the x2 term, 48. y = x2-(25/6)xx2-ax = (x-a/2)2-a2/4.So y = [x-(25/6)/2]2-(625/36)/4 = [x-25/12]2-625/144y is now in the form y=a(x+p)2+q, so the vertex of 48x2-200x is (25/12, -625/144)
How do you finish this pattern 24 20 16?
There are infinitely many ways to continue the pattern but I am not sure any of them actually finishes it. The simplest, linear rule is Un = 28 - 4*n for n = 1, 2, 3, ... but that does not "finish" it since it goes on forever. Or, you could fit the cubic: Un = (8x3 - 48x2 + 76x + 36)/3 for n = 1, 2, 3, ... but that also does not "finish" it.
How do i completely facor 48x2-96?
To completely factor the expression (48x^2 - 96), first factor out the greatest common factor, which is 48: [ 48(x^2 - 2). ] Next, the expression (x^2 - 2) can be recognized as a difference of squares, which can be factored further as: [ 48(x - \sqrt{2})(x + \sqrt{2}). ] Thus, the completely factored form of the expression is (48(x - \sqrt{2})(x + \sqrt{2})).
