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4x plus 32 equals -4x plus 16 x equals?
4x+32=-4x+16x4x+32=12x-4x -4x32=8x/8 /84=x
What does 4x plus 32 equal?
It is an algebraic expression in the form of: 4x+32
What is 48-4x-13 equals 4x plus 32 plus x?
48-4x-13=4x+32+x First combine like terms So 48-13-4x=35-4x 4x+x+32=5x+32 Get the x by itself by subtracting the 32 from both sides 35-4x=5x+32 -32 -32 3-4x=5x +4x +4x 3=9x Divide both sides by 9 to get x by itself 3/9=x Simplify 1/3=x
What is the factorization of x2 plus 4x - 32?
x2 + 4x - 32 = (x + 8)*(x - 4)
How do you factor x2 plus 4x - 32?
x2+4x-32 = (x-4)(x+8) when factored
4x plus 32 equals -4x plus 16 x equals?
4x+32=-4x+16x4x+32=12x-4x -4x32=8x/8 /84=x
What does 4x plus 32 equal?
It is an algebraic expression in the form of: 4x+32
What is 48-4x-13 equals 4x plus 32 plus x?
48-4x-13=4x+32+x First combine like terms So 48-13-4x=35-4x 4x+x+32=5x+32 Get the x by itself by subtracting the 32 from both sides 35-4x=5x+32 -32 -32 3-4x=5x +4x +4x 3=9x Divide both sides by 9 to get x by itself 3/9=x Simplify 1/3=x
What is the factorization of x2 plus 4x - 32?
x2 + 4x - 32 = (x + 8)*(x - 4)
How do you factor x2 plus 4x - 32?
x2+4x-32 = (x-4)(x+8) when factored
The polynomial 32 plus 4x plus 3 has how many roots?
1
How do you work out the equation 4x-10 equals -4x plus 22?
4x - 10 = -4x + 22 +4x+10=+4x +10 8x = 32 x = 4
What is 4x plus 3 - x equals 4x - 32?
To solve 4x+3-x=4x-32 we use the additive property of equaility and add -3 to both sidesSo 4x-x=4x-32-3Simplify this by now subtracting 4x from both sides.-x=-35 or x=35Check it.3-35=-32 so it works.
What is the product of 2X-8 and -4X plus 4?
(2x - 8)(-4x + 4) = -8x2 + 40x - 32
What is 4x plus 4x plus 4x plus 4x?
16x
How do you factor -x squared -4x plus 32 Since the x is negative how would you factor that?
If you mean -(x^2) - 4x + 32, then a simple way to do this is to factor out -1 first: -((x^2) + 4x - 32). Then you need simply to factorise the part inside the brackets
State the discriminant of the quadratic 3x2-4x plus 4 equals 0?
The discriminant is -32.
