The capital letter N is symmetrical. The line of symmetry is diagonal. However, the lower case n is not symmetrical.
No, it is not. Just try drawing an N on a piece of paper then try to find a way to fold it so one half lies exactly on the other half. It can't be done. You will get a figure that looks sort of like _\|
Yes it can. I just tried it. It just depends how you draw the N. I didn't cheat by drawing it weirdly by the way. I just did it so it filled up the whole square of paper. It works on a square, cause all the sides are the same length. It would probably not work on an A4 sheet. But it is symmetrical. The 2 halves are are triangles.
A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.
2^32 because 2^(n*(n+1)/2) is the no of symmetric relation for n elements in a given set
Two primes are symmetric primes of a natural number (n) if their average is n. For example 10, has two pairs of symmetric primes. 7 and 13, and 3 and 17 because their averages are 10.
No, there cannot be any.
no
2^(n+1)
To determine if an array is symmetric, the array must be square. If so, check each element against its transpose. If all elements are equal, the array is symmetric.For a two-dimensional array (a matrix) of order n, the following code will determine if it is symmetric or not:templatebool symmetric(const std::array& matrix){for (size_t r=0 ; r
the total no of reflexive relation on an n- element set is 2^(n^2-n).
(n^2-n)/2-1
2^(n^2+n)/2 is the number of symmetric relations on a set of n elements.
In a skew symmetric matrix of nxn we have n(n-1)/2 arbitrary elements. Number of arbitrary element is equal to the dimension. For proof, use the standard basis.Thus, the answer is 3x2/2=3 .
symmetric about the y-axis symmetric about the x-axis symmetric about the line y=x symmetric about the line y+x=0