18 multiplied by 3 equals 54.
3
To simplify the expression (3(6x) \times x), first calculate (3 \times 6x), which equals (18x). Then, multiply this result by (x): (18x \times x = 18x^2). Therefore, the simplified expression is (18x^2).
The 'answer' is the number that 'x' has to be in order to make the statement true.18x + 3 = 12xSubtract 3 from each side of the equation:18x = 12x - 3Subtract 12x from each side:6x = -3Divide each side by 6 :x = - 1/2
To factor the expression (18x - 12x^3), first, identify the greatest common factor (GCF) of the terms, which is (6x). Factor out (6x) from each term: [ 18x - 12x^3 = 6x(3 - 2x^2). ] The factored form is (6x(3 - 2x^2)).
(2x4) + (8x3) + 18x 8 + 24 + 18x 32 + 18x
18x-3 18x-3
3
To simplify the expression (3(6x) \times x), first calculate (3 \times 6x), which equals (18x). Then, multiply this result by (x): (18x \times x = 18x^2). Therefore, the simplified expression is (18x^2).
7Improved Answer:8x2-18x+9 = (4x-3)(2x-3)
5x2-18x+9 = (5x-3)(x-3)
If: 3 -18x^2 = 25x then 3 -18x^2 -25x = 0 When factored: (9x-1)(-2x-3) = 0Solutions: x = 1/9 or x = -3/2
5x² - 18x + 9 = (5x² - 15x) - (3x - 9) = 5x(x - 3) - 3(x - 3) = (5x - 3)(x - 3).
-3(x + 3)(x + 3)
(5x - 3)(x - 3)
The 'answer' is the number that 'x' has to be in order to make the statement true.18x + 3 = 12xSubtract 3 from each side of the equation:18x = 12x - 3Subtract 12x from each side:6x = -3Divide each side by 6 :x = - 1/2
To factor the expression (18x - 12x^3), first, identify the greatest common factor (GCF) of the terms, which is (6x). Factor out (6x) from each term: [ 18x - 12x^3 = 6x(3 - 2x^2). ] The factored form is (6x(3 - 2x^2)).
(2x4) + (8x3) + 18x 8 + 24 + 18x 32 + 18x