It possible for a figure to have rotational symmetry but not a line of symmetry?
1 answer:
Roational symmetry means you can rotate the figure by any degrees that isn't a full turn and have it match up exactly with the original figure
like a wheel turning
a line of symmetry means you can reflect the figure across the line and it maches with the other side
I found a figure with rotational symmetry but no line of symmetry
see the below
like a wheel turning
a line of symmetry means you can reflect the figure across the line and it maches with the other side
I found a figure with rotational symmetry but no line of symmetry
see the below
You might be interested in
The solution to the quadratic equation are option C) x= -5 and option E) x=3.
<u>Step-by-step explanation</u>:
The given quadratic equation is x²+2x-15 = 0.
Using the factorization method,
- product of the roots should be -15.
- Sum of the roots should be 2.
⇒ -15 = 5 -3
⇒ 2 = 5+(-3)
(x+5)(x-3) = 0
Therefore, x = -5 and x = 3