X, Y and Z moves in the rubik's cube don't actually move any sides, it is rotation of the whole cube, to hold it from a different angle
with a X move you hold the cube from either the Up or Down face in front of you
with a Y move you hold the cube from either the Left or Right face in front of you
with a Z move you hold the cube with the same face in front of you, but you make the Up face go to the Right face
The 'S' in standard notation means to turn the middle layer in between the F and B faces in the direction as if you were moving F.
Yes it is.
y^1/3
For number = Y, the square is Y*Y, the cube is Y*Y*Y
No.
The cube root function is the inverse of the cube function. So, given a number y, the cube root function seeks to find a number, x, such that multiplying 1 by that number 3 times gives y. [Note that this is equivalent to multiplying the number by itself two times, not three.] That is, cuberoot(y) = x <=> x^3 = y For example, 2*2*2 = 8 so the cube root of 8 is 2. 1.5^3 = 3.375 so the cube root of 3.375 is 1.5 (-3)^3 = -27 so the cube root of -27 is -3. The cube root of y is denoted by y^(1/3). It can also be written using the radical symbol like for a square-root, but the radical must be preceded by a superscript 3. Apologies, but this browser is crap and so I cannot show that representation.
The cube of a number is the value of the number multiplied by itself two times (or 1 multiplied by the number three times). A cube root is the inverse function so that if y is the cube of x the x is the cube root of y.
x^3+y^3 Cube root of the first, x plus cube root of the last, y times What it takes to make the first number, x^2 Opposite sign, - Product of the two cube roots, -xy Then what it takes to make the last. (x+y)(X^2-xy+y^2)
y = c*x3 where c is the constant of proportionality.
Using the symbol "^" for powers: (y^15)^(1/3) = y^(15 times 1/3) = y^5.
2y + 1
length of a side.If a side Y long. Surface area =Y x Y x 6
The following C++ template function is all you need to calculate the cube of any arithmetic type: template<typename T> T cube (T val) { return val*val*val; } Usage: int x {cube<int> (42)}; float y {cube<float> (3.14)}; double z {cube<double> (x * y)};