x(2yz) = 2xyz
An algorithm that completes in "polynomial time" is faster to solve than an algorithm that completes in "exponential time" in most of the important cases where it needs to be solved. An algorithm that completes in "polynomial time" the time to solve is always determinable by a polynomial equation (e.g. x^2, x^4+7*x^3+12*x^2+x+19, x^8392). An algorithm that completes in "exponential time" the time to solve can only be determined an exponential equation (e.g. 2^x, e^x, 10^x, 982301^x). Exponential equations give larger value answers than polynomial equations after a certain input value and then increase progressively faster. This makes "exponential time" algorithms take much longer than "polynomial time" algorithms to solve, often making many of them effectively unsolvable for certain cases. Many of the most important algorithms needed to solve real world problems are "exponential time" algorithms.
Distance = speed x time
x times x = x2 (it's like 6 times 6. it would be 62. not 6 times 2. 2x means x times 2)
You could show the y-axis by distance and the x-axis by time.
Time
6yz2.(Confirmed and Seconded)
factors of 2yz - 1y, 2z, 1z, 2y, 1, 2yz
The GCF is 2yz.
(x + y + z)2 = x2 + y2 + z2 + 2xy + 2yz + 2zx
To analyze the expression, we can break it down. We have the relationship (2yz) and (zx + 2). If we assume (2yz = zx + 2), we can rearrange this to isolate (2y) and (x). However, without specific values or additional context, we cannot definitively conclude that (2y = x + 2). Therefore, we need more information to establish a direct relationship between (2y) and (x).
8x2yz + 16xy2z2 - 24xyz2Factor out Greatest Common Factor (GCF), which is 8xyz:8xyz ( x + 2yz - 3z )
If th equestion meant: (x+y+z)^2The expansion is:(x+y+z)^2= x^2+2xy+y^2+2yz+z^2+2zx
Joint variation equations are equations that have a variable equal to the product of two or more other variables and usually a coefficient. For example, an equation like x=2yz.
9
To simplify the expression (-8x - 4z - 5x + 2yz - 3y), combine like terms. The terms (-8x) and (-5x) combine to (-13x). Thus, the simplified form is (-13x - 4z + 2yz - 3y).
Let the sides be x, y, z. Let the angles opposite those sides be X, Y, Z You can use the Cosine Law which states cos X = (y^2 + z^2 - x^2)/2yz Then calculate cos^-1(or arccos X) and this will give you the angle in degrees. then do the same for Y cos Y = (x^2 + z^2 - y^2)/2xz Do the same to get Y. Then add X and Y and subtract for 180° and you have your three angles.
To find the common factor of the terms (6xyz) and (9abx), we first identify the coefficients and the variables. The greatest common factor of the coefficients 6 and 9 is 3. The common variable in both terms is (x). Thus, the factor of (6xyz + 9abx) is (3x), and we can express it as (3x(2yz + 3ab)).