0, 1, and 8 have symmetry. (:
11
I have revised this answer. This question is harder than it looks!The numbers 69, 6009 or 98886, for example, would have rotational symmetry (looks the same when rotated by 180 degrees) but not reflection symmetry.So I think the answer is going to be something like:A number which consists of the digits 6 and 9 plus or minus the digits 0 & 8 AND has the digits in the necessary order to maintain rotational symmetry.
the numbers tht do not have line of symmetry are f ,g,j,l,n,p,q,r,s,,x,z.
zero, all the keys have different letters, numbers, or symbols
0 if it is irregular, 8 if it is regular. Probably some numbers in between are possible, too.
the line which divides the number into 2 equal halves is called symmetry in numbers example:- in digits 0 to 9 the symmetry of numbers are 0, 1, 3, 8.
No
9
8 has lines of symmetry.
The numbers that typically have two lines of symmetry are 0, 1, and 8. The number 0 has vertical and horizontal lines of symmetry, while 1 has a vertical line of symmetry. The number 8 has both vertical and horizontal lines of symmetry as well. Other numbers like 2 and 5 may have some symmetry but not consistently two lines.
11
No, because the numbers are not symmetrical.
1,0,8
The number 3.
-9
Numbers that have a point of symmetry typically refer to geometric figures or graphs rather than individual numbers. For example, a number line has a point of symmetry at zero, where positive and negative numbers are symmetrically located. In terms of functions, even functions like ( f(x) = x^2 ) exhibit symmetry about the y-axis, while odd functions like ( f(x) = x^3 ) exhibit symmetry about the origin.
Numbers that have rotational symmetry are those that look the same after being rotated by certain angles. In the case of single-digit numbers, the numbers 0, 1, and 8 have rotational symmetry. When rotated 180 degrees, 0 and 8 look the same, and when rotated 90 degrees, 1 looks the same. Numbers like 2, 5, and 6 do not have rotational symmetry as they look different when rotated.