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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.
What else can I help you with?
What is a symmetric determinant?
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.
How many symmetric relations are there on a set with eight elements?
2^32 because 2^(n*(n+1)/2) is the no of symmetric relation for n elements in a given set
What are symmetric prime?
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.
Are there non-singular skew-symmetric n n matrices with odd n?
No, there cannot be any.
Is capital letter L symmetric?
no
What is the number of symmetric Boolean functions of n variables and it's proof?
2^(n+1)
How do you write a program in c plus plus to check if an array is symmetric?
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
What is the total number of reflexive and symmetric relations on a set containing n elements?
the total no of reflexive relation on an n- element set is 2^(n^2-n).
What will be dimension of vector space of all symmetric matrices of order n x n with real entries and trace zero?
(n^2-n)/2-1
How do you Derive The Number of symetric relation of a Set 's' having n elements?
2^(n^2+n)/2 is the number of symmetric relations on a set of n elements.
What is the dimension of a skew symmetric matrix of order 3?
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 .
How are the graphs of inverse functions symmetric?
symmetric about the y-axis symmetric about the x-axis symmetric about the line y=x symmetric about the line y+x=0
